Class 8th Mathematics AP Board Solution
Exercise 3.1- Quadrilateral ABCD with AB = 5.5 cm, BC = 3.5 cm, CD = 4 cm, AD = 5 cm and ∠A =…
- Quadrilateral BEST with BE = 2.9 cm, ES = 3.2 cm, ST = 2.7 cm, BT = 3.4 cm and…
- Parallelogram PQRS with PQ = 4.5 cm, QR = 3 cm and ∠PQR = 60o. Construct the…
- Rhombus MATH with AT = 4 cm, ∠MAT = 120o. Construct the quadrilaterals with the…
- Rectangle FLAT with FL = 5 cm, LA = 3 cm. Construct the quadrilaterals with the…
- Square LUDO with LU = 4.5 cm. Construct the quadrilaterals with the given…
Exercise 3.2- Quadrilateral ABCD with AB = 4.5 cm, BC = 5.5 cm, CD = 4 cm, AD = 6 cm and AC =…
- Quadrilateral PQRS with PQ = 3.5 cm, QR = 4 cm, RS = 5 cm, PS = 4.5 cm and QS =…
- Parallelogram ABCD with AB = 6cm, BC = 4.5 cm and BD = 7.5 cm Construct…
- Rhombus NICE with NI = 4 cm and IE = 5.6 cm Construct quadrilateral with the…
Exercise 3.3- Quadrilateral GOLD OL = 7.5 cm, GL = 6 cm, LD = 5 cm, DG = 5.5 cm and OD = 10…
- Quadrilateral PQRS, PQ = 4.2 cm, QR = 3 cm, PS = 2.8 cm, PR = 4.5 cm and QS = 5…
Exercise 3.4- Quadrilateral HELP with HE = 6cm, EL = 4.5 cm, ∠H=60o, ∠E =105o and ∠P= 120o.…
- Parallelogram GRAM with GR = AM = 5 cm, RA = MG = 6.2 cm and ∠R = 85o. Construct…
- Rectangle FLAG with sides FL = 6cm and LA = 4.2 cm. Construct quadrilaterals…
Exercise 3.5- Quadrilateral PQRS with PQ = 3.6cm, QR = 4.5 cm, RS = 5.6cm, ∠PQR = 135o and…
- Quadrilateral LAMP with AM = MP = PL = 5cm, ∠M = 90o and ∠P = 60o. Construct…
- Trapezium ABCD in which AB || CD, AB = 8 cm, BC = 6cm, CD = 4cm and ∠B = 60o.…
Exercise 3.6
- Quadrilateral ABCD with AB = 5.5 cm, BC = 3.5 cm, CD = 4 cm, AD = 5 cm and ∠A =…
- Quadrilateral BEST with BE = 2.9 cm, ES = 3.2 cm, ST = 2.7 cm, BT = 3.4 cm and…
- Parallelogram PQRS with PQ = 4.5 cm, QR = 3 cm and ∠PQR = 60o. Construct the…
- Rhombus MATH with AT = 4 cm, ∠MAT = 120o. Construct the quadrilaterals with the…
- Rectangle FLAT with FL = 5 cm, LA = 3 cm. Construct the quadrilaterals with the…
- Square LUDO with LU = 4.5 cm. Construct the quadrilaterals with the given…
- Quadrilateral ABCD with AB = 4.5 cm, BC = 5.5 cm, CD = 4 cm, AD = 6 cm and AC =…
- Quadrilateral PQRS with PQ = 3.5 cm, QR = 4 cm, RS = 5 cm, PS = 4.5 cm and QS =…
- Parallelogram ABCD with AB = 6cm, BC = 4.5 cm and BD = 7.5 cm Construct…
- Rhombus NICE with NI = 4 cm and IE = 5.6 cm Construct quadrilateral with the…
- Quadrilateral GOLD OL = 7.5 cm, GL = 6 cm, LD = 5 cm, DG = 5.5 cm and OD = 10…
- Quadrilateral PQRS, PQ = 4.2 cm, QR = 3 cm, PS = 2.8 cm, PR = 4.5 cm and QS = 5…
- Quadrilateral HELP with HE = 6cm, EL = 4.5 cm, ∠H=60o, ∠E =105o and ∠P= 120o.…
- Parallelogram GRAM with GR = AM = 5 cm, RA = MG = 6.2 cm and ∠R = 85o. Construct…
- Rectangle FLAG with sides FL = 6cm and LA = 4.2 cm. Construct quadrilaterals…
- Quadrilateral PQRS with PQ = 3.6cm, QR = 4.5 cm, RS = 5.6cm, ∠PQR = 135o and…
- Quadrilateral LAMP with AM = MP = PL = 5cm, ∠M = 90o and ∠P = 60o. Construct…
- Trapezium ABCD in which AB || CD, AB = 8 cm, BC = 6cm, CD = 4cm and ∠B = 60o.…
Exercise 3.1
Question 1.Construct the quadrilaterals with the given measurements. And write steps of construction.
Quadrilateral ABCD with AB = 5.5 cm, BC = 3.5 cm, CD = 4 cm, AD = 5 cm and ∠A = 45o.
Answer:GIVEN : In quadrilateral ABCD ,
AB = 5.5 cm
BC = 3.5 cm
CD = 4 cm
AD = 5 cm
∠A = 45o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
![](data:image/jpeg;base64,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)
Step 2 : Draw ΔDAB using S.A.S property of construction , by taking AD = 5 cm , ∠ DAB = 45° and AB = 5.5 cm.
![](data:image/jpeg;base64,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)
Step 3 : To locate the fourth vertex ‘C’ , draw an arc , with center D and radius 4cm (CD=4cm).
Draw another arc with center B and radius 3.5 cm (BC=3.5cm) which cuts the previous arc at C.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCAEeAboDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD1/J+2Dj+D+tSEncvFR7v9MHB+5/WpC3zLwaABieOO9DE7TxQzdOD1oZvlPBoAUk4PFCk7RxQW4PBoVvlHBoAitSfIHHc/zqRSeeO9R2rfuBwep/nUit14PWgABO48UZO/p2oDfMeDRu+foelAASdw4qO4J2px/GKkLfMODUdw3ypwfvigCRidp4pSTg8UjN8p4NKW4PBoAFJ2jikUnb0pVb5RwaRW+XoaABSeeO9RoT9ql47CpFbrwetRo3+lS8HoKAJMnf07UEncOKN3z9D0oLfMODQAMTxx3oYnaeKGbpwetDN8p4NACOT5TcdjSQE+RHx/CKV2/dNwehpIG/cR8H7ooAcpOOlCk5PHehW46GhW5PB60AAJ3HijJ3jjtQG+Y8Gjd844PSgCOYnzoeO5/lUjE4HHeo5m/fQ8Hqf5VIzcDg9aABidp4pcnHSkZvlPBpd3HQ0AIpO0cUKTjpQrfKODQrcdDQBHATvm4/jqQE7jxUcDfPNwfv1IG+Y8GgAyd447Vjanqc9xdf2bpfNwf9bL2iH+NGp6nNcXX9naXzcEfvZe0Q/xq7p2nQ6XbrFCCWJy7nq59TQAafpsWl2oihUlicu5PLn1NWbkn7O/Hans3A4PWmXLf6O/B6UAPBOwcdqFJ2jigN8g4PShW+UcGgAUnHShScnjvQrcdDQrcng9aAAE7zxUbE/a04/hNSBvnPBqNj/pacH7poAkJOV4oYnHTvQW5Xg0M3HQ9aABidp4pcnHSkZvlPBpd3HQ0AIpO0cVFak+UeP4j/OpVb5RwaitW/dHg/eP86AJVJyeO9AJ3njtQrcng9aA3zng9KADJ3jjtS5PpSbvnHB6Uu72NAEW4fbBz/B/WpCw3LzUXmJ9rB3r9z196kMibh86/nQArMOOe9DMNp5pGkTj516+tDSx7T86/nQA4sMHmhWG0c0hljwfnX86QSx4Hzr+dADLVh5A57n+dSKw5571FayIIB869T396kWWPn516+tAChhuPNG4b+vakEse4/Ov50ebHu++vT1oAUsNw5qO5YbU5/jFPMseR86/nUdxIhVPnX7470ASsw2nmlLDB5prSptPzr+dKZY8ffX86AFVhtHNIrDb1pBLHgfOv50LLHj76/nQAqsOee9Row+1S89hTxJHz869fWokkT7VL869B3oAm3Df17UFhuHNJ5ke7769PWgyR5Hzr+dACsw4570Mw2nmkaROPnXr60NJHtPzr+dAA7Dym57GkgYeRHz/AAih5E8tvnXoe9NgkQQJ86/dHegCRWGOtCsMnnvSLImPvr+dCyJz869fWgBQw3HmjcN457UgkTcfnX86PMj3D516etADJmHnQ89z/KpGYYHPeoZZE86H516nv7VK0keB869fWgBWYbTzS7hjrTWlj2n51/Ol82PH31/OgBVYbRzSKwx1pFljwPnX86FkTH31/OgBkDDfN/v1lalqctxdHTtLINww/ey9oh/jUV7qkk13Lp2mMvnu37yXPyxL/jWjpljbaXB5UTAseXcnlz6mgBdN0+DS4BFFyx5dz1c+pq4WGV5pPMj3D516etBkjyPnX86AFZhgc96ZcsPsz89qc0keB869fWo7mRDbv869PWgCUMNg57UqsNo5pokTYPnXp60LLHtHzr+dACqwx1oVhk896RZEx99fzoWVMn516+tAChhvPNRsw+1pz/CaeJU3H51/OomkT7Wh3r9096AJiwyvNDMMde9IZUyPnX86Gkjx99evrQArMNp5pdwx1prSx7T86/nR5sePvr+dADlYbRzUVqw8o8/xH+dPWVNo+dfzqK2kQRH51+8e/vQBMrDJ570BhvPPakEseT869fWgSx7j86/nQApYbxz2p24etM82PcPnX86XzY/76/nQBD5Mf2sDYuNnp71IYY9w+Rfypu0fbB/uf1qQqNy0ANaGPj5F6+lDQx7T8i/lTmUcfWhlG00AIYY8H5F/KgQx4HyL+VOKjBoVRtFAEFrDGYBlF6nt71IsMfPyL19KbaqPIH1P86kVRz9aAGiGPcfkX8qPJj3fcXp6U4KNxo2jf+FADTDHkfIv5VHcQxhUwi/fHapio3Co7lRtT/fFADmhj2n5F/KlMMePuL+VKyjaaUqMGgBohjwPkX8qRYY8fcX8qeqjaKRVG2gBqwx8/IvX0qNIY/tMo2LjA7VMqjn61Gij7VL9BQA7yY933F6elBhjyPkX8qdtG/8ACgqNwoAa0MfHyL19KGhj2n5F/KnMo4+tDKNpoAY8Mflt8i9D2pIIYzAnyL90dqe6jym+hpIFHkR/7ooAFhjx9xfyoWGPn5F6+lOVRihVGT9aAGiGPcfkX8qPJj3D5F6elOCjcaNo3j6UAQyxRiaH5F6nt7VI0MeB8i9fSmzKPOh/3j/KpGUYH1oAa0Me0/Iv5Uvkx4+4v5UrKNppdoxQA1YY9o+RfyrE1G8a4uP7N0tFNwf9bLjiIf40/UdRluJ/7N0vm4I/ey9oh/jV7S9Lg021EcQJYnLuern1NAEWkaVb6fDJEihm3fM7dWPqavCGPcfkX8qbAo3zf79SBRuNADfJj3D5F6elBhjyPkX8qdtG8fSgqMrQA1oY8D5F6+lMuYYxbvhF6elSsowPrTLlR9mf6UAKIY9g+RenpQsMe0fIv5U4KNg+lCqNooAasMePuL+VCwx5PyL19KcqjFCqMn60ANEMe4/Iv5VG0Uf2tBsXG09qmCjeajZR9rT/AHDQA4wx5HyL+VDQx4+4vX0pxUZWhlGPxoAa0Me0/Iv5Uvkx4+4v5UrKNppdoxQAxYY9o+RfyqO2hjMRyi/ePaplUbRUVqo8o/7x/nQA8Qx5PyL+VHkx7j8i/lTlUZP1oCjefpQA3yY9w+RfypfJj/uL+VLtG8fSl2igCLH+mDk/c/rUhX5l5NR4P2wc/wAH9akIO5eaABl6cnrQy/KeTQwPHPehgdp5oAUrweTQq/KOTQQcHmhQdo5oAitR+4HJ6n+dSKvXk9ajtQfIHPc/zqRQeee9AAF+Y8mjb8/U9KADuPNGDv69qAAr8w5NR3I+VOT98VIQdw5qO5B2pz/GKAJGX5TyaUrweTSMDtPNKQcHmgAVflHJpFX5eppVB2jmkUHb1oAFXryetRoP9Kl5PQVIoPPPeo0B+1S89hQBJt+fqelBX5hyaMHf17UEHcOaABl6cnrQy/KeTQwPHPehgdp5oAR1/dNyehpIB+4j5P3RSuD5Tc9jSQA+RHz/AAigByrx1NCryeT1oUHHWhQcnnvQABfmPJo2/OOT0oAO480YO8c9qAI5h++h5P3j/KpGXgcnrUcwPnQ8/wAR/lUjBsDnvQAMvynk1janqM09wdN0s7rgj97L2iH+NGqalPcXB03SyGuD/rZe0Q/xq9pumRaZa+XDyx5dz1c+poANM0uHTLURxZLHl3PVj6mrarx1NCg7RzQoOOtAEcA+ebk/fqQL8x5NRwA75uf46kAO480AG35xyelBXleTRg7xz2oIOV5oAGXgcnrTLkf6M/J6U9gcDnvTLkH7M/PagB4HyDk9KFX5RyaADsHPahQdo5oAFXjqaFXk8nrQoOOtCg5PPegAC/OeTUbD/S05P3DUgB3nmo2B+1pz/AaAJCvK8mhl46nrQQcrzQwOOvegAZflPJpdvHU0jA7TzS4OOtACKPlHJqK1H7o8n7x/nUGm6iuoG4VVKm3kMbA96ntQfKPP8R/nQBKq8nk9aAvznk9KFByee9AB3nntQAbfnHJ6Uu33NJg7xz2pcH1oAi5+2Dp9z+tSHduXpVfzZPtYPlHOzpn3qQyyZH7k/nQBI27jp1obdtPSo2lk4/cnr60NLJtP7k/nQBKd2D0oXdtHSojLLj/Un86BLLgfuT+dABa7vIHTqf51Iu7np1qvbSyCAYiJ5Pf3qQSyc/uT19aAJBu3HpR82/t0qMSybj+5P50ebJu/1J6etAEh3bh0qO53bU6ffFBlkyP3J/Oo7iWQqmYiPnHegCw27aelKd2D0qJpZNp/cn86DLLj/Un86AJV3bR0pF3be1RiWXA/cn86Flkx/qT+dAEi7uenWo03fapenQUCWTn9yevrUaSSfaZD5RzgcZoAsfNv7dKDu3DpUfmybv8AUnp60GWTI/cn86AJG3cdOtDbtp6VG0snH7k9fWhpZNp/cn86AHvu8punQ0kG7yI+n3RTHlk8tv3J6HvWBFf69dXV1HYrYrBbMsYEqsWb5QeoOO9AHSLux2oXdk9OtUdL1N9QsEnFuUJJVl3fdYHBH51aEsnP7k9fWgCQbtx6UfNvHTpUYlk3H9yfzo82Td/qT09aACbPnQ9PvH+VZWqanPcXH9m6Zg3B/wBZL2iH+NQ6rqtxc3iafpqf6Tn55M5EY/xq/p1iumWwiihJYnLuTy59TQBJp2mR6ZaeVEMseXc9XPqau/NjtUTSybT+5P50ebLj/Un86AJF3bR0oXdjtUYllwP3J/OhZZMf6k/nQAQZ3zdPv1IN249KrwySB5f3RPz+tSCWTcf3J/OgCT5t46dKDuyvSo/Nk3D9yenrQZZMj9yfzoAkbdgdOtMud32Z+nSkaWTH+pPX1qO4lkNu+YiOPWgCwN2wdOlC7to6VGJZNg/cnp60LLJgfuT+dAEi7sdqF3ZPTrUayyY/1J/OgSyZP7k/nQBIN289KjbP2tOn3DQJZNx/cn86jaST7Uh8o52njNAFg7sr0obdjt1qpfJPdWzRR+ZC7dHRuRWX/aGr6WuL62+1wD/lrF94fUUAb7btp6UvzY7VnWetQaihNthj3UnDD8KuebLj/Un86AMbRcw+ItYh/vOsuPrWxa58o9PvH+dYkTvF40k/dnM9qDjP92te2kkERxET8x70AWV3ZPTrQN249OlRiWTJ/cn86wGW41zWb+CWW5ht7QpGsdvKYyWIyWJHP4UAdH828dOlL83tVDT1vLW2WG5Y3DoSBIeCV7Z96t+bL/zxP50AJu/0wcH7n9akLfMvBqPcPtg5/g/rUhYbl5oAGbpwetDN8p4NDMOOe9DMNp5oAUtweDQrfKODQWGDzQrDaOaAIrVv3A4PU/zqRW68HrUdqw8gc9z/ADqRWHPPegADfMeDRu+foelAYbjzRuG/r2oAC3zDg1Hct8qcH74qQsNw5qO5YbU5/jFAEjN8p4NKW4PBpGYbTzSlhg80ACt8o4NIrfL0NKrDaOaRWG3rQAK3Xg9ajRv9Kl4PQVIrDnnvUaMPtUvPYUASbvn6HpQW+YcGjcN/XtQWG4c0ADNwOD1oZvlPBoZhgc96GYbTzQAjt+6bg9DXMtaasjahFBYxS294wZZftGxl+UDpjsR610zsPKbnsaSBh5EfP8IoA5jQ55vDCR6Zqrb4nYtHdY4ZickGupVwckcg1Dc21vfWrQXCB426g1y+oatc+CbKZpke7shxA2fmVj0U+1CV9Aeh1wb5jwaxtT1Sa4uv7O0vm4I/eS9oh/jXn6fEfWnm2zm3WKZghKLgxAnGR9M16bpmn2+m26xwncWG55D1c+prSrSnSdpoinUjUV4sjstOh0xIIogSxYl3PVzjqa0GbgcHrUczDzoee5/lUjMMDnvWZYM3yng0u7joaRmG080u4Y60AIrfKODQrcdDSqw2jmkVhjrQBHA3zzcH79SBvmPBqOBhvm5/jqQMNx5oAN3zjg9KC3K8GjcN457UFhleaABm4HB60y5b/Rn4PSnswwOe9MuWH2Z+e1ADw3yDg9KFb5RwaAw2DntSqw2jmgBFbjoaFbluD1oVhjrQrDLc96AAN854NRs3+lpwfuGpAw3nmo2Yfa05/hNAEhbleDQ7cdDQzDK80Mwx170AZmo6FaXhMqK0FwORLHwc1UXUdR0fCalEbm3HS4iHIHuK3mYbTzSkqVwcEY6GgDirrxZo8XjGzkN4uz7O0bsAcKxPAJ7V19o4aDK8gkkEd68j1vwhqNvrk1pbQpKt7IzwPuwCD6/Su+8MarHaWNvpV/mG7gUJl+j47g0AdGrctwetZV7o7T373djez2M8iBZWjVWDgdMgjGR61qqwyeaAw3nntQBV0+yj063WGNpJCSWd5DlnY9Sat7vY0m4bxz2p24etAEOR9sHT7n9alJG5elRYH2wcfwf1qQqNy8UAKxHHTrQxG09KRlHHHelZRtPFAASMHpQpG0dKCoweKFUbRxQBFakeQOnU/wA6lUjnp1qK1A8gcdz/ADqVVHPHegABG49KMjf26UBRuPFG0b+nagAJG4dKiuSNqdPvipSo3DiorkDanH8YoAlYjaelBIwelDAbTxQVGDxQAKRtHShSNvahVG0cUKo29KABSOenWokI+1S9OgqVVHPHeokA+1S8dhQBLkb+3Sgkbh0o2jf07UFRuHFAAxGB060MRtPSkZRgcd6VlG08UAI5HlN06GmwEeRH0+6Kc4HlNx2NNgA8iPj+EUAPUjHauQ8WXH/CQpL4d09RJLKQZpv4YcHOfrxVrWNYnu7r+x9Ew1y3E0w+7CP8a1NE0W30a08qIbpGOZJG+859TRsB5wngSXS9btf7ZuUfTt4JljXG5gcgH0Ga9XBXK7SMY4xUdxaw3cMkE6B43GCDWLp0k+jagmmXe6W3f/j2mxnH+ya0qVZ1HebuRCnGCtFG1MR50P8AvH+VSsRgdOtRTAedDx3P8qlZRgcd6zLBiNp6UZGO1DKNp4o2jHSgAUjaOlCkY7UKo2jihVGOlAEUBG+bp9+pQRuPSooAN83H8dSBRuPFAC5G8dOlBIyvSk2jeOO1BUZXigBWIwOnWo7kj7M/TpT2UYHHemXIH2Z+O1AEgI2Dp0oUjaOlIANg47UqgbRxQAikY7UKRlunWhQMdKFAy3HegABG89KjYj7Yn+4akAG88VGwH2xOP4TQBIxGV6UMRjt1oYDK8UMox070AKxG09KMjHahgNp4owMdKAMLUPm8VaUPSNzVy40u11SzaO4QZ3Ha44ZTnsap3Q3eMtOUfw2zt+tbFqB5R4/iP86AMC3v7rw9MLXUiZrMnEdyP4fZq6KORJAHRlZWGQQeDTZIIriN4pkV0bgqRWfpejtpd3MsU5azYZWJudh9j6UAamRvHTpS5HtTcDeOO1O2j0oAh2j7YP8Ac/rUhUbhVfyT9rA81/udfxqQwHcP3r0ASMo4+tDKNpqNoDx+9frQ0B2n969AEpUYNCqMCojA2D+9egQHA/evQAWqjyB9T/OpFUc/Wq9tCTAP3rjk/wA6kWA8/vX60ASBRuNG0b/wqMQHcf3r0eQd3+tfpQBIVG4VHcqNqf74oMByP3r1HcQkKn71/vigCwyjaaUqMGomgO0/vXoMBx/rXoAlVRgUiqNtRiA4H716FgOP9a9AEiqOfrUaKPtUv0FCwHn96/Wo0hP2mQea/QUAWNo3/hQVG4VH5B3f61+lBgOR+9egCRlGB9aGUbTUbQHj96/WhoG2n969AD3UeU30Nc1qWsT3ciaPovzXLKBNMPuwj/Gm61qlxc3R0nRpGkuCP30ufliXv+Naeh6FDpViqQu29xukfuxoAl0XRbfR7MRRAtI3Mkh+859a0FUZP1qNYDj/AFr0LAef3r9aAJAo3GkMalxkZx0zTBAdx/evR5B3D96/SgAmUedD/vH+VSMowPrVeWEiaH96/JP8qkaA4H71+tAEjKNppdoxUTQHaf3r0eQ2P9a9AEqqNopFUYqNYDtH716FgOP9a9ABAo3zf79SBRuNV4YSXl/ev9+pBAdx/evQBJtG8fSgqMio/IO4fvX6UGA5H716AJGUYH1plyo+zP8ASkaA4H71+tR3EJFu581zxQBYCjYPpSqo2iohAdg/ev0oWA7R+9egCRVGKFUZb61GsBx/rXoWA5P71+tAEgUbzUbKPtaf7hoEB3H969RtCftSDzX+6aALBUZWhlGPxqMwHI/evQ0Bx/rX60ASMo2ml2jFRNAdp/evR5Bx/rXoAx4R5vjWU/8APC1Uf99Gti1UeUf94/zrK07Tp013UbmXeqOEWNs/eArRtoSYj+9cfMaALAUZP1oCjcfpUYgOT+9ejyDuP716AJNo3j6Uu0VF5B3D969L5Df89XoATB+2Dn+D+tSEHcvNR8/bB0+5/WpDu3L0oAGB4570MDtPNDbuOnWht209KAFIODzQoO0c0Hdg9KF3bR0oAitQfIHPc/zqRQeee9R2ufIHTqf51Iu7np1oAADuPNGDv69qBu3HpR82/t0oACDuHNR3IO1Of4xUh3bh0qO5ztTp98UASMDtPNKQcHmkbdtPSlO7B6UACg7RzSKDt60q7to6Ui7tvagAUHnnvUaA/apeewqRd3PTrUaZ+1S9OgoAkwd/XtQQdw5o+bf26UHduHSgAYHjnvXOa1rNxd3R0jRjvuW/10w+7CP8aNa1q4u7v+yNGw1y3+tmH3YR/jWnpGjQ6LZeVCN0jcySt95z6mgBNJ0WDRdPaKH5pGBMkjfec+pq/AD5EfP8IpXz5TdOhpIM+RH0+6KAHKDjrQoOTz3oXdjtQu7J6daAAA7jzRg7hz2oG7celHzbh06UARzA+dDz/Ef5VIwOBz3qObPnQ9PvH+VSNuwOnWgAYHaeaXBx1pG3bT0pfmx2oAFB2jmkUHHWlXdtHSkXdjtQBHADvm5/jqQA7jzUcGd83T79SDduPSgAwd457UEHK80fNvHTpQd2V6UADA4HPemXIP2Z+e1PbdgdOtMuc/Zn6dKAHgHYOe1Cg7RzQM7B06ULu2jpQAKDjrQoOW570Lux2oXdlunWgAAO881G2ftac/wGpBu3npUbZ+1p0+4aAJCDleaGBx170HdlelDbsdutAAwO080uDjrSNu2npS/NjtQAig7RzUdqD5R5/iP86kXO0dKjtc+Uen3j/OgCRQctz3oAO889qF3Zbp1oG7eenSgAwd457UuD60nzbx06Uvze1AEWT9sHH8H9akJO5eKj3f6YOv3P61IWG5etAAxPHHehidp4oZhx160Mw2nrQApJweKFJ2jigsMHrQrDaOtAEVqT5A47n+dSKTzx3qO1b9wOvU/zqRWHPXrQAAnceKMnf07UBhuPWjcN/fpQAEncOKjuCdqcfxipCw3DrUdww2p1++KAJGJ2nilJODxSMw2nrSlhg9aABScDisO28Qy3WsPZQW8LRxyFGc3ID8dTs69a3FYYHWuUa0lnuUtl0n7NcLd+cbyNRs2hsk7uuSOMe9AHVKTzx3qNCftUvHYVIrDnr1qNG/0qXr0FAEmTv6dq5zWtauLu8/sjRfmum4lmHSIf40a1rU93ef2TovzXLDEsw6Qj/GtLR9It9FtVihBaRuZJT95z6mgA0jR4NFsxFCpaRjmSU9XPqa0WJ2nihmHHXrQzDaetACOT5TcdjSQE+RHx/CKV2HlN16Gkgb9xH1+6KAHKTjpQpOTx3oVhjvQrDJ69aAAE7jxRk7xx2oDDcetG4bx16UARzE+dDx3P8qkYnA471HM376Hr1P8AKpGYYHXrQAMTtPFLk46UjMNp60u4Y70AIpO0cUKTjpQrDaOtCsMd6AI4Cd83H8dSAnceKjgb55uv36kDDcetABk7xx2oJOV4o3DeOvSgsMr1oAGJwOO9MuSfs78dqezDA69aZct/o79elADwTsHHahSdo4oDDYOvShWG0daABScdKFJyeO9CsMd6FYZPXrQAAneeKjYn7WnH8BqQMN561Gzf6WnX7hoAkJOV4oYnHTvQWGV60Mwx360ADE7TxS5OOlIzDaetLuGO9ACKTtHFRWpPlHj+I/zqVW+UdaitW/dHr94/zoAlUnJ470AneeO1CsMnr1oDDeevSgAyd447UuT6Um4bx16Uu4e9AFf7RH9rB3DGz+tSG4i3D5xSYX7YOB9z+tSELuHAoAY1xFx8460NcRbT84p7BeOB1oYLtPAoAYbiLH3xQLiLA+cVIQuDwKRQuBwKAILa4jEABYdT/OpBcRc/OOtJahfIHA6n+dSKF54HWgBguItx+cUfaIt33x0p4C7jwKMLv6DpQAw3EWR84qO4uIyqYYffFTkLkcCo7gLtTgffFACtcRbT84oNxFj74p7Bdp4FKQuOgoAjFxFgfOKFuIsffFPULgcChQuOgoAYLiLn5x1rmtY1ya51B9M0Zg08gAkmHSId/wAak1jWJru8OkaKA1y3+tmH3YR/jWhoejW+jpJDF87kAvI3Vz3NABo2nWei2wihbdI3Mkp6ufWtE3EWR84p+F39B0oIXI4FADGuIuPnHWhriLafnFPYLgcDrQwXaeBQBG9xF5bfOOhpsFxEIEG4fdFSuF8puB0NNgC+RHwPuigAW4ix98UC4i5+cdaeoXHQUKFyeB1oAYLiLcfnFH2iLd98dKeAu48CjC7hwOlAEEs8ZmhO4cE/yqRriLj5x1pswXzoeB1P8qlYLgcDrQAxriLafnFH2iLH3xT2C7TwKXC46CgCMXEWB84oW4ix98U9Qu0cChQuOgoAghnjDy5YcvUguItx+cU2ALvm4H36lAXceBQAz7RFuHzjpQbiLI+cU/C7xwOlBC5HAoAY1xFgfOOtR3FxGbdwGGcVOwXA4HWo7kL9nfgdKAFFxFsHzjpQtxFtHzingLsHA6UKF2jgUAMW4ix98UC4iyfnHWnqFx0FChcngdaAGC4i3H5xUbTx/a0O4Y2mpwF3ngVEwX7WnA+6aAHG4iyPnFDXEWPvjrTyFyOBQwXHQdaAGNcRbT84o+0RY++KewXaeBS4XHQUARrcRbR84qO2njERyw+8anULtHAqK1C+UeB94/zoAcLiLJ+cUfaItx+cU8BcngdaAF3HgdKAGfaItw+cUv2mL++Kdhdw4HSlwvoKAIsD7YOP4P61IVG5eKj2j7YP9z+tSFRuWgBH2qAWwBnvTmUbTxWN4oO3T4ApILXMY4PvWwyjbQApUYPFCqNo4oKjBoCjaKAIrUDyBx3P86kVRzx3qh/aVlZQD7Rcxocngtz1qmfFFkSRBFcTnPGxDg/jQBthRuPFG0b+nasMa/cEkppN0344o/t+4DZfSLoceuaANwqNw4qO5UbU4/jFZA8UWYYC4huYD33ocVV1nxto+nrCPOeeRmDbIRkgepoA6ZlG08UFRg8VzSeLE1iADQYHuHbgu4wsZ9D71oaXpd3BO91f3bSzOu3YPuLQBqqo2jiua1jWJ7q6/sjRcNdN/rZh92Ef40usaxPd3X9kaL81ywxLMPuwj/GtPRdFt9HsxFFlpG5klPVzQAaJotvo1p5UQ3SMcySN1c1cQD7VLx2FSKo5+tRoo+1S/QUASbRv6dqCo3DijaN/4UFRuFAAyjjjvSso2nikZRx9aGUbTQASKPKbjsabAB5EfH8IpXUeU30NJAo8iP8A3RQA5VGOlCqMnjvQqjFCqMn60AAUbjxRtG8cdqAo3GjaN4+lAEcwHnQ8dz/KpGUYHHeo5lHnQ/U/yqRlGB9aAFZRtPFG0Y6UjKNppdoxQAKo2jikVRjpQqjaKFUYoAjgA3zcfx1IFG48VHAo3zf79SBRuNABtG8cdqCoyvFG0bx9KCoytAAyjA470y5A+zPx2p7KMD60y5UfZ3+lADwo2DjtSqo2jikCjYPpQqjaKABVGOlCqMnjvQqjFCqMn60AAUbzxUbAfbE4/gNSBRvNRso+1p/uGgCQqMrxQyjHTvQVGVoZRj8aAFZRtPFG0Y6UjKNppdoxQAKo2jiorUDyjx/Ef51IqjaKitVHlH/eP86AJVUZPHegKN547UKoyfrQFG8/SgAKjeOO1O2j0pu0bx9KXaKAIsf6YOT9z+tSEHcvJqPB+2Dn+D+tSENuHIoAxPFYK2VoxJ2rdxk/Tmtth8vU1jeLkZvD0zA8xsrD8xUNxq9xqTCz0fBbaPNuCPlj+nvQBe1LWrfTv3ZZpbhvuwx8sapLaaxqwBupvsVuf+WcfLke5q9puiw6apcHzbhuXmflia0QGwORQBj6b4d0+CIOYfMkycvJ8x61qxQpHkIoUZ7DFNtQ3kDnuf51IobnkdaAAA7jyaMHf1PSgBtx5FMlk8lHkc/KiljgdqAIr+W3tbdprtlESjncM151rvhfUNb1A6rplpFDDKqxCJ22lsE4b9a623tZ/EF2l5fKUs4zmCA/xf7TVt3AIWMDGN47UAcjoPh7WfC2nt5Lw3JmcyzQjjB6cH6CpbzxRNqzJpmkq0V7LlZWf/lkO/41b1rWbi6uzpGjENct/rZh0hH+NSxeELOHTlhVmFwDu+0D75b1oAvaLosGjWYihy0jcySHq5rQUHb1NYVnqlzptwljrBHzcRXIHyv7H0NbqZ2jkUACg88nrUaD/SpeT0FSKG55HWo0B+1S89hQBJg7+p6UEHcOTRht/UdKCG3DkUADA8cnrQwO08mhg3HI60MG2nkUAI4PlNyehpIB+4j5P3RSuG8tuR0NJAD5EfP8IoAcoOOpoUHJ5PWhQ2OooUNzyOtAAAdx5NGDvHJ6UANuPIow24cjpQBHMP30PJ6n+VSMDgcnrUcufOh5/iP8qkYNgcjrQAMDtPJpcHHU0jBtp5FLhsdRQAig7RyaFBx1NChto5FChsdRQBHAPnm5P36kAO48mo4M75uf46kAbceRQAYO8cnpQQcryaMNvHI6UENkcigAYHA5PWmXI/0d+T0p7BsDkdajuQfs0nPagCQA7ByelCg7RyaAG2DntQobaORQAKDjqaFByeT1oUNjqKFDZPI60AAB3nk1Gw/0tOT9w1IA288iomz9rTn+A0ASkHK8mhgcdT1oIbK8ihg2Oo60ADA7TyaXBx1NIwbaeRS4bHUUAIo+UcmorUfujyfvH+dSqDtHNRWufKPP8R/nQBKoOTyetAB3nk9KFDZPI60ANuPI6UAGDvHJ6UuD6mkw28cjpS4b1FAFbdP9rHypnZ6+9SFp8j5E/OjJ+2Dj+D+tUNe1KSyt44rZc3dw3lxL7+v4UAZ2tXF1rMsuj2QQcfv5c8KPT61L4UZhoCRxRIrRMY39cg960dK01NLs1iUFpGO6SQ9XbvS2Wmrp8l28ZYrcSeZt7KaALJafH3E/OgNPgfIn51KScH5TSKTgcGgCvbNP5Awq4ye/vUgafn5E6+tFqT5A47n+dSKTzwetAEYafcfkT86Qmct9xOnrUoJ3Hg0ZO/oelAEWZwVGxPzrnNc1q6vLoaRpQU3JI8yVTxEPr61LrWtXF3ef2RovzXTcSyjpEP8AGr2naPBotlHFEpaRnBklPVzQAaRo40WzMUKK0jcySsfmc+9aJafH3E/OpGJ2ng0pJwflNAFO7tDf2rQXEMbow9enuKydOvLvSbtNLviHR/8Aj3mY9R/dPvXQqTgcGqWp6cmqWLQuCrj5o3HVG7GgCyGn5+ROvrUaNN9pk+Vc4HeqegajLdQSW92MXls2yUevofxrQQn7VLx2FABun3fcTp60Fp8j5E/OpMnf0PSgk7hwaAI2afj5E6+tDNPtPyJ+dSMTxwetDE7T8poAidp/Lb5E6HvTYGn8hMImMDvUzk+W3B6GkgJ8iPj+EUANVp8fcT86A0/PyJ19akUnHQ0KTzwetAEYafcfkT86N0+77idPWpATuPBoydw4PSgCvK03nQ5Vc5OOfapGafj5E6+tEpPnQ8fxH+VSMTgfKetAEbNPtPyJ+dG6fH3E/OpGJ2n5TS5OPumgCINPgfIn50K0+PuJ+dSKTtHymhScfdNAFeFpt8uFX7/rUgafcfkT86ICd83H8dSAnceDQBHun3D5E6etBafI+RPzqTJ3jg9KCTkcGgCNmnx9xOvrUdw0/wBnfKpjHrVhicDg9ajuSfs0nHagADT7B8idPWhWn2j5E/OpATsHHahSdo4NAEatPj7ifnSBp8n5E6+tSqTjoaFJyeD1oAiDT7j8ifnUbGb7Unyrnae9WQTvPBqJiftacfwGgBS0+R8ifnQzT4+4n51IScrwaGJx0PWgCNmn2n5E/OjdPj7ifnUjE7TwaXJx0NAEStPgfIn51FbGbyjhV+8e9WVJ2jg1Fak+UeP4j/OgBQ0+T8ifnRun3H5E/OpFJyeD1oBO48HpQBHun3D5E/Ol3T/3E/On5O8cHpS5P900ARFh9sHX7n9axdLP9q65cam4JhhJht/w6mrOv3v2GxuJUPzmLYn1JxVnSbRdP0y1t+6J831PJ/WgC4zDjr1oZhtPWhmHHPehmG080AKWGD1pFYbR1pSwweaFYbRzQBFasPIHXqf51IrDnr1qO1YeQOe5/nUisOee9AAGG49a5zWtanu7z+ydF+a5YYlmHSEf41D4h8Tf6Yuk6ZKouJWCPOT8sWff1rY0bR7bRbYRQ/NI3Mkp6ufWgA0fSLfRbVYoQWkbmSU/ec+tXbhhtTr98VIWG4c1HcsNqc/xigCRmG09aUsMHrSMw2nmlLDB5oARWG0daFYbe9KrDaOaRWG3rQBg6v8A8SzV7fVowRGx8m4+h6GtmNgbmQjoQtRalapqGm3NscfvFIH17frVLw1em805HkP7xFEb/VeKANfcN/fpQWG4daNw39e1BYbhzQAMw469aGYbT1oZhxz3oZhtPNACOw8puvQ0kDDyI+v3RSuw8puexpIGHkR8/wAIoAcrDHehWGT160Kwx1oVhk896AAMNx60bhuHXpQGG480bhuHPagCOVv30PX7x/lUjMMDr1qOZh50PPc/yqRmGBz3oAGYbT1pdwx3pGYbTzS7hjrQAisNo60Kwx3pVYbRzSKwx1oAjgYb5uv36kDDcetRwMN83P8AHUgYbjzQAbhvHXpQWGV60bhvHPagsMrzQAMwwOvWo7lh9mk69KkZhgc96ZcsPsz89qAHhhsHXpQrDaOtAYbBz2pVYbRzQAisMd6FYZbr1oVhjrQrDJ570AAYbz1qJm/0tOv3DUoYbzzUbMPtac/wmgCQsMr1oZhjv1oLDK80Mwx170ADMNp60u4Y70jMNp5pdwx1oARWG0daitWHlHr94/zqZWG0c1FasPKPP8R/nQBIrDJ69aAw3nr0oVhk896Aw3nntQAbhvHXpS7h70m4bxz2p24etAHPeIx5+p6Xa/wyzBmHqF5roDjcvSsHUAH8ZaWvZYnb9DW6VG4cUAK2OOnWhsbT0pGUccd6GUbTxQApxg9KFxtHSgqMHisnxFr9r4b0sXdwhdmYJHGvV29P0ppNuyE3ZXZo2uPIHTqf51zmua7Pc3Z0fRPnu3OJZh0iH+Nc2PiFcamItLtbUWc9y2wTu4IXufx61v2drDoujXCabJDLfMPvvIAWJ6nJpzhKDtJWYoyUleLI7LTdGTStRtFkM32U4u5cfNv27sg+vNa+lamItIL3EN4BbIF3zRbWk9Mep6Vz2nSbYtfgu9PaO3Ji+SOdSzjYucEdeOa0dEbTLm7uYrCUNpUkIVkdzgyZOcZ56YzUlHRWd5HfW8c8asobIKuMMpHUEetPucbU6ffFRW62dpDHBA0SRIMKoaluJoNqfvI/vj+IUAWWxtPSg4welRNPBtP72P8A76FKZ4Mf62P/AL6FAEi42jpQuNvaoxPBgfvY/wDvoUizwY/1sf8A30KAJVxz061geHgLfV9YtR91Jg6j0DVtLPBz+9j6/wB4Vh2U0SeM9R/eIFeGM9eDgUAdDxv7dKDjcOlRefBu/wBbH0/vCgzwZH72P/voUAStjA6daGxtPSomng4/ex9f7woaeDaf3sf/AH0KAJHx5TdOhpsGPIj6fdFMeeDy2/ex9D/EKSCeDyI/3sf3R/EKAJ1xjtQuMnp1qJZ4Mf62P/voULPBz+9j6/3hQBKMbj0o43Dp0qITwbj+9j/76FHnwbh+9j6f3hQATY86Hp94/wAqlbGB061Wlng86H97H1P8Q9KkaeDA/ex9f7woAlbG09KOMdqiaeDaf3sf/fQpfPgx/rY/++hQBIuNo6ULjHaolng2j97H/wB9ChZ4Mf62P/voUAEGN83T79SjG49KrQTwb5v3sf3/AO8KkE8G4/vY/wDvoUAS8bx06UHGV6VieJPE9l4dsluJB50kjbI4kIyx/wAKyfDfj6DXNTSwubU208gJiOcq2O31q1Tk4uSWhLnFS5W9TsWxgdOtR3OPsz9OlPZRgcd6ZcgfZn47VBRIMbB06ULjaOlIFGwcdqVVG0cUAIuMdqFxlunWhVGOlCqMnjvQADG89KjbH2xP901IFG88VGwH2tOP4DQBI2Mr0obGO3WgqMrxQyjHTvQArY2npRxjtSMo2nil2jHSgAXG0dKitceUen3j/OpVUbRxUVqB5R4/iP8AOgCVcZPTrQMbz06UgUZPHegKNx47UALxvHTpS8e1N2jeOO1O2j0oAoPp1u+qRzMrGRIyFbPTmrJtk3Dlvzowftg5P3P61IVO5eTQBG1snHLdfWhrZNp5b86kZTxyetDKdp5NAEZtkx1b8653xp4Ym17Ro0snxcQSCVFc8PwQRnt1rX1rVF0ex89o5JnJ2pEn3mPU4/AE1btZkurWKeJ8xyIGU+xFOMnFqS6CklJWZ5f4e+Hl9d6lFLq8YhtIjvKq+Wc4IA9utdmPAmjHP7qXr/z0NbtqD5A5PU/zqRVPPJ61dWrKrLmluTTpxprliYA8E6TkfLP8vT96eKevg3SllDbJiQO8hrcCnceTRtO/qelZlmMfCemZHyS/9/DTJ/CmmqEwknLAf6w1uFTuHJqO4B2pyfvigDLbwnpgB+SX/v4aD4S0zH3Jf+/hrYZTtPJpSpweTQBjDwnpmB8kv/fw0i+E9MI+5L/38NbKqdo5NCqdvU0AYw8J6Zz8kvX/AJ6Gok8I6X9rkPlyZCjnea3lU88nrUSA/apeT0FAGX/wiembsbJen/PQ0HwnpmR8kv8A38NbO07+p6UFTuHJoAxj4T0wY+SX/v4ajuvDekWls80qTbEHOHJNbrKeOT1qlrKI2myLNHLLESu9YzggZ6/hQBl2/h7TLmJ2FtdRbR/y0JGahOjaSkogFtdyyKF3+WSQufWr2nPGk141u7jTyqhS2SN564zzjpVXUUt1nu9sc6ai23yWBOHOAARjjHrmgC2PCemEfcl/7+GkHhPTDn5Jf+/hrYjVvLXcfmx82PXvSqpyeT1oAxh4T0zcRsl/7+Gj/hE9M3fcl/7+GtkKdx5NG07xyelAGHJ4V01ZYgEkwSc/vD6U8+E9MH8Ev/fw1qTA+dDyep/lUrKcDk9aAMc+E9MAPyS/9/DR/wAIlpmPuS/9/DWwynaeTS7TjqaAMYeE9MIHyS/9/DSL4T0wj7kv/fw1sqp2jk0Kpx1NAGHF4V01mkBSThsf6w0//hE9M3EbJf8Av4a1IAd83J+/UoU7jyaAOJ8WeAUvrSGTSMi7gYkLI/Dqeo9jwKy/B/gnVLbXYL7UUFvDb5IXdlnbGPwFelbTvHJ6UFTkcmto15xg6aejMpUYSmptaoja2TA5br60y4t0Fu5y3T1qdlOByetR3IP2d+T0rE1AWybBy3T1oW2TaOW/OpADsHJ6UKp2jk0ARrbJjq350C2TJ5br61IqnHU0KpyeT1oAjFsm48t+dRtbp9qQZb7p71YCneeTUTA/a05P3TQAptkyOW/OhrZMdW6+tSFTleTQynHU9aAI2tk2nlvzo+zJjq351IynaeTS7TjqaAIltkwOW/Oo7a3QxHlvvHvVhQdo5NRWoPlHk/eP86AFFsmTy350fZk3HlvzqRVOTyetAU7zyelAEf2ZNw5b86X7Mnq3508qd45PSl2n1NAEWG+2Dkfc/rUhDbl5FRZP2wdPuf1qQsdy9KAFYNxyOtDBtp5FIzHjp1oZjtPSgDB1PT9R1PXo2guDaQWkRKuYg4kduDwT2A/WpvDFpeadYy6fdsZBbSEQzFcCRDyMD2zj8K2SxwelCsdo6UAR2obyByOp/nUihueR1qK1J8gdOp/nUiseenWgBQG3HkUYbf1HSkDHcelG47+3SgBSG3DkVHcBtqcj74p5Y7h0qO4J2p0++KAJWDbTyKUhsHkU1mO09KUscHpQAKG2jkUKG29RQrHaOlIrHb2oAVQ3PI61Egb7VLyOgqRWPPTrUaE/apenQUAS4bf1HSghtw5FJuO/t0oLHcOlACsG45HWht2080jMeOnWhmO09KAB9wjY57Gkg3GBOf4RSux8punQ02AnyI+n3RQA9Q2OooUNk8jrSKxx2oVjk9OtACgNuPIow28cjpSBjuPSjcd46dKAI5s+dDz3P8qlYNgcjrUUpPnQ9Op/lUjMcDp1oAVg208ilw2OopGY7T0o3HHagAUNtHIoUNjqKFY7R0pFY47UARwZ3zc/x1KA248iooCd83T79SBjuPSgCO5Z0glZWwRGxB9DiuH07ULiMaXcGfWQ80qrLJdL+4IOc9u/GK7qVfNRozwHUrn61h2/hy7SO2trvVDcWcLAiHyAudvK5bNAG+wPr3qO5B+zvz2p7McDp1plyT9nfp0oAkAbYOR0oUNtHIpATsHTpSqx2jpQAKGx1FChsnkdaRWOO1Cscnp1oAUBt55FRNn7WnP8JqQMd56VGxP2tOn3DQBKQ2V5FDBsdR1pCxyvShmOO3WgBWDbTyKXDY6imsx2npS7jjtQAKG2jkVFag+Uef4j/OpVJ2jpUVqT5R6feP8AOgCVQ2TyOtADbzyOlIrHJ6daAx3np0oAUht45HSlw3qKaWO8dOlO3H2oA//Z)
Step 4: Join DC and BC to complete the required quadrilateral ABCD.
![](data:image/jpeg;base64,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)
Question 2.Construct the quadrilaterals with the given measurements. And write steps of construction.
Quadrilateral BEST with BE = 2.9 cm, ES = 3.2 cm, ST = 2.7 cm, BT = 3.4 cm and ∠B = 75o.
Answer:GIVEN : In quadrilateral ABCD ,
BE = 2.9 cm
ES = 3.2 cm
ST = 2.7 cm
BT = 3.4 cm
∠B = 45o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
![](data:image/jpeg;base64,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)
Step 2 : Draw ΔTBE using S.A.S property of construction , by taking BT = 3.4 cm , ∠ TBE = 75° and BE = 2.9 cm.
![](data:image/jpeg;base64,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)
Step 3 : To locate the fourth vertex ‘S’ , draw an arc , with center T and radius 2.7cm (TS=2.7cm).
Draw another arc with center E and radius 3.2 cm (ES=3.2cm) which cuts the previous arc at S.
![](data:image/jpeg;base64,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)
Step 4: Join TS and ES to complete the required quadrilateral BEST.
![](data:image/jpeg;base64,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)
Question 3.Construct the quadrilaterals with the given measurements. And write steps of construction.
Parallelogram PQRS with PQ = 4.5 cm, QR = 3 cm and ∠PQR = 60o.
Answer:GIVEN : In Parallelogram PQRS,
PQ = 4.5 cm
QR = 3 cm
∠PQR = 60o
PROCEDURE :
Step 1: Draw a rough sketch of the parallelogram and mark the given measurements.
Here , we are given only 3 measurements. But as PQRS is a parallelogram , we can also write that RS = PQ = 4.5 cm and SP = QR = 3 cm.
(now we got 5 measurements in total)
![](data:image/jpeg;base64,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)
Step 2 : Draw ΔPQR using the measures PQ = 4.5 cm , ∠PQR = 60°
and QR = 3 cm.
![](data:image/jpeg;base64,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)
Step 3 : Locate the 4th vertex ‘S’ using the other 2 measurements PS = 3 cm and RS = 4.5 cm. To locate the fourth vertex ‘S’ , draw an arc , with center P and radius 3cm (PS=3cm).
Draw another arc with center R and radius 4.5cm (RS=4.5cm) which cuts the previous arc at S.
![](data:image/jpeg;base64,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)
Step 4 : Join RS and PS to complete the required parallelogram.
![](data:image/jpeg;base64,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)
Question 4.Construct the quadrilaterals with the given measurements. And write steps of construction.
Rhombus MATH with AT = 4 cm, ∠MAT = 120o.
Answer:GIVEN : In Rhombus MATH,
AT = 4 cm
∠MAT = 120o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
Here , we are given only 2 measurements. But as MATH is a rhombus , we can also write that MA = AT = TH = HM = 4cm.
(now we got 5 measurements in total)
![](data:image/jpeg;base64,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)
Step 2 : Draw ΔMAT using S.A.S property of construction , by taking MA = 4 cm , ∠ MAT = 120° and AT = 4 cm.
![](data:image/jpeg;base64,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)
Step 3 : To locate the fourth vertex ‘H’ , draw an arc , with center T and radius 4cm (TH=4cm).
Draw another arc with center M and radius 4 cm (MH=4cm) which cuts the previous arc at H.
![](data:image/jpeg;base64,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)
Step 4: Join TH and MH to complete the required rhombus MATH.
![](data:image/jpeg;base64,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)
Question 5.Construct the quadrilaterals with the given measurements. And write steps of construction.
Rectangle FLAT with FL = 5 cm, LA = 3 cm.
Answer:GIVEN : In Rectangle FLAT,
FL = 5 cm
LA = 3 cm
∠FLA = 90o
PROCEDURE :
Step 1: Draw a rough sketch of the parallelogram and mark the given measurements.
Here , we are given only 3 measurements. But as FLAT is a rectangle , we can also write that FL = AT = 5 cm and LA = TF = 3 cm.
(now we got 5 measurements in total)
![](data:image/jpeg;base64,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)
Step 2 : Draw ΔFLA using the measures FL = 5 cm , ∠FLA = 90°
and LA = 3 cm.
![](data:image/jpeg;base64,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)
Step 3 : Locate the 4th vertex ‘T’ using the other 2 measurements TF = 3 cm and AT = 5 cm. To locate the fourth vertex ‘T’ , draw an arc , with center F and radius 3cm (FT=3cm).
Draw another arc with center A and radius 5cm (AT=5cm) which cuts the previous arc at T.
![](data:image/jpeg;base64,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)
Step 4 : Join AT and FT to complete the required rectangle FLAT.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCAD7ATEDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2FoY+PkXr6UNDHx8i9fSnMo4+tDKOPrQA1oY9p+RfypfJj/uL+VKyjaaXaKAILWGM265Re/apFhjx9xfyptqo+zr+NSKo20ANWGPn5F6+lAhj3H5F/KnKo5+tAUbjQA3yY933F6elRywx+fD8i9T29qm2jf8AhUcqjz4fqf5UAOaGPj5F6+lDQx7T8i/lTmUcfWhlG00AIYY8fcX8qBDHgfIv5U4qMGhVG0UAMWGPH3F/Ko4IYy0vyL9/0qZVG2o4FG6b/foAcIY9x+Rfyo8mPd9xenpTgo3GjaN/4UANMMeR8i/lQ0MeB8i9fSnFRkUMowPrQBDcwxi3fCL09KkEMe0fIvT0ptyo+zP9KkCjaPpQAiwx7R8i/lSLDHj7i/lTlUbRQqjFADVhjyfkXr6UCGPcfkX8qcqjJ+tAUbjQBC0Uf2tBsXGw9qkMMeR8i/lTWUfbE/3DUhUZWgBrQx4HyL19KGhj2n5F/KnMowPrQyjaaAE8mPH3F/KkWGPA+Rfyp+0YpFUbRQBgeE40a3vsqD/pT9q3VhjyfkXr6Vh+EgDb33/X09byqMn60ANEMe4/Iv5UeTHuHyL+VOCjeaNo3j6UANMMeR8i/lUdzFGIxhF+8O1TFRkfWorpR5Q/3hQBL5Mf9xfyop2BRQA1l6cnrQy9OT1oYHjnvQwPHPegAZflPJpdvuaRgdp5pcH1oAitR/o68nvUir8vU1Hag/Z159akUHb1oAFXryetAX5jyaFB5570AHceaADb8/U9KjlH7+Hk9T/KpMHf17VHKD58PPc/yoAkZenJ60Mvynk0MDxz3oYHaeaAFK8Hk0Kvyjk0EHB5oUHaOaAEVfl6mo4B803J+/Uig7etRwA7puf46AJAvzHk0bfn6npQAdx5owd/XtQAFeRyaGXgcnrQQcjmhgcDnvQBHcj/AEZ+T0qQL8o5PSo7kH7M/PapADtHPagAVflHJoVeOpoUHaOaFBx1oAFXk8nrQF+Y8mhQcnnvQAdx5oAjYf6YnJ+4akK8ryajYH7YnP8AAakIOV5oAGXgcnrQy/KeTQwOBz3oYHaeaAF28dTSKPlHJpcHHWkUHaOaAMHwkP8AR77n/l6et5V5PJ61g+Es/Z77n/l6et5QcnnvQABfnPJo2/OOT0oAO880YO8c9qAAryOT1qK6H7ocn7wqUg5HPeoroHyhz/EKAJ8e5oowfWigBrbuOnWht3HTrUbSycfuT19aGlk4/cnr60ASNu2npS/N7VE0sm0/uT+dL5sn/PE/nQAlrn7OvTvUi7tvaq9tLIIFxET171IssmP9SfzoAkXdz060DduPSoxLJz+5PX1oEsm4/uT+dAEnzb+3So5d3nw9Op/lR5sm7/Unp61HJLJ50P7o9T39qALDbuOnWht209KjaWTj9yevrQ0sm0/uT+dAEp3YPShd20dKiMsmP9SfzoEsmB+5P50ASLu29qjgzum6ffoWWTH+pP51HDLIGl/dE/P60AWBu3HpR82/t0qMSybj+5P50ebJu/1J6etAEh3ZHSht2B061GZZMj9yfzoaWTH+pPX1oALnd9mfp0qQbto6dKr3Msht3zCRx61IJZNv+pPT1oAkXdtHShd2O1RiWTA/cn86Flkx/qT+dAEi7snp1oG7celRiWTJ/cnr60CWTcf3J/OgAbP2xOn3DUh3ZXpVYyyfa1PlHO08ZqUyyZH7k/nQBI27A6daG3bT0qNpZMf6k9fWhpZNp/cn86AJfmx2pFztHSo/Nkx/qT+dCyyYH7k/nQBi+Es/Z77/AK+nreXdk9Otc94Ukdbe+xGT/pT963BLJk/uT19aAJRu3npR828dOlRCWTcf3J/Ol82TcP3J/OgCQ7sjp1qK6z5Q6feFKZZMj9yfzqK5lkMYzER8w70AW+faiovNk/54n86KAHs3Tg9aGbpwetDMOOe9DMOOe9AA7AKc0u8HpWfren2eo6fILyFZRGrMmc8HHWqvhXTrOx0S1lt4gkk0KNIwJyxx3oA1bVv9HXg96kVvl6Go7Vh9nXn1qRWG3rQAK3Xg9aA3zHg0Kw5570BhuPNABu+foelRyt+/h4PU/wAqk3Df17VHKw8+Hnuf5UASM3Tg9aGb5TwaGYcc96GYbTzQApbg8GhW+UcGgsMHmhWG0c0AIrfL0NRwN803B+/UisNvWo4GG6bn+OgCQN8x4NG75+h6UBhuPNG4b+vagALcjg0M3A4PWgsMjmhmGBz3oAjuW/0Z+D0qQN8o4PSo7ph9mfntUgYbRz2oAFb5RwaFbjoaVWG0c0isMdaABW5PB60BvmPBoVhk896Aw3HmgCNj/picH7hqQtyvBqNmH2xP9w1IWGV5oAGbgcHrQzfKeDQzDA570Mw2nmgBd3HQ0it8o4NLuGOtCsNo5oAwPCRxb33/AF9PW8rctwetYPhIgW99/wBfT1o6rqi6VYSXHltM+4KkSnBdj0AoAuhvnPBo3fOOD0qCwvYr+0iuoj8kqBgPT2qfcN457UABbleD1qK6b90OD94VKWGV571HdMPKHP8AEP50ATZ9jRRkUUAIxHHTrQxHHTrQyjjjvSMo4470AJMqyQujfdYYNNtbeK0tYreHiOJQqgnPAqRlG08UuB6UAYt/qE1kumpAVzPcBHyM/LnmtlcY7VzuogPquhxessjH8BXRKBjpQAKRz060AjcelCqOeO9AUbjxQAZG/t0qKUjz4enU/wAql2jf07VFKB58PHc/yoAlYjjp1oYjaelDKOOO9DKNp4oACRg9KFI2jpQVGDxQqjaOKABSNvaooCN03+/UqqNvSooAN03H8dAEoI3HpWF4lv7y2ltIbE3KtLuLtbwrI2BjjDcd63Ao3HiqGpWt+9xFPptxHG6KVaOYExuD345yKAH6Vcrdabbyi4NwSMNIyhST3yB0NXWIwOnWqWmaeNOs0hZt8hZpJHxjczHJOPrV1lGBx3oAjuiPsz9OlSAjaOnSo7oD7M/HapABtHHagAUjaOlCkY7UKo2jihVGOlAApGT060AjcelIqjJ470BRuPFAEbEfbE/3DUpIyvSomA+2Jx/AakKjK8UAKxGB060MRtPSkZRgcd6VgNp4oAMjHahSNo6UYGOlCgbRxQBg+EsfZ77/AK+no1ewvtU1u1S3ne0t7VTN5wRWDyHgDB9Bz+NHhID7Pff9fT1uqBk8d6AMTw1ZXelNe2N1I00Sy+bDOVC7g3JGB0wa3MjeOnSkAG88UYG8cdqAFJGV6daiuiPKHT7w/nUhAyvHeo7oDyhx/EP50ATZoowPSigBrKOPrQyjj61DMohjMklwyovJJPArMm1/TYyAL9nOeiDNAGyyjaaXaK55/EUb5FvDey/8AwKP7cue2nXp/KgAmGfEukA9FSQj9a6BVG2vErvxTqz6k2pC5eKW2Z1jhPRBk/KR6130XjC48iN5dLv1LKCeP/rUAdeqjn60BRuNcgnjTdKsYs7ve7YAJ6mr41i/3H/iV3n/AH0KAOg2jf8AhUcqjz4fqf5Vh/2xqG7/AJBd30/vCmPq9/5sedMu85OPmFAHRso4+tDKNprnzq+o8f8AEru/++hQdX1HB/4ld3/30KAOhKjBoVRtFc8dX1LH/ILu/wDvoUDVtSwP+JXd/wDfQoA6BVG2o4FG6b/frDXVtTx/yC7r/voUyLVdSzJjS7n73PzCgDowo3GjaN/4Vz/9q6puP/Eruv8AvsUf2pqm7/kF3X/fYoA6AqMihlGB9a546pquR/xK7n/vsUp1TVf+gXc/99igDculH2Z/pUgUbR9K5ybU9VMLbtLuMY7uKf8A2nq23/kF3HT++KAOhVRtFIqjFc+NT1bA/wCJZcf99ikGpatjjTJ/++xQB0KqMn60BRuNc+NS1fn/AIlk/wD32KP7S1fcf+JZP/32KANxlH2xP9w1IVGVrnDqOrfaF/4ls2dp/jFPOo6xkf8AEtm/77FAHQMowPrQyjaa55tR1jH/ACDZv++xWafGU5JVbSZiDghTmgDtNoxQqjaK5CPxJqsw/c6Tct9TiqPiHX/EVtoNzLHp81thRmbOfLGeTQBveEh/o99/19PW8qjLfWvHvBuralb68lvYSzXccyM0sW7I46Nnsa9CXV75CfO027X3Ug0Ab4UbzRtG8fSsW31lZrlIWivY3c4G6Pj8TWt5Lbh++egCQqMr9ajulHlD/eFBhbI/fPUdzCwjH71z8woAtYFFReS3/PV6KACeFZ4jHKAyNwVI4NRJp9tCAI4Il57IKsNu46daG3cdOtACFdqEDAHsKdg+tI27aelL83tQBwl1ouny/EHTXktYy0kLSOMcMwLYJHrxXdKpK9sfSuOunK+O9KPpEV/PP+Ndiu7HQUAMEEe7d5aZB4O0U8A7jzQu7np1oG7celABg7+vao5c+fDz3P8AKpPm39ulRy58+Hp1P8qAJGB4570MDtPNDbuOnWht209KAFIODzQoOBzQd2D0oXdtHSgBFB29ajgzum5/jqRd23tUcGd03T79AEgB3Hmj5t/XtQN249KPm39ulAAd2RzQ27A570HdkdKG3YHTrQBHc5+zPz2qQZ2jntUd1n7M/TpUgztHTpQAqg7RzSLux1pV3bR0pF3Y7UAC5yee9AzuPNC7snp1oG7celAEbZ+2Jz/AakIORzUbZ+2J0+4akO7K9KABs4HPemGBFBKogPsop7bsDp1obdtPSgBcHHWm7BJHtcBlYYIIyCKd82O1C52jpQBzXgyyt7eG+aCGONvtLLlV5wO1dIucnnvWD4Sz9nvv+vp63l3Zbp1oAADvPIowd457UDdvPSj5t46dKAAg5XnvUd0D5Q5/iH86kO7K9OtR3WfKHT7w/nQBNz60Uc0UANYnjjvQxPHHehmHHXrQzDjr1oAGJ2nilyfSkZhtPWl3D3oA46a0mu/GVq8IH7hA7ZPbNdgpOOlc/phz4quj/dt1H610CsNvegAUnnjvQCdx4oVhz160BhuPWgAyd/TtUcpPnw8dz/KpNw39+lRyt+/h69T/ACoAkYnjjvQxO08UMw469aGYbT1oAUk4PFCk7RxQWGD1oVhtHWgBFJ29KjgJ3Tcfx1IrDb3qOBvmm6/foAkBO48UZO/p2oDDcetG4b+/SgAJORxQxOBx3oLDI60MwwOvWgCO5J+zPx2qQE7Rx2qO5b/Rn69KkDDaOvSgAUnaOKFJx0oVhtHWhWGO9AApOTx3oBO48UKwyevWgMNx60ARsT9sTj+A1IScrxUbN/pidfuGpCwyvWgAYnA470MTtPFDMMDr1oZhtPWgBcnHSkUnaOKXcMd6RW+UdaAMHwkf9HvuP+Xp63lJy3HesHwkcW99/wBfT1vKwy3XrQAAneeKMneOO1AYbz1o3DeOvSgAJOV471FdE+UOP4hUpYZXr1qK6b90Ov3hQBPn2oozRQBE1xFx8460NcRcfOOtPZV44HWkZV44HWgBrXEW0/OKX7RF/fFOZV2ngUu1PQUAc7pEqf8ACTagSwAEUYreW4ix98VhaGqt4i1YkDgRD9DXQKq7egoAYtxFz8460C4i3H5xT1VeeB1oCruPAoAZ9oi3ffHSo5Z4zPD844J/lU+1d/QdKilVfPh4HU/yoAc1xFx8460NcRbT84p7KvHA60Mq7TwKAGm4ix98UC4iwPnFOKrjoKFVNo4FADFuIsffFRwTxhpfnH36nVVx0FRQKu6XgffoAcLiLcfnFH2iLd98dKeFXceBRtXf0HSgBhuIsj5xQ1xFgfOOtPKrkcChlXA4HWgCG5njNu4DjpTxcRbfvjpSXKr9mfgdKkCrtHA6UANW4iwPnFItxFj74p6qu0cChVXHQUAMFxFk/OOtAuItx+cU5VXJ4HWgKu48CgCFp4/taneMbDUhuIsj5xTWVfticD7hqQquRwKAGtcRYHzjrQ1xFtPzinMq4HA60rKu08CgBv2iLH3xQs8WB84p21MdBQqrtHAoA5/wnKi299uYD/SnrdFxFk/OOtYnhJVNvfZA/wCPp63VVcngdaAGi4i3H5xR9oi3D5xXL6vZiy1GLUldpMXI82638QpnHl7e/UV1W1Nw4HSgBpuIsj5xUdzPGYxhx94VOVXI4HWorpV8ocD7woAk8+L++KKdtX0FFADJnihj8yV0jRerMcAfjSho5Y0eNldGwQynIIrP1i1tboW8Vwyl95MMUh+SRwp4Ydx3qp4XXy7G4tXx5lvcurhPuAnnC+wzigDcZRtPFO2j0prKNp60u0e9AHP+HwDrWrt/tIP0Nb6qNvSsHw4udR1Zv+mwH6VvKo296ABVHPHegKNx4oVRz160BRuPWgA2jf07VHKo8+Hjuf5VJtG/v0qOVR58PXqf5UASMo4470rKNp4pGUcdetDKNp60AKVGDxQqjaOKCowetCqNo60AIqjb0qOADdNx/HUiqNveo4FG6b/foAkCjceKNo39O1AUbj1o2jf36UABUZHFDKMDjvQVGR1oZRgdetADLpR9mfjtUgUbRx2qK5UfZn69KkCjaOvSgBVUbRxSKox0oVRtHWhVGO9AAqjJ470BRuPFCqMnr1oCjcetAEbAfbE4/gNSFRleKjZf9MT/AHDUhUZXrQAMowOO9KyjaeKRlGB160Mo2nrQAu0Y6UKBtHFG0Y70ir8o60AYXhID7Pff9fT1uqoyeO9YPhIf6Pff9fT1vKoyevWgDKk8OWct+07PN5bOJGtw/wC6Z/7xX1rVKjeOO1AUbz1o2jeOvSgAKjI471HdAeUOP4h/OpCoyOvWorpR5Q/3h/OgCfA9KKMUUAVb/T7fUbcQ3aeYm4HGcEH2PaltbGCwtkgtUEcSngCp23ccjrQ27jkdaABgdp5pcH1pG3bTyKX5vUUAYPhkZuNVbP8Ay8kVuqDt61heFgT/AGm3HN44/lW6u7b1FAAoPPPegA7jzQu7nkdaBu3HkUAGDv69qjlB8+Hnuf5VJ82/qOlRy7vPh5HU/wAqAJGB4570MDtPNDbuOR1obdtPIoAUg4PNCg7RzQd2DyKRd20cigAUHb1qOAHdNz/HUi7tvUVHBndNyPv0ASAHceaMHf17UDduPIo+bf1HSgAIORzQwOBz3oO7I5FDbsDkdaAI7kH7M/PapADtHPao7nd9mfkdKkG7aOR0oAFB2jmhQcdaF3bRyKF3Y6igAUHJ571FdXMVlBLcXEmyKNdzMe1SruyeR1qlrFvHc6XdRXG/yymSUGWGDkED2IoArW+uWtw7zN51uIoi7LOmxtv97HpTrfX7S5hlkxPEYV3skse1ip6EDuDXKSw3OrT3dxFdPfrFZqm8ReWGIkDFQO5wK3rWS313XDPAPMtFtPJkYqQCxbO38KANm0u0v7VZ4vMUE4KuuGUjqCPWrDA7TzUNtZxWNqkFsoSNegzn9ambdtPIoAXBx1pFB2jml+bHUUi52jkUAYPhIf6Pfc/8vT1vKDk896wPCJ3W99tYH/Sn6VpapZS31hLFDMYpchkZeOR0oAugHeeaMHeOe1Zuiak2o27CYBLqE7JkPUEd/wAa0vm3jkdKAAg5HPeoroHyhz/EP51Kd2V5HWorrPlDkfeFAE+PeijmigCEvPx+7Xr60M8/H7tevrUjMeOD1oZjxwetAEbPPtP7tfzpd8//ADzX86ezHaeDS7j6GgDn/CxlFvfFUB3Xbnr9K21efH+rX86yPCR/4l1w2D81zIf1rbVjt6GgCMPPz+7Xr60B59x/dr+dSKx54PWgMdx4NAEe+fd/q16etRyNN50P7tc5Pf2qxuO/oelRyk+fDwep/lQAM8/H7tevrQzz7T+7X86kZjxwetDMdp4NAEZefH+rX86A8+B+7X86lLHB4NIrHaODQBGrz4/1a/nUULTbpcIv3/WrKsdvQ1HAfmm4P36AAPPuP7tfzo3z7v8AVr09akDHceDRuO/oelAEZefI/dr+dDPPx+7Xr61IWORwaGY4HB60AV7hpvs75jXGPWpA8+0fu16etFyT9mfg9KkDHaOD0oAjDz4H7tfzoV58f6tfzqRWO0cGhWOOhoAiDz5P7tevrRvn3H92v51KrHJ4PWgMdx4NAFbMoulxGo+U8A1QTxFZmYxF0iZWIIf5ea02P+mJwfuGmz2dtcEedbRvn1UUANF35kRkVoig5LB+BUT6rCLZpjPb+UvVxICBXC/EKK0tIYbXS/NE7yAzwQkkGPB6j8q53wxYwyawkt9DMumhCGJBCGTtmrUdVzbEuWj5T0KfxzCXMWn2kt4/TMY+XP1rJ8R614lufD1yIdNNsm0b3RsuFzzgfSutt4oYYQLeJEQjjYBipUOcZBrRuFrJGaUr3bPJ/BFxqEXiFDoyyTp5beejMdhHbJPfNeinX9RtSTe6U6r3aM7gKqeAVVLTUtqAf6W3QV1QOd3ynrWLVnY1TujkBrMC+Jre7t2ULdL5MqHghuxIrqy8+4fu1/Oue8ZaZby6W1yIQksUiN5ijBAzzTo9QvdBMS6gWubJwNtwB8yZ/vUhm+XnyP3a/nUVy03ljKL94d6mSZJ0SSIh0bkMOhpt0T5Q4P3hQA7dN/zzX86Klz7UUANZhx9aGYcfWhmHHPehmHHPegAZhtNLuGKRmG080u4Y60AYnhEj+xif700h/WtpWG2sbwgR/wAI9Ec9ZJD/AOPGtlWG3rQAKw5+tAYbjQrDnnvQGG480AG4b/wqOVh58P1P8qk3Df17VHKw8+Hnuf5UASMw4+tDMNpoZhxz3pWYbTzQAFhg0Kw2igsMHmhWG0c0AIrDbUcDDdN/v1IrDb1qOAjdNz/HQBIGG40bhv8AwoDDceaNw39e1AAWGRQzDA+tBYZHNDMMDnvQBHcsPsz/AEqQMNo+lMumH2Z+e1SBhtHPagBFYbRQrDFKrDaOaRWGOtAArDJ+tAYbjQrDJ570BhuPNAEbMPtif7hrI8Ta8dLgjgtF8zULg7YY/T/aNalxPHbymaRgEjiZmPoBXK+HEk1bUbjX7wcysY7ZT/Cg7itaUVrKWyM6kn8K3Zd0TRE0uEzXB86/mO6aZuTn0HtWpPFDPA0UsatGw5UjipGYY60Mw2nmnKTk7sSSSsiCytYrC28mEvsBJAY5x7VYRh8tG4Y60Iw+XmpGYPgI4tNR/wCvxq6lWGT9a5bwEQLTUf8Ar8aupVhk896me5UdjF8WuP7CmT/noyJ+ZrVEcb26QyKGQoAVI4PFJdWsF6hiuFDoCGwfUdKmyNw57VJRzgL+GNQVcs2lTtxn/li3+Fb1y4aFSDkFhg0l7bRXtq9vMAUkBU1i6JdSpBNpl22Z7OQKCf4kzwaAOizRRketFACNjjp1obHHTrSMo4470Mo4470AK2Np6UjkCNjxwDQyjaeKwvFfia08N2aeajS3FwCsUS9T6n6DNNJydkJtJXZL4RAHhu2+r/8AoRrZXG3tXGeAvFFpqFoumSI0F1CpcK54dc9QfbIrsFeLH3k/OnKLi7SWoRkpK6Hrjnp1oGNx6UxXi5+ZOvrQHi3H5k/OpGP439ulRS48+H6n+VO3xbvvJ09ajleLz4fmXqe/tQBO2OOnWhsbT0pjPFx8ydfWhni2n5k/OgB5xg9KFxtHSmF4sH5k/OgPFgfMn50APXG3tUUGN03+/TleLH3k/OooHj3S/Mv3/WgCwMbj0o439ulMDxbj8yfnRvi3/eTp60APOMjpQ2MDp1pheLI+ZPzoZ4sD5k6+tACXWPsz/SpBjaOnSoLl4vs7/MvT1qQPFtHzJ09aAHrjaOlC4x2pivFtHzJ+dCvFj7yfnQA9cZPTrQMbj0pivFk/MnX1oDxbj8y/nQBzXjy4ePTEtYTiW8YQD6E8/wBK1rW2S0tYLdAAsSBQPoK4zxZ4q01vFOnxF2aCwmJuJFXKqf644rsxPBIqOksZVhkEMORW91yJIys+dtkrYx2obGD0pjSQ4/1if99ChpIcH94n/fQqBknGO1CY+XpUfmQ4/wBYn/fQqhq+uWWh6aby4YMAQqohyzsegFO1wvYqeAv+PTUf+vxq6pcZbp1rzfwB4qtlvZtOuoXhkvJy8LE5BJ/h+tejYVdxbAA7mlVi4ytJWHTkpRuhwxvPSg43jp0pAoLH6UbRvHHasyxTjI6da53W1+xeI9Ou1wEnPkSfzFdCVGRx3rC8YKF0qGUDmO5jb9aAN+iq/wBrHpRQA5rZePmfr60NbLx8z9fWpGB4570MDxz3oAja2Xafmf8AOuO8f+FbzVltLvTh50luGVoieSGxyD+Fb/iq5ms9AmlhmljcPGu6IZYAuAcD1wai8PEyvK4vNUlAAG28j2D6jgVUJuElKO6JnFTi4s47wh4EvH1BrzVka3ijRkRFf5nJIycjtxXYr4SsCPv3H/fw1r2oP2defWpFB29adSpKpLmluKEFCPLExB4SsOfnuOv/AD0NA8JWGT89x/38Nbag8896ADuPNQWYn/CJWG779x0/56GmSeFLASxDfcck/wDLQ+lb2Dv69qjlB8+Hnuf5UAZB8JWAx89x1/56GlbwlYAH57j/AL+GtpgeOe9DA7TzQBinwlYY+/cf9/DQPCVhgfPcf9/DW2QcHmkUHA5oAxF8JWBH37j/AL+GmReFLFmky9xw2P8AWGt5QdvWo4Ad03P8dAGQPCVhuPz3H/fw1Wv9E0XTEWS9upYUY7QWlPJrpADuPNYWu28NzqljHLqUlk6pIyFQBu6Z+Y8CgBtv4b0u7gjnt5p5IpBlWEhwRUh8JWA/juP+/hqzoFxPd6XG87BmDsiuowJFBwGx7itJgcDnvQBhT+E7BIHYPcZA/wCehp48JWG379x0/wCehrWuQfsz89qkAO0c9qAMUeErDA+e4/7+GkXwlYEffuP+/hrbUHaOaFBx1oAxB4SsOfnuP+/hpR4SsNx+e4/7+GtpQcnnvQAdx5oA8u1D4bakdSuIbKeA2s7l1eQncobrkd8V1UPgDTIYYozLdEqoUnzMZ4romB+2Jz/AalIORzTTa2E1c5s+BNMH/LS6/wC/tB8CaYAf3l1/39rpGBwOe9DA7TzT5mHKjnP+ED0zH+suv+/tZPiL4dx3OlhtLklN1E4kVJXyH9R7V3WDjrSKDtHNNVJJ3TE4JqzPKfC/grVpNdtLm8g+y29tIJSxYEsRnAH516D4ggA0G/IZ/wDVnvWhag+Uef4j/Oie1jvLea3nG6KQFWX1FVVqyqy5pE06caa5Ykdrbg28XzP/AKte/tUv2Zdw+Z/zqlp2g2elzs9r5wYrt+eZnGPoTWjg7xz2rI0IzbLkfM/51V1LTobq08qYuyF1OM+9XiDkc96iugfKHP8AEP50AN/s+H/a/wC+qKs4PrRQA1t3HTrQ27jp1pW7fWhu31oAqapYnUbLyC+z94j5Az91g39Kt/N7UN900tAENru+zr071Iu7b2plr/x7r+NSL92gBF3c9OtA3bj0pV7/AFoH3jQAnzb+3So5d3nw9Op/lUv8f4VHL/r4fqf5UAPbdx060Nu2npSt2+tDfdNAAd2D0pF3YHSnHoaF+6KAGru29qjgzum6ffqVfu1HB96b/foAeN249Kgu7KC+URXcEU0Y52yLkZqwPvGj+P8ACgBip5aoiKqqowABgAU5t2B060p6ihug+tAEVzu+zP06VIN20dOlMuv+PZ/pUg+4PpQAi7to6ULux2py/dFIvSgBF3ZPTrQN249KVep+tA+8aAIWz9sTp9w1Kd2R0pjf8fif7hqQ9VoARt2B060Nu2npSt0H1ob7poAPmx2pF3bR0p3ahfuigCC13eUen3j/ADqVd2T060y1/wBUf94/zqRerfWgBBu3npR828dOlKPvmg/fH0oAQ7sjp1qK63eUOn3h/Opm6j61Hdf6of7w/nQBLz7UUtFAH//Z)
Question 6.Construct the quadrilaterals with the given measurements. And write steps of construction.
Square LUDO with LU = 4.5 cm.
Answer:GIVEN : In Square LUDO,
LU = 4.5 cm
∠LUD = 90o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
Here , we are given only 2 measurements. But as LUDO is a square , we can also write that LU = UD = DO = OL = 4.5 cm.
(now we got 5 measurements in total)
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCADwAOYDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2JpBFCZJGVUVcsx6AVjw+JomKM9ndxWjnCXciARtk8d9wB9SBVzWbSXUNDu7WHiSaFlUk98VjXOrLqWjPpUFnci+lj8kxPCwWM9CS2NuB14NAHRW+cy9PvmpBu3HpUFmrRxsh5KtjPrxU4J3HigA+bf26UHduHSjJ39O1BJ3DigAbdx061Hdbvsz9OlSMTxx3qO6J+zPx2oAk+bb26Uq7to6UmTt6dqVScDigBF3be1C7uenWhSdvShSeeO9AAN249KjO77YOn3P61ICdx4qMk/bBx/B/WgCQ7tw6UNu46daCTuHFDE8cd6ABt209KU7sHpSMTtPFKScHigAXdtHSorXd5A6dT/OpVJwOKitSfIHHc/zoAkXdz060DduPShSeeO9AJ3HigA+bf26UHdkdKMnf07UEnI4oAjud2xOn3xUjbtp6VHck7E4/jFSMTtPFACndjtSLu2jpVfUbp7PTLq4RAWhiZwD0JAzWPFqWs2VvbXmo/YprSUoHEEbI0e7AB5Yg8kUAdAu7HaihScdKKAFVuBwaRW+XoaYLmLA+f9KxvFPiA6H4dnvLYK84KogboCxxn8M00m3ZCbsrs2LduZeD981IG+Y8GvINK8faxYajDJfXP2m2eQLLGUA4JxkY7jNehjxlpe4/NN/37Nbzw1WDs0ZQr05q6Zubvn6HpQW+YcGsP/hMtL3Z3TdP+eZoPjLS8j5pv+/ZqPY1P5Svaw7m4zdOD1qO6b/Rn4PSsc+MtLOPmm6/88zTLjxhpjwMoabJ/wCmZo9jU/lD2sO5v7vl6HpSq3A4NYX/AAmWl4+9N/37NA8ZaXgfNN/37NHsan8oe1h3NxW+XoaFbrwetYa+MtLA+9N/37NA8ZaXz803X/nmaPY1P5Q9rDubgb5jwajLf6YOD9z+tY48ZaXk/NN/37NRnxhpn2kNumxtx/qzR7Gp/KHtYdzoC3zDg0M3Tg9awz4y0vI+ab/v2aD4y0s4+abr/wA8zR7Gp/KHtYdzcZvlPBpS3B4NYTeMtLIPzTf9+zQfGWl4+9N/37NHsan8oe1h3N1W4HBqK1b9wOD1P86xx4y0vA+ab/v2ajt/GGmJEAWmzk/8sz60exqfyh7WHc6BW68HrQG+Y8GsMeMtL5+abr/zzNA8ZaXuPzTf9+zR7Gp/KHtYdzc3fP0PSgtyODWH/wAJlpe7O6b/AL9mg+MtLyPmm/79mj2NT+UPaw7mxct8icH74qRm+U8GvLPE/j2/udXkg0mc29rb4Gdg3OxGcnPTGa6fwL4nuNb0u4XUSpuLaQIZAMbwQCCR68054epCCnJaCjWhKXInqdHqcL3elXdvEPnlhdFz0yQRWNHbavqNnb2N9aQWltGYzJIk/mFwuDgDaMZIHNb/ANpix9/9KFuYsD5/0rE1Hq3HQ0UxbmLH3/0ooAkULtHSqWqaVa61pctjdrmKUc44IIOQR7g1dVRtHFIgG3pQB5n4e8E2w166N3cyXEdhMBGjAAMRyCfpXfCOLcfkT8hWRogH9s63x/y8VsgDceK6q0m5avt+Rz0opR0Qzy4t33E6egoMcWR8ifkKfgb+naggZHFZGgxo4uPkTr6CmXMcX2d/kT8hUzAccd6juQPs78UAO8uLb9xOnoKBHFgfIn5Cn4G3p2oAGBxQAxY4sfcT8hQI4ufkTr6CnKBjpQAOeO9ADRHFuPyJ+QqMxxfah8ifc9PepgBuPFRkD7WOP4P60AOMcWR8ifkKGji4+ROvoKcQMjihgOOO9ADWji2n5E/IUGOLH3E/IU5gNp4pSBjpQAwRxYHyJ+QqO2ji8kfInU9h61OAMDiorYDyRx3P86AHCOLn5E6+goEcW4/In5CnADnjvQANx4oAb5cW77idPQUGOLI+RPyFOwN3TtQQMjigDiPHHhW2mYanbytBO7pHIFAKv2Bx611nhzw7aeHNLNvbkyPId8sr/edsVQ8Wgf2Mv/XeP+ddKAPKHHYVdST9nFX7kwivaN27DiFx2pFC7R0pSox0oVRtHFc5sIoXHailVRjpRQAKo2ikRRtpVB2jk0iD5RyaAOZ0QD+2db/6+K2go3GsXRB/xOdb5/5eK2gPmPJroq/F935GFP4fv/MNo3fhQVGRRj5up6UEcjk1mWDKOPrUdyo+zvUjDpyetR3I/wBHfk0ASbRt/CgKMCjHy9T0oA4HJoAFUYoCjn60KOOpoA68nrQABRuNRlR9rH+5/WpAPmPJqMj/AEscn7n9aAJCoyKGUcfWgjkcmhh05PWgAZRtNBUYoYfKeTQRx1NAAFGBUdso8kfU/wA6kA4HJqO2H7kcnqf50ASBRz9aAo3GgDryetAHzHk0AG0bvwoKjIox83U9KCORyaAMXxaB/Y6/9d0/nXShR5Q+grmvFo/4k68n/Xp/OulA/dDk9BVz/hx+f6Ch8b+Q4qMUKo2igg46mkUHaOTWBqCqMUUKDjqaKAFUNtHNIgO0c1GGnwPlT86FafH3U/OgDndEz/bOt8/8vFbQB3HmsLRTL/bOtYVc/aOea2QZtx+VPzroq/F935GFP4fv/Mkwd3XtQQcjmo8zbvup09aCZsj5U/OsyyRgeOe9R3IP2d+aGM3Hyp19ajuDN5DZVMfWgCxg7evagA4HNR5mx91OnrQDPgfKn50ASKDjrQAeee9RqZsfdT86AZuflTr60ASAHceajIP2sc/wf1oBm3H5U/OoyZvtQ+VM7PWgCwQcjmhgeOe9RkzZHyp+dDGbj5U6+tAEjA7TzQQcdajYzYPyp+dBM+Pup+dAEgBwOajtgfJHPc/zoBnwPlT86jtzN5IwqYye/vQBYAPPPegA7jzUYM3Pyp19aAZtx+VPzoAkwd3XtQQcjmo8zbvup09aCZsj5U/OgDJ8W5/sdef+W6fzrpQD5Q57CuX8VmX+x13KoHnp0PvXRgz+UPlToO9XP+HH5/oKHxv5E5DY60ihto5qPdPj7qfnQrT4Hyp+dYGpIobHWio1afH3U/OigCVSdo4pEJ29KVWG0daRGG3vQBzOiH/ic63x/wAvFbQJ3HisXRD/AMTnW/8Ar4raDDcetdFX4vu/Iwp/D9/5hk7+nagk5HFG4b+/SgsMisywYnjjvUdyT9nfipGYcfWo7lv9HegCTJ29O1AJwOKNw2/hQGGBQAKTjpQCeeO9CsMd6Aw569aAAE7jxUZJ+1jj+D+tSBhuPWoy3+lj/c/rQBIScjihieOO9BYZHWhmHHXrQAMTtPFBJx0oZhtPWgsMUAAJwOKjtifJHHc/zqQMMCo7Zv3I+p/nQBICeeO9AJ3HigMOevWgMNx60AGTu6dqCTkcUbhu79KCwyOtAGL4tP8AxJ14/wCW6fzrpQT5Q47Cua8Wn/iTr/13T+ddKG/dDr0FXP8Ahx+f6Ch8b+Q4k46Uik7RxSlhjvSKw2jrWBqCk46UUKwx3ooAVWG0c0iMNvWlXG0dKExt7UAcxohH9s63/wBfFbQYbjzWNomP7Z1v/r4rZGNx6V0Vfi+78jCn8P3/AJhuG/r2oLDI5o43dulBxkdKzLBmHHPeo7kj7O/NSNjjp1qO5x9negCTcNvXtQGGBzS8be3SgYwOlACKwx1oDDnnvQuMdqBjnp1oAAw3HmoyR9rH+5/WpBjcelRnH2sf7n9aAJCwyOaGYcc96DjI6UNjjp1oAGYbTzSlhjrSNjaelKcY7UAIGGBzUdsR5I+p/nUoxgdKitseSPqf50ASBhzz3oDDceaBjnp1oGNx6UAG4buvagsMjmjjd26UHGR0oAxfFpH9jL/13j/nXShh5Q57Cua8W4/sZf8ArvH/ADrpRjyh9BVz/hx+f6Ch8b+Q4sMdaFYbRzQcY7ULjaOlYGoisMdaKVcY7UUACqNo4pEUbelRi2TA5b86Ftkx1b86AOd0QD+2db/6+K2go3HisLRoFbWdaGW4uPWtgW6bjy3510Vfi+78jCn8P3/mS7Ru6dqCoyOKi+zpu6t09aDbpkct+dZlkrKOOO9R3IH2d+KRrdOOW6+tMuLdRAxy350AWNo29O1AUYHFR/Zkx1bp60C2TA5b86AJFUY6UBRzx3qJbZMdW/OgWyc8t19aAJQo3HioyB9rHH8H9aQWybjy350w26/agMt9z1oAsFRkcUMo4471EbZMjlvzoNsnHLdfWgCVlG08UpUY6VE1umDy350fZkx1b86AJAowOKjtgPJHHc/zoFsmBy351Hb26mEHLdT396ALAUc8d6Ao3Hioxbpzy3X1oFum48t+dAEm0bunagqMjio/s6burfnQbdMjlvzoAyfFoH9jr/13j/nXSgDyhx2Fct4rgVdHUgt/r07+9dILZPKHLdB3q5/w4/P9BQ+N/InKjHShVG0cVEbZMdW/OhbZNo5b86wNSRVGOlFRrbJjq350UASqDtHJpEB29TSrnaORSJnb1FAHM6IP+JzrfP8Ay8VtAHceaxdEz/bOt8/8vFbQzuPNdFX4vu/Iwp/D9/5hg7uvagg5HNHO7r2oOcjmsywYHjnvUdyD9nfmpGzxz3qO5z9nfmgCTB29e1ABwOaOdvXtQM4HNAAoOOtAB5570LnHWgZ5570AAB3HmoyP9LHP8H9akGdx5qM5+1jn+D+tAEhByOaGB4570HORzQ2eOe9AAwO080EHHWhs7TzQc460AABwOajth+5HPc/zqQZwOajts+SOe5/nQBIAeee9AB3HmgZ5570DO480AGDu69qCDkc0c7uvag5yOaAMXxaP+JOvP/LdP510oB8oc9hXNeLc/wBjrz/y3T+ddKM+UOewq5/w4/P9BQ+N/IcQcdTQoO0cmg5x1FC52jkVgaiKDjqaKFzjqKKAFUttHFIhO0cUK3A4NCN8o4NAHM6Jn+2db4/5eK2hnceKxdEP/E51vj/l4raB+Y8Guir8X3fkYU/h+/8AMOd/TtQc5HFGfn6HpQTyODWZYNnjjvUdzn7O/FSMenB61Hcn/R34NAEnO3p2oGcDijPy9D0oB4HBoAFzjpQM88d6FPHQ0A9eD1oABnceKjOftY4/g/rUgPzHg1GT/pY4/g/rQBIc5HFDZ4470E8jg0MenB60ADZ2nig5x0oY/KeDQTx0NAAM4HFR22fJHHc/zqQHgcGo7Y/uRx3P86AJBnnjvQM7jxQD14PWgH5jwaADnd07UHORxRn5uh6UE8jg0AYvi3P9jrx/y3T+ddKCfKHHYVzXi0/8SdeP+W6fzrpQf3Q4PQVc/wCHH5/oKHxv5DiWx0pFLbRxSluOhpFb5RwawNQUtjpRQrcdDRQBGLlMDhvyoW5THRvyqUEYFIpG2gDltFmUazrRO7m49K2RcJuP3vyrJ0Qj+2db/wCvitoEbjXRV+L7vyMKfw/f+ZH9oTd/F09KDcJkfe/KpMjf+FBIyKzLI2uE4+919KZcToYGHzflU7EcfWo7kj7O9AB9oTH8XT0oFwmB978qkyNv4UAjAoAjW4TH8X5UC4Tn73X0qRSMUAjn60ARi4TcfvflUZnT7UD833PSrAI3GoyR9rH+5/WgANwmR978qGuE4+919KkJGRQxHH1oAja4TB+9+VL9oTH8X5U9iNppSRigCIXCYH3vyqO3nQQj73U9verAIwKjtiPJH1P86AAXCc/e6+lAuE3H735VICOfrQCNxoAj+0Ju/i6elBuEyPvflUmRu/CgkZFAGF4rmVtHUDP+vTt710guU8oDDdB2rnvFpH9jL/13j/nXSgjyh9BVz/hx+f6Ch8b+Qz7SmOjflQLlMDhvyqUkYoUjaKwNSJblMdG/KipFIxRQAq4wOlCY2jpQqjA4pEUbRxQBzWiY/tnW/wDr4rZGNxrF0QD+2db/AOvitoKNx4roq/F935GFP4fv/MON34UHGRRtG7p2oKjI4rMsGxx9ajucfZ3qRlHHHeo7kD7O/FAEvG38KBjApNo29O1AUYHFAAuMUDHP1oVRjpQFHPHegAGNxqM4+1j/AHP61IFG48VGQPtY4/g/rQBIcZFDY4+tBUZHFDKOOO9AA2NppTjFIyjaeKUqMdKAAYwKitseSPqf51IFGBxUdsB5I47n+dAEgxz9aBjcaAo5470BRuPFABxu/Cg4yKgnvLS2lCzzxxsRnDNimnULPaH+0R7P72ePzoAzvFuP7GX/AK7x/wA66UY8ofQVyfii8tp9HTyZkfM6cqfeusCjyh9BVT/hx+f6Ch8b+Q44x2oXG0dKCox0oVRtHFYmoLjHaikVRjpRQAKvA60IvyjrSqDtHNMaRYYWklkCIgJZmOABQBzeiD/ic63/ANfFbQX5j1rlvDmt6fd69qscF5GzzTboxn749q6gA7jzXRV+L7vyMKfw/eLt+fv0oK8jrSYO7r2oIORzWZYrL069ajuR/o79aewPHPemXIP2d+aAJNvy9+lAXgdaMHb17UAHA5oAFXjvQF69etIoOOtAB5570AKF+Y9ajI/0sdfuf1p4B3HmmEH7WOf4P60ASFeR1oZenXrSEHI5oYHjnvQArL8p60FeO9DA7TzQQcdaAALwOtR2w/cjr1P86kAOBzUVsD5I57n+dAEoXr160BfmPWkAPPPegA7jzQBzVzZwXfjWdLmNZEFtHgN25NQS3iWkkyzSnzEuRCNO8v8Ad+UXChunoc5q2+R40uTnOLVP5mrdxbPdXiyXF6XtVkEot/LG4sOQC390HtUtFIwtZiZ9GkvFkMcCXnkpaoB5YRX25/3uK6rT49QGpXRuS/2Yj5MsCvttHUcdc1yHi66ttMtfLN8qwzXAn+xlMtuJyTn+7ntXe2V5BqFhHcWk6ywuowyHIq5fw16v9CY/G/kWSvHekVflHWlIOOtIoO0c1kaAq8d6KFBx1ooAjAnwPmT8q53x1a3134Pu47ZTIwKsyx9SoYE/pXTBiFyRwBTLeZbiBJIirxuMqwPBFNOzuJq6seDaVaXV/qtpDpqOLnzlZWCkbACMk+2K9a/srX9x/wCJlD/3xW1awxxvK0cKK28jKgCrAJ3HiumripVJc1kYU8PGCtdnOf2Vr+7/AJCUPT+5QdJ1/I/4mUP/AHxXR5O/p2oJO4cVn7aXZfcaeyXn95zh0nX+P+JlD/3xTZ9K14QsW1GEj/crpWJ4471HdE/Zn47Ue2l2X3B7Jef3mD/ZWv4/5CUP/fFA0rX8D/iZQ/8AfFdFk7enahSdo4o9tLsvuD2S8/vOdGla/j/kJQ/98UDStf5/4mUP/fFdEpO3pQpPPHej20uy+4PZLz+850aVr+T/AMTKH/viozpWvfaAP7Rh3beuyumBO48VGSftg4/gP86PbS7L7g9kvP7zBOla/kf8TKH/AL4oOla/x/xMof8AviuiJO4cUMTxx3o9tLsvuD2S8/vOdOla/j/kJQ/98Uf2Tr+P+QlD/wB8V0TE7TxSknB4o9tLsvuD2S8/vOcGla/gf8TKH/vio4NK14xDbqMIGT/BXTqTgcVFak+QOO5/nR7aXZfcHsl5/eYI0rX+f+JlD/3xR/ZWv5P/ABMof++K6JSeeO9AJ3Hij20uy+4PZLz+842fwtrr6i13HqUKyugRjt7ClPhzxJkf8TaH/viuxyd/TtQScjil7aXZfcHsl5/eeH+KNM1DTNfn/tUmZ5QpjmCnay46D6V2vwwtbyHR72VkMdvNMGhDjqNoBIHpmu0vIklRPMiR8OMbhmpiNqbVUBR0ArSpiXOmqbWxEKChUc7keZjkB4zjrjtQhmZAVeMj1FZ2ksRqWsg9RcKcE9BsFN8Ilj4atT1zuIOeo3GuY3NRRPj7yflRUik46UUANkb9w3B+6f5Vk+FrqA+HdPjWWMyeSBtDjP5VsBgVwfSqNto+mWswnt7KCOUEkOqYIoAtW7cy8H75qQN8x4NR27DMv++akDDcaADd8/Q9KC3zDg0bhv8AwoLDcKABm6cHrUd03+jPwelSMw4+tR3TD7M/0oAk3fL0PShW4HBo3Db+FKrDAoARW+XoaFbrwetCsNtCsOfrQABvmPBqMt/pg4P3D/OpAw3Goyw+2D/c/rQBIW+YcGhm6cHrQWG4UMw4+tAAzfKeDSluDwaRmG00pYYNAArcDg1Fat+4HB6n+dSqwwKitWHkD6n+dAEit14PWgN8x4NCsOfrQGG40AG75+h6UFuRwaNw3/hQWGRQBHct8icH74qRm+U8Go7lhsT/AHxUjMNpoAz7/Q7HUZhNPFIJAMEo5Xd9cdavQRpBAkUMYSNBhVUcAU8sMUisNooAFbjoaKFYYooA/9k=)
Step 2 : Draw ΔLUD using S.A.S property of construction , by taking LU = 4.5 cm , ∠ LUD = 90° and UD = 4.5 cm.
![](data:image/jpeg;base64,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)
Step 3 : To locate the fourth vertex ‘O’ , draw an arc , with center L and radius 4.5cm (LO=4.5cm).
Draw another arc with center D and radius 4.5 cm (DO=4.5cm) which cuts the previous arc at O.
![](data:image/jpeg;base64,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)
Step 4: Join LO and DO to complete the required square LUDO.
![](data:image/jpeg;base64,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)
Construct the quadrilaterals with the given measurements. And write steps of construction.
Quadrilateral ABCD with AB = 5.5 cm, BC = 3.5 cm, CD = 4 cm, AD = 5 cm and ∠A = 45o.
Answer:
GIVEN : In quadrilateral ABCD ,
AB = 5.5 cm
BC = 3.5 cm
CD = 4 cm
AD = 5 cm
∠A = 45o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
Step 2 : Draw ΔDAB using S.A.S property of construction , by taking AD = 5 cm , ∠ DAB = 45° and AB = 5.5 cm.
Step 3 : To locate the fourth vertex ‘C’ , draw an arc , with center D and radius 4cm (CD=4cm).
Draw another arc with center B and radius 3.5 cm (BC=3.5cm) which cuts the previous arc at C.
Step 4: Join DC and BC to complete the required quadrilateral ABCD.
Question 2.
Construct the quadrilaterals with the given measurements. And write steps of construction.
Quadrilateral BEST with BE = 2.9 cm, ES = 3.2 cm, ST = 2.7 cm, BT = 3.4 cm and ∠B = 75o.
Answer:
GIVEN : In quadrilateral ABCD ,
BE = 2.9 cm
ES = 3.2 cm
ST = 2.7 cm
BT = 3.4 cm
∠B = 45o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
Step 2 : Draw ΔTBE using S.A.S property of construction , by taking BT = 3.4 cm , ∠ TBE = 75° and BE = 2.9 cm.
Step 3 : To locate the fourth vertex ‘S’ , draw an arc , with center T and radius 2.7cm (TS=2.7cm).
Draw another arc with center E and radius 3.2 cm (ES=3.2cm) which cuts the previous arc at S.
Step 4: Join TS and ES to complete the required quadrilateral BEST.
Question 3.
Construct the quadrilaterals with the given measurements. And write steps of construction.
Parallelogram PQRS with PQ = 4.5 cm, QR = 3 cm and ∠PQR = 60o.
Answer:
GIVEN : In Parallelogram PQRS,
PQ = 4.5 cm
QR = 3 cm
∠PQR = 60o
PROCEDURE :
Step 1: Draw a rough sketch of the parallelogram and mark the given measurements.
Here , we are given only 3 measurements. But as PQRS is a parallelogram , we can also write that RS = PQ = 4.5 cm and SP = QR = 3 cm.
(now we got 5 measurements in total)
Step 2 : Draw ΔPQR using the measures PQ = 4.5 cm , ∠PQR = 60°
and QR = 3 cm.
Step 3 : Locate the 4th vertex ‘S’ using the other 2 measurements PS = 3 cm and RS = 4.5 cm. To locate the fourth vertex ‘S’ , draw an arc , with center P and radius 3cm (PS=3cm).
Draw another arc with center R and radius 4.5cm (RS=4.5cm) which cuts the previous arc at S.
Step 4 : Join RS and PS to complete the required parallelogram.
Question 4.
Construct the quadrilaterals with the given measurements. And write steps of construction.
Rhombus MATH with AT = 4 cm, ∠MAT = 120o.
Answer:
GIVEN : In Rhombus MATH,
AT = 4 cm
∠MAT = 120o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
Here , we are given only 2 measurements. But as MATH is a rhombus , we can also write that MA = AT = TH = HM = 4cm.
(now we got 5 measurements in total)
Step 2 : Draw ΔMAT using S.A.S property of construction , by taking MA = 4 cm , ∠ MAT = 120° and AT = 4 cm.
Step 3 : To locate the fourth vertex ‘H’ , draw an arc , with center T and radius 4cm (TH=4cm).
Draw another arc with center M and radius 4 cm (MH=4cm) which cuts the previous arc at H.
Step 4: Join TH and MH to complete the required rhombus MATH.
Question 5.
Construct the quadrilaterals with the given measurements. And write steps of construction.
Rectangle FLAT with FL = 5 cm, LA = 3 cm.
Answer:
GIVEN : In Rectangle FLAT,
FL = 5 cm
LA = 3 cm
∠FLA = 90o
PROCEDURE :
Step 1: Draw a rough sketch of the parallelogram and mark the given measurements.
Here , we are given only 3 measurements. But as FLAT is a rectangle , we can also write that FL = AT = 5 cm and LA = TF = 3 cm.
(now we got 5 measurements in total)
Step 2 : Draw ΔFLA using the measures FL = 5 cm , ∠FLA = 90°
and LA = 3 cm.
Step 3 : Locate the 4th vertex ‘T’ using the other 2 measurements TF = 3 cm and AT = 5 cm. To locate the fourth vertex ‘T’ , draw an arc , with center F and radius 3cm (FT=3cm).
Draw another arc with center A and radius 5cm (AT=5cm) which cuts the previous arc at T.
Step 4 : Join AT and FT to complete the required rectangle FLAT.
Question 6.
Construct the quadrilaterals with the given measurements. And write steps of construction.
Square LUDO with LU = 4.5 cm.
Answer:
GIVEN : In Square LUDO,
LU = 4.5 cm
∠LUD = 90o
PROCEDURE :
Step 1 : Draw a rough sketch of the required quadrilateral and mark the given measurements.
Here , we are given only 2 measurements. But as LUDO is a square , we can also write that LU = UD = DO = OL = 4.5 cm.
(now we got 5 measurements in total)
Step 2 : Draw ΔLUD using S.A.S property of construction , by taking LU = 4.5 cm , ∠ LUD = 90° and UD = 4.5 cm.
Step 3 : To locate the fourth vertex ‘O’ , draw an arc , with center L and radius 4.5cm (LO=4.5cm).
Draw another arc with center D and radius 4.5 cm (DO=4.5cm) which cuts the previous arc at O.
Step 4: Join LO and DO to complete the required square LUDO.
Exercise 3.2
Question 1.Construct quadrilateral with the measurements given below:
Quadrilateral ABCD with AB = 4.5 cm, BC = 5.5 cm, CD = 4 cm, AD = 6 cm and AC = 7 cm
Answer:GIVEN : In quadrilateral ABCD ,
AB = 4.5 cm
BC = 5.5 cm
CD = 4 cm
AD = 6 cm
AC = 7 cm
PROCEDURE :
Step 1 : draw a rough sketch of the quadrilateral ABCD with the given measurements.
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)
Step 2 : Construct ΔABC using SSS construction property with AB = 4.5 cm , BC = 5.5 cm and AC = 7 cm.
![](data:image/jpeg;base64,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)
Step 3 : we have to locate the 4th vertex ‘D’ . it would be on the other side of AC. So , with center A and radius 6 cm(AD = 6 cm) draw an arc and with center C and radius 4 cm (CD = 4 cm) draw another arc to cut the previous arc at D.
![](data:image/jpeg;base64,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)
Step 4 : join A,D and C,D to complete the quadrilateral ABCD.
![](data:image/jpeg;base64,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)
Question 2.Construct quadrilateral with the measurements given below:
Quadrilateral PQRS with PQ = 3.5 cm, QR = 4 cm, RS = 5 cm, PS = 4.5 cm and QS = 6.5 cm
Answer:GIVEN : In quadrilateral PQRS ,
PQ = 3.5 cm
QR = 4 cm
RS = 5 cm
PS = 4.5 cm
QS = 6.5 cm
PROCEDURE :
Step 1 : draw a rough sketch of the quadrilateral PQRS with the given measurements.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCAD9ASgDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD18Syc/uT19aBLJk/uT+dSK3Xg9aA3zHg0AR+bJu/1J6etBlk3D9yfzqTd8/Q9KC3zDg0AV55ZD5eYiPnHepGlkx/qT+dFw3+q4P3xUjN8vQ0ARmWTB/cn86BLJgfuT+dSluDwaA3A4NAESyyY/wBSfzoWWTn9yevrUit8o4NCt14PWgCvHLJ58v7o9u9SebJu/wBSenrRE3+kTcHt/KpN3z9D0oAjMsm4fuT+dBlk4/cnr61IW+YcGhm6cHrQBG0smP8AUn86bNLIYX/cnoe9TM3y9DTZm/cvwfumgCOOWTyk/cn7o705ZZNo/cn86fE37lOD90Uqt8o4NAEayyc/uT19aBLJk/uT+dSK3Xg9aA3zNwaAI/Nk3f6k9PWo3lk+0RfujnB71Y3fP0PSo5G/0mLg9DQAjSycfuT19aGlkx/qT+dSs3Tg9aGb5ehoAjMsmD+5P50CWTH+pP51KzfKeDQG4HBoAiWWTA/cn86it5ZAr4iJ+c96sq3yjg1HbN8r8H75oApapq50u3WRrcs8sixRqXCgu3ABPamafqt5cXMlveaa1vMihgVk3oy+zYHPtTtcR5rEoLFL6IuPOgfqy+q+4rN8NWDWeoTyWttd2enuhzb3LZxJnqoycDFAHQGWTcP3J/OgyycfuT19akLfMODQzcjg9aAK1zLIYTmIjkd/epTLJg/uT+dJdN+4PB6j+dTM3B4NAEQlkx/qT+dCyybR+5P51KG46GkVvlHBoAjWWTn9yevrRUitweD1ooAFYc896Aw3HmlUjnp1oBG49KAE3Df17UFhuHNLkb+3Sgkbh0oAiuGH7rn+MVIzDb1qO4I/ddPvipWI29qAAsMHmgMMDmgkYPSgEYHSgBFYbRzQrDnnvSqRtHShSOenWgCKJh9om59P5VJuG/r2qOIj7RN07fyqXI39ulACFhuHNDMOOe9KSNw6UMRx060AIzDb1qvc39skws2mUXEkbOkfcqOpqxIQEJ64HT1riIbuaTxdaS3Wm3kVxNFMGZ1Xaq8YAOeg/rQB1l1qdrplnFLdSFVbCqFQsScdgBmprO8hvLVJ4SxjfoWUqfyPNYmtHT7n+zjd30ttECxWaKTYu7GMF+3ervhyeWfSt00hlVZHWKVuroD8pP8AjQBpqw5570BhubmlUjnp1oBG5ulACbhv69qjkYfaYuexqXI39ulRSEfaYunQ0ASMw4570Mw29aViOOnWhiNvagAZhtPNAYYHNDEbT0oyAuSRigBFYbRzUdsw2vz/ABmuA8b+NL2y1RdN0mZIxHGHmlUBiSc4A9OlXvh74outXe6sNQIkmiUSrKBjcpOCD+NbOhNU/aW0MvbQ5/Z9TtQw3HmjcN/XtSgjcelGRv7dKxNRCw3DmhmGRz3pSRuHShiMjp1oAiumHkHnuP51KzDaeaiuiPIPTqP51KxG09KAAMMdaRWG0c0oIx2oUjaOlACKwwee9FKpGD060UACqOeO9AUbjxSKo5+tAUbjQAu0b+nagqNw4pNo3/hQVG4UAR3AH7rj+MVKwG3pUVwo/df74qRlG00AKVGDxQFGBxQVGDQFGBQAKo2jihVHPHekVRtFCqOfrQBHEB9om49P5VLtG/p2qKJR9om/D+VSbRv/AAoAUqNw4oZRxx3pCo3ChlHH1oAVgNvSmTopiZio3BTg45FOZRtpsyjyX/3TQAxbaCS1SN4Y2TAO0qCM/SpY0VY1VVAAGAAOlJEo8lP90UqqNooAFUc8d6Ao3NxQqjn61WuL60s9xuLiOP2Lc/lQBZ2jf07VHIB9pi47Gsd/EsUshXT7We6bHBAwv51E6a7fzx7miskOcbfmagDfmkihUNK6IuerHFZV14l06IlIma4k/uxLmo08LW7MHvp57p88724/KtSGwtrWPbBAkYH90UAZJv8AWb4H7JYpbIf45jz+VRzaLK0DT6xqcjRqMsqHaoroJCiRsznaqjJJPSudRX8UXmTuXS4G4H/PZh/SgDnH8Dp4lkfULZmsYwuyEYyZQO7VsfDrRINN0y4nJMl5JKY5nPbb0A9BXWxRqkaqowoGAB2rB0HFtrmrWXYyecg9j1/Wr9pLl5L6E8kebmtqdAFG48UbRv6dqQKNxo2jf+FQUBUbhxQyjI470FRuFDKMj60AR3QHkHjuP51KwG08VFdKPIP1H86lZRg0AAUY6UKo2jigKMUiqNooAFUYPHeihVGD9aKAI1gbn96/WgQNuP716kUHnnvQAdx5oAj8ht3+tfpQYG3D969SYO/r2oIO4c0AV54WHl/vXPzipGgbb/rXouAf3XP8YqRgdvWgCMwNg/vXoEDYH716lIODzQAcDmgCJYG2j969CwNz+9frUig7RzQoPPPegCvHC3ny/vX4xUnkNu/1r9KIgftE3Pp/KpMHf17UARmBtw/evQ0DcfvX60TTxwYaaVEX1Y4rLufE9kjbLcvcyA/diXNAGo0DY/1r0yeIrA5aZsBT1NZBvddvh/o9pHaxn+KU5P5Uknh2e4jZ9S1CaYgZ2Idq0AWJ9YsLONRJfEvgfIh3Gqg1fULwY02ynI/56THaK1LHRrKziQw28YbA+YjJq8gIUYI/KgDn00fV73P27UmiQ9Uh/wAant/CthC5Zg8rj+KQ5rZUHnnvQAdzc0AQpaCM7Y3KjHQcU14W+0xDzX6GrGDv69qjkB+0xc9jQANA3H71+tDwkKSZnx9akYHjnvWDqd5Pq122l6e+EH/HzOOij+6PegCC4aXxDevZ200g0+I/v5Qf9Yf7oregslt4EihdkRRgKO1FpZRWFmtvbqFRB+fvVgA4HNAESwNtH716564jNp4osp97BbnfAx9x0rpVB2jmuf8AEcbDShdJ9+1uRIPzwf50AbggbJ/evR5Dbv8AWv0p0T+agkU/K4DD6EU7B39e1AEZgbcP3r0NA3H71+tSEHcOaGByOe9AFe5hYQn9655H86kaBsH969F1nyDz3H86lYHB5oAiEDY/1r0LA20fvXqUA460ig7RzQBGsDc/vX60VIoODz3ooAF3c9OtA3bj0oUnnjvQCdx4oAPm39ulB3bh0rnfFd0kE+mJcXVzbW8krCRrckMfkJA4561J4cnaS6uRbzXVxp6hfLkuc7t/O4AnnHSgDauM/uun3xUjbtvaqOoarZWksMVzdQxSFwQruAauPKvl78jb13Z4oAed2D0oG7A6VmXfiLT7TKtOHf8Aux/Map/25qN6MadprhT/AMtJjgflQBvLu2jpVW41S0slJuLiJMHpu5/KsoaTqt8Ab/UGjQ/8s4Bj9at2nh3T7Y7vI81wfvSHcaAKY8S+bPKNOs5rlmxggYX86d5XiC/b95LFZIeyctWxAojmmCIFHHAGO1TZO/p2oAxIvC1t5ge8klu37mRuPyrVhtIbVVWCGOMA/wAIqYk7hxQxPHHegAbdt7U2bPkv0+6acxO3pTZifJfj+E0ALFnyU6fdFKu7aOlJET5KcfwilUnaOKABd3PTrQN25ulCk88d6ATuPFAB82/t0qOTP2mLp0NSZO/p2rH1vVJLe4htbJfMvZQQi/3R6mgBusalNLcDS9Nwbp/9Y46RL6/Wr2nabHpdkIIRk9Xc9WPqai0nS10u3+bMlxId0sp6sa0WJ29KAFbdtPSgbsDpQxO08UAnA4oARd20dKpXFt9s0y8gIGJA61dUnaOKjtj8r8fxmgDP8M3LXOhW5b76Dy2z6jitT5t/bpWF4fJtdS1WxI4SbzUHs3NbuTv6dqAA7tw6UNuyOnWgk7hxQxORx3oAjus+QenUfzqVs4PSoronyDx3H86lYnB4oABux2pF3bR0pQTjpSKTtHFAAu7B6daKFJweO9FAArDnr1oDDcetMW4i5+cdaBcRbj84oAhubNLm+tZ2Zg1szMoA4OQR/WrJb5hTPtEW7746UG4i3D5xQB4Rrnmtr2oHUc/aDO+7zPTPGPbGMV33grQ5tQ8NQTapcXTRlm8mIsR+7zxWp4os9Pu9U0iWaCKR/tIDMV5I966TzoVQKrKAOAAOldNXEe0pxha1jCnR5JuV9yvbaVY2S/uLZFPrtyauhhtHB6VGbiLB+cUC4iwPnFcxuPVhtHWhWHPXrTFuIto+cULcRc/OOtACRN/pE3Xt/KpNw39+lQRzxieY7hzipPtEW7746UAPLDcOtDMOOvWmG4i3D5xQ1xFx8460APZht702Zh5L9fumka4ix98U2a4iMLjePumgCSJh5KdfuilVhtHWo4riIRJ84+6KVbiLaPnFAD1Yc9etAYbj1pi3EXPzjrVTUdYttNtnmdtzHhEHVj6CgBur6uumxhY1Ml1L8sUQ6k/4VW0nTGs51ubtvMvZ8tIx7ewqPRrUm4bUtSYNdyj5VPSJfQVrPPH9piO4YANAE7MOOvWhmG3vTGuIuPnHWhriLb98UASMw2nrQGGB1qM3EWD84pRcRY++KAHKw2jrUds3yv1++aVbiLaPnFR288YV8sPvmgDJnb7H4ygk5CXcJjP1XkVu7hv79KwfE8qJBa3sbZa1uFbj0PBraFzCxDBxgjIoAkLDcOtDMMjr1phuItw+cUNcRcfOOtACXTfuD16j+dSswwetV7qeMwEBh1H86ka4iwfnFAEgYY70isNo60wXEWPvihbiLaPnFAD1YYPXrRTFuIufnHWigB6heeB1oAXceBQqjnjvShRuPFACYXf0HSghdw4FG0b+nagqNw4oAw/EYX7do3A/4+1rcYLt6CsTxGB9s0fj/l8WtxlG3pQAhC4PAoAXA4FKVGDxQFGBxQAihdo4FCheeB1pVUbRxSKo5470ARxBftE3A7fyqTC7+g6VHEB9om49P5VJtG/p2oACF3DgUMF44HWgqNw4oZRxx3oAGC7egpswXyX4H3TTmUbelJMo8l+P4TQARBfJTgfdFKoXaOBSRKPJTj+EUyWaK2tmmmYJGgySaAI7u7t9PtJLi4Kqi/r7CsnSrGTUrz+1dRQA/wDLvCeiL6/Wm2Nu/iC7F/dqVso2/wBHhP8AF/tGugCjJ4oAMLv6DpUUgX7TFwOhqXaN/TtUcgH2mLjsaAJGC8cDrQwXb0FDKOOO9DKNvSgAYLtPApQFwOBQyjaeKAowOKAEULtHAqK2C7X4H3zUyqNo4qK2A2vx/GaAK+rWi3mlXcAAy8Zx9ccVFoFwt5otpKcbvLCn6jitEKCW4rD8NDyJtRsW/wCWE5Kj/ZbkUAbhC7hwKGC5HA60FRuHFDKMjjvQBFdBfIPA6j+dSsF2ngVHdAeQeO4/nUrKNp4oAQBcdBQoXaOBShRjpQqjaOKAEULg8DrRQqjB470UACqOfrQFG40KDzyetAB3Hk0AG0b/AMKCo3CjB39T0oIO4cmgDD8SKBdaP/1+pW4yjBrE8SD/AEnR+T/x/JW2wODyaAFKjBoCjAoIODyaADgcmgBFUbRQqjn60KDtHJoUHnk9aAI4lH2ib8P5VJtG/wDCo4h/pE3J7fyqTB39T0oACo3ChlHH1oIO4cmhgeOT1oAGUbabMo8l/wDdNOYHb1NNnGIJCW/hNACKUjtld22qq5JJ6cVgRo/ie63NuTS4W4H/AD2Yf0pJJJfEcws7ZmTT4sCeUf8ALQ/3RXQW8CW8CRRDaijAA7UAOjjVF2qMKOAB2pQo3GhQeeT1oAO48mgA2jf+FRyKPtMX0NSYO/qelRyD/SYuT0NAEjKOPrQyjbQwPHJ60MDt6mgBWUbTQFGBQwO08mgA4HJoARVG0VHbKNr/AO+akUHaOTUdsPlfk/fNAEgUbjWHj7J40x0W8t//AB5T/hW4Adx5NYfiUG2l0+/B/wCPecBj/stxQBszMsMbSNnailj+FZei6zJrBL/Zoo4QAQyXCyHnoCB0rQvY3ktJkjVZHaMhUc/K3saw9JtTJq1vPBpsmnRQQmOVWUKJGOMAY6gY60Ab90o8g/UfzqVlGDUV0P3B5PUfzqVgcHk0AAUYpFUbRSgHHU0ig7RyaABVGD9aKFBweT1ooAFDc8jrQA248io1afn5E6+tAafcfkT86AJMNv6jpQQ24cio90+77idPWgtPuHyJ+dAGR4lB8/SOf+X5K22DYPIrB8SGbzNJLKvF9HjB+tbTNPg/In50ASkNg8igBsDkVEWnwfkT86A0+B8ifnQBIobaORQobnkdajVp9o+RPzoVp+fkTr60AEQP2ibn0/lUmG39R0qvG0/ny4Vc8Z5qTdPu+4nT1oAkIbcORQwbjkdajLT7h8ifnQWn4+ROvrQBIwbb1FYGq3s+qzSaZp74RR/pM46KP7o96dq2p3U039mWAU3Lj53B4iX1PvVyy086ZpxgiRehLuTyx7k0AWrC0jsrGKGBQqKo/H3qdQ20cioY2n8pPlTG0d6VGnKjCoR9aAJVDc8jrQA248iog8wyNqZz60oafJ+RPzoAkw2/qOlRyZ+0xc9jRun3fcTp61G7TfaIvlXOD3oAsMG45HWhg23qKjZp+PkTr60M0+37ifnQBIwbaeRSgNgcioi0+D8ifnQGnx9xPzoAkUNtHIqK2B2vz/GaVWn2j5E/Oo7dptr4VfvnvQBYAbceRWfr1q13o13EMFvL3L9RyKuBp8n5E/OkPnMSpRMEYPNAEGk3JvNLtJwfvxjP16GrjBsjkdawPDLzQwXNltXNrOy4J6A8itstPx8idfWgBLrPkHnuP51KwbB5FVrkzeScquMjv71KzT4PyJ+dAEoDY6ikUNtHIqMNPj7ifnQrT7R8ifnQBIobB5HWio1afn5E6+tFAFfUbm6t7XNlAJJnfaC5wqDuzewqLQtTk1O1leVY98UpjLxHKPjup9Kl1FrsW4axRJHV8tE/AkXuue1UtGtbqy+0yyWyxG5mVhbIw2wrgD6ds8UAVV8RzTeI3so5bOOKOTyysgbe3HOD0royTuHymueu7PUruZ7GW2h+zNOJvtSkAhQwIG3ru4xmuhLDcOtAGJ4mJ3aScf8AL/H/AFrbYnB4NYnic/8AILP/AE/x/wBa22YYPWgBSTg/KaATgcGgsMHrQGGB1oARSdo4NCk88HrQrDaOtCsOevWgCOIn7RNx6fyqTJ39D0qOJh9om69v5VJuG/v0oACTuHBrK1rVXtylnZL5l9Nwi/3R/eNS6xqy6dEojUyXMvyxRjqT/hUekaYbINc3RMl7McyOe3sPagCTStLXS7Ug5knkO6WU9WNXpifJfg/dNOZht702Zh5L9fumgDF8SzzR6RbRRLIftE0cLCM4YqTyAe2emaXw20UDXVmtpJZzxbWeBpfMUA5wQffH6Vpz2sN9YiGdWKkAgjgqR0IPrVex0iCzhkEctw0srAvM75dsdAT6UAYOqWs8ep3mrXFvb3FpbOvHmt5iqAM4AOM5OcGutR93IBwcGsyXQLO4vXuGM6h3DyQq+I5GHdl79BWoGG49aADJ39D0qOQn7TFx2NSbhv79KjkYfaYuvQ0ASMTxwetDE7ehoZhx160Mw296ABidp+U0oJwPlNIzDaetKGGB1oARSdo4NRWxO1+D981KrDaOtRWzDa/X75oAlBO4/KaMnf0PSgMNx60bhv79KAMOA/Y/GNxHjC3cAkHuy8H9K3GJyOD1rE19hbalpd8MgJKYnP8AstW2zDI69aAIronyDx3H86lYnB4NRXTDyD16j+dSswwetACgnHQ0ik7RwaUMMd6RWG0daABScHg9aKFYYPXrRQAKw5570BhuPNKuOenWgY3HpQAm4b+vagsNw5peN/bpQcbh0oAxPE5G3TOf+X6P+tbTMNvWsXxRjZpv/X9H/Wttsbe1AAWGDzQGGBzQcYPSgYwOlACKw2jmhWHPPelXG0dKFxz060ARRMPtE3Pp/Kq+p6pDpluZpPmY8Ig6ufQUtzew6etzcTsAi4+pOOgrO0yyl1G8GqakuGx/o8J6Rr6n3oAk0jTpPP8A7R1E7ryUcL2iX0FbDMOOe9Kcbh0obHHTrQAjMNvWmzMPJfn+E09sbe1Nmx5L9PumgAiYeSnP8IpVYbRzSRY8lOn3RTlxtHSgBFYc896Aw3HmlXHPTrQMbj0oATcN/XtUcjD7TFz2NS8b+3SopMfaYunQ0ASMw4570Mw29aVscdOtDY29qABmG080Bhgc0NjaelAxgdKAEVhtHNR2zDa/P8ZqVcbR0qK2xtfp980ASBhuPNG4b+valGNx6Ucb+3SgDK8SwfadDuAvLovmL9V5q5Y3S3dhbT5z5iBj9cc1PIiyKUOMMCDWP4XfbpjWrfetZmiwfTPFAGrdMPIPPcfzqVmG081FdY8g9Oo/nUrY2npQABhjrSKw2jmlGMdqFxtHSgBFYYPPeilXGD060UAIqjnjvQFG48VGtsnPLdfWgWybjy350ASbRv6dqCo3Dio/syburdPWg2ybhy350AZPigDytO/6/Y/61tMo29KwfE8CrBYYLf8AH5H3+tbTWyY6t+dAEpUYPFAUYHFRG2TB5b86BbJgct+dAEiqNo4qOaaK1gkmmYLGmSSaaYYo4i7sVVRkkt0rBitz4ku953rpcTcAn/XMP6UALYW7a/qLX92hW0jIMEJ/i/2jXR7Ru6DpVaG1jWWVVyFXAAB9ql+zJu6t09aAJCo3DihlHHHeozbJuHLfnQbZOOW6+tAEjKNvSmzKPJfj+E01rZMdW/OmzWyCFzluh70ASxKPJTj+EUqqNo4qKO2QxIct90d6VbZNo5b86AJFUc8d6Ao3Hio1tk55br60C2TJ5b86AJNo39O1RyAfaYuOxo+zJu6t09aje3T7TEMtyD3oAsMo4470Mo29Kja2TjluvrQ1smOrfnQBKyjaeKAowOKiNsmDy350C2THVvzoAkVRtHFR2wG1+P4zQtsm0ct+dR29uhV+W++e9AFgKNx4o2jf07VGLZMnlvzo+zJu6t09aAJCo3DisSxAtPFV/b4wtwizr9ehrXNsm4ct+dYusQLaa5pd0C213MDnPqOKANq6A8g8dx/OpWUbTxVa5t0EJILdR396ka2TB5b86AJQox0pFUbRxUYtkx1b86Ftk2jlvzoAkVRg8d6KjW2TnluvrRQBIqnn5j1oCncfmNChueR1oAbceRQAbTv+8elBU7h8xow2/qOlBDbhyKAMXxSMW9jz/wAvkf8AWtplO3qaxfFOfstlz/y9x1tMG29RQAFTg/MaMYXJbAxQQ2DyKwtQu5tWujpenvhB/wAfM46KP7o96AI5pJPEV0bS3Zl0+I/vpR/y0P8AdFb0ECQRLFENqJwAOwpllaJZWkcEChY0GAKmUNzyOtAEcYP2ibk9v5VJtO/7x6VHGG+0Tcjt/KpMNv6jpQAFTuHzGhlPHzHrQQ24cihg3HI60ADKdv3jTZgfJfk/dNOYNt6imzBvJfkfdNACxKfJTk/dFKqnaOTSRBvJTkfdFKobaORQAKp55PWgKdx5NChueR1oAbceRQAbTv6npUcgP2mLk9DUmG39R0qOTd9pi5HQ0ASMp45PWhlO37xoYNxyOtDBtvUUADKdp+Y0oU4HzGkYNtPIpQGwORQAiqdo+Y1FbA7X5P3zUqhto5FRW27a/I++aAJQp3H5jRtO/wC8elADbjyKMNv6jpQAFTuHzGsnxTA0miSyKTvgYSj8DmtYhtw5FR3MPnwPE2CrqVP5UARGX7Rp0cyniRVb86sspweTWHoMrP4eWJz89vIYWz6g1uMGweRQABTj7xoVTtHzGgBsdRQobaORQAKpwfmPWihQ2DyOtFAAu7ngdaBu3HgUKTzwetAJ3Hg0AHzb+g6UHduHAoyd/Q9KCTuHBoAxfFOfsdnx/wAvcf8AOtpt23oKxfFR/wBCteP+XqP+dTa1qr2+yzs133s/CL/cH940ARavqM0040zTiDcuP3jjpEvqfer+m6fHplmsECj1Zj1Y9yaj0rTE0y1I5knk+aWU9WNXwTgcGgBF3bRwKF3c8DrQpO0cGhSeeD1oAji3faJuB2/lUnzb+g6VHET9om4Pb+VSZO/oelAAd24cCht3HA60EncODQxPHB60ADbtvQU2bd5L8D7ppzE7ehpsxPkvwfumgBYt3kpwPuilXdtHApIifJTg/dFKpO0cGgAXdzwOtA3bjwKFJ54PWgE7jwaAD5t/QdKjkz9pi4HQ1Jk7+h6VHIT9pi4PQ0ASNu44HWht23oKGJ44PWhidvQ0ADbtp4FKN2BwKGJ2ng0AnA4NACLu2jgVFbbtr8D75qVSdo4NR2xO1+D980ASDduPAo+bf0HSgE7jwaMnf0PSgAO7cOBQ27I4HWgk7hwaGJyOD1oA5+0za6zqtp2dkuEHseD+tdA27B4FYGs5tvEGn3GCFnBgb3PUV0DE4PBoABux0FIu7aOBSgnHQ0ik7RwaABd2DwOtFCk4PB60UARrcpzw3X0oFym48N+VSKw5570BhuPNAEf2lN3RunpQblNw4b8qk3Df17VkXGpX91ezQaTFbkW52ySXDEKWxnaMDPAIoA848b+IL++8RXNotw8NtaSBY0jOMnaDuPvzWt4G8RMtreSXsFxeXYl2G4AySuAQDWreeG9M8VzG8uY5bS+STyLlY3HLAcE+vGCD6V0ukaRZ6Dpq2dim2MHJJOWY9yT610TqU3SUYx17mEITVRyb0KJ8VJg/8S+8/wC+KB4qTA/4l95/3xW6WGDzQGGBzXObmCvipAP+PC7/AO+KB4qTn/QLvr/creVhtHNIrDnnvQBz6eKEE0h+wXfOP4Kf/wAJUm7/AI8Lvp/crZjYfaJufT+VSbhu69qAMI+KkyP9Au/++KD4qTj/AEC76/3K3Sw3DmhmHHPegDCbxUhH/Hhd/wDfFJL4pRomH2C75H9yt5mG3rSTMPJfn+E0AYUfilBGo+wXfAH8FKvipAP+PC7/AO+K0V1W1jv7fTmk/wBKlhMqoB/CMZJ/OrisNo5oAwh4qQZ/0C76/wBygeKkyf8AQLv/AL4rdVhzz3oDDceaAML/AISpN2fsF30/uUx/FCGeNvsF3xn+Cug3Df17VHIw+0xc9jQBjHxUnH+gXfX+5Q3ipCP+PC7/AO+K3WYcc96GYbetAGGfFSYP/EvvP++KB4qTH/IPvP8Avit0sMHmgMMDmgDBXxUmB/oF3/3xTIfFCKH/ANAuzlieEroVYbRzUVsw2vz/ABmgDGHipMn/AEC7/wC+KP8AhKk3f8eF30/uVuhhk80bhu69qAMI+Kk3D/QLv/vig+Kk4/0C76/3K3Sw3DmhmHHPegDyTxv4nvNT1lLWEzWkFqFkVcYcuc8mui+HXiK81C3vrTUJWn+zbDHIeWw2eD+VbPibwlpuvPHc3G+OePC+ZE2Cy+hq5oXh+x8OWTwWQOXO6SRzlnPua6JVKboqCj73cwUJqq5N6djRFymBw35Vxq69emwmvf7atlkjd9toYBk7WIC5znJx6V2wYYHNc0fCFrJpIj226X6StPFdLGNyvuLKSep64rnNzctr0S20cjRujOoYqR90kdKKktTKLaMXLIZ9o8wp90t3x7UUASrjnp1oGNx6UiqOeO9AUbjxQAvG/t0rBu4dU0y4vH0u2S6F03mKC4UxvgA5z1BwK3do39O1BUbhxQBgeH7e+itZZtWtlt725uvNlRHDr0AG0jtgV0DY29qiuFH7rj+MVIyjb0oAU4welAxgdKCoweKAowOKABcbR0oXHPTrSKo2jihVHPHegCOLH2ib8P5VLxv7dKiiUfaJuPT+VSbRv6dqAFONw6UNjjp1pCo3DihlHHHegBWxt7Uyfi3kwATtOBTmUbelNmUeS/H8JoA47TxqSeKtOe80tkeSOUyTearDHGOh6ADpXaLjaOlNiUeSnH8IpVUbRxQAq456daBjc3SkVRzx3oCjceKAF439ulRSY+0xfQ1JtG/p2qORR9pi47GgCVscdOtDY29qRlHHHehlG3pQArY2npQMYHShlG08UBRgcUAC42jpUVtja/8AvmpFUbRxUdso2vx/GaAJRjcelHG/t0pAo3HijaN/TtQApxuHShsZHTrSFRuHFDKMjjvQBHdY8g/UfzqVsbT0qK6UeQeO4/nUrKNp4oABjHahcbR0oCjHSkVRtHFACrjB6daKRVGDx3ooA//Z)
Step 2 : Construct ΔPQS using SSS construction property with PQ = 4.5 cm , PS = 4.5 cm and QS = 6.5 cm.
![](data:image/jpeg;base64,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)
Step 3 : we have to locate the 4th vertex ‘R’ . it would be on the other side of QS. So , with center Q and radius 4 cm(QR = 4 cm) draw an arc and with center S and radius 5 cm (SR = 5 cm) draw another arc to cut the previous arc at R.
![](data:image/jpeg;base64,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)
Step 4 : join S,R and Q,R to complete the quadrilateral PQRS.
![](data:image/jpeg;base64,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)
Question 3.Construct quadrilateral with the measurements given below:
Parallelogram ABCD with AB = 6cm, BC = 4.5 cm and BD = 7.5 cm
Answer:GIVEN : In Parallelogram ABCD ,
AB = 6 cm
BD = 7.5 cm
BC = 4.5 cm
PROCEDURE :
Step 1 : draw a rough sketch of the Parallelogram ABCD with the given measurements.
Here , we are given only 3 measurements. But as ABCD is a parallelogram , we can also write that AB = CD = 6 cm and BC = AD = 4.5 cm.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCADyAZEDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2QEbRyKitSPs689z/ADqUAbRwKitQPs68dz/OgCRSOeR1oBG48ihQOeB1oAG48CgBcjf1HSgkbhyKMDf0HSggbhwKAIrgjEfI++KlYjaeRUVwBiPj+MVKwG08CgAJGDyKFI2jkUEDB4FCgbRwKABSNvUVn6hrllpU0cV00vmSgsqxQvISB1Pyg+taCgbegrA1K/s9O8U2cl7cw26NbSgNK4UE7l45oA0tO1C21FpZraTcnAIZSrKfQg8g/WruRv6jpWFoskd3r2qXlqQ1rIsSrIv3ZGAOSD37DPtW7gb+g6UABI3DkUMRxyOtBA3DgUMBxwOtAAxG08ikkI8puR0NKwG08CkkA8puB900ANgI8iPkfdFPUjb1FMgA8iPj+EU9QNvQUACkc8jrQCNx5FCgc8DrQANx4FABkb+o6VFKR58PPc/yqXA39B0qKUDz4eO5/lQBIxGByOtKxG08ikYDA4HWlYDaeBQAEjHUUKRtHIoIGOgoUDaOBQAikY6io4CN83P8dSKBjoKjgA3zcfx0ASAjceRS5G4cjpSADceBS4G8cDpQAEjI5FDEYHI60EDI4FDAYHA60AR3RH2Z+e1SAjYOR0qO6A+zPx2qQAbBx2oAFI2jkUKRjqKFA2jgUKBjoKAEUjJ5HWgEbjyKFAyeB1oAG48CgCNiPtic/wABqQkZXkVGwH2xOP4DUhAyvAoAGIwOR1pWI2nkUjAYHA60rAbTwKADIx1FCkbRyKMDHQUKBtHAoAitSPJ6/wAR/nUikZPI61HageT0/iP86kUDJ4HWgABG88ijI3jkdKABvPAowN44HSgB2R6iijA9BRQA0KNoqO1UeQv1P86lC/KOTUVqP9HXk9T/ADoAkVRz9aAo3GhV68nrQF+Y8mgA2jf+FBUbhRt+fqelBX5hyaAI7hRiP/fFSMo2mo7gcR8n74qRl+U8mgBSowaFUbRQV4PJoVflHJoARVG2mNbxS/6yNHweNwzT1X5eppCQiuzPtVckkngCgCOGNEuJFVQqgDAHAqXaN/4VzVv450GXVGt1vvmdhGrlSFJ+vSulx83U9KbTW4k09gKjcKGUcfWgryOTQy9OT1pDBlG00kijym+hpWX5TyaSRf3TcnoaAEgUeRH/ALopyqNtNgH7iPk/dFOVeOpoAFUc/WgKNxoVevJ60BfmPJoANo3/AIVHKo8+H6n+VSbfm6npUco/fw8nqf5UASMowPrQyjaaGXpyetDL8p5NAClRikVRtFKV46mhV+UcmgBFUYqOBRvm/wB+pFXjqajgHzzcn79AEgUbjRtG8fSgL8x5NG35hyelAAVGRQyjA+tBXkcmhl4HJ60AR3Kj7M/0qQKNg+lR3I/0Z+T0qQL8g5PSgAVRtFCqMUqr8o5NIq8dTQAKoyfrQFG40KvJ5PWgL8x5NAEbKPtif7hqQqMrUbD/AExOT9w1IV5HJoAGUYH1oZRtNDLwOT1oZflPJoAXaMUiqNopdvHU1Wvb620uxe6vZxFBGMszUAPtVHk/8CP86lVRk/WsHQfFukaxP9ktLomc5YI6lSw9s9a3lXk8nrTaa0Yk09ilqt8NMtDMI/NkZljjjzjcxOAM1XtDrMN9Gl+trPDKDl7dShiPvkncPpip9X01tSszFHJ5cyOssTkZAZTkZ9qr2p1u4vojeJbWkEYJdYpDIZT26gbR+dIZr7RRS49zRQBCI5sD97/47UdskpgGJccn+H3qyN20dKitd3kL06n+dAAsc3P73v8A3aBHNuP73/x2pF3c9OtA3bj0oAj8ubd/re392gxzZH73/wAdqT5t/bpQd24dKAK9wkoCZlz84/hqRo5tp/e/+O0XG7EfT74qRt209KAIzHNj/W/+O0CObA/e/wDjtSndg9KF3bR0oAiWObH+t/8AHaz9esbq+0DULaCUGWWB0UHjJI9a1F3be1YviW+lgsRaW5/0m8fykx2Hc1UIuUkkTKXKrs8S+zXFxbtHDazs+CnEZwCOvPTivWrDTtSmsoHi12Rl8scgVqafZJYxfZo1XaiKOnX1rPngm0G5a6tFL2b8zQj+D/aFddbEyqO5z0qEYIkOk6rkf8Tqb/vmg6TqvH/E6m/75rUguEuoY5oHV435BFStu46day9rL+ki/Zr+mYx0nVcH/idTf980j6Tquxs61NjH92tpt209KR93lt06Gj2sv6SD2a/pmLFpWqmJCNamAx0204aTquP+Q1N/3zWtDnyE6fdFPXdjtR7WX9JB7Nf0zGGk6rz/AMTqb/vmj+ydVyf+J1N/3zWyN3PTrQN249KPay/pIPZr+mY39k6ru/5DU3/fNRyaVqgljzrMxJJwdvSt35t3bpUcufOh6dT/ACo9rL+kg9mv6ZlHSdV/6DU3/fNB0nVcH/idTf8AfNbLbuOnWht209KPay/pIPZr+mY39k6rj/kNzf8AfNA0nVcD/idzf981sndjtQN2B0o9rL+kg9mv6ZjDSdVx/wAhqb/vmo4tK1QtJjWZhhufl61urux2qOHO6Xp9+j2sv6SD2a/pmV/ZOq7j/wATqb/vmj+ydV3f8hqb/vmtgbtx6UfNu7dKPay/pIPZr+mY50nVcj/idTf980HSdV/6DU3/AHzWwd2R0obdgdOtHtZf0kHs1/TMSfStVELE61MRjptp/wDZOq7f+Q1N0/u1q3Gfs79OlSfNtHTpR7WX9JB7Nf0zGGk6rgf8Tub/AL5oXSdVx/yGpv8Avmtld2B0pF3Y7Ue1l/SQezX9MxxpOq8/8Tqb/vmj+ydV3H/idTf981sDdk9OtKN249KPay/pIPZr+mYR0rVPtCj+2Zs7TztqQ6TquR/xOpv++a1Tn7WvT7hqQ7sjpR7WX9JB7Nf0zGOk6r/0Gpv++aDpOq4P/E6m/wC+a2W3Y7UNu2npR7WX9JB7Nf0zG/snVcf8hub/AL5rnPHGj6mPD6zyX8l3DbyrJJERjjkZHrjNd582O1YmoBtX1i20peYY8TXOPQdFq6dSTlftrsiZwSVu/mefeEdKvr/xNp8tvbypHBIJnldCqhcHueuc17II5sn973/u0lou2HCqoAJGBUq7snp1rKvWdaXMzSlSVKPKiMRzbj+9/wDHaPLm3D97/wCO1IN289KPm3jp0rE1GeXN/wA9f/HaKk+b2ooAATtHFRWpPkLx3P8AOpA3yjg1Hat+4Xg9T/OgCRSeeO9AJ3HihW68HrQG+Y8GgAyd/TtQSdw4o3fP0PSgt8w4NAEdwTiPj+MVIxO08VHcNxHwfvipGb5TwaAFJODxQpO0cUFuDwaRW+UcGgAVsLkjAHvXMaex1fXLjU2GYISYbcfzarviS/eDT0tLbP2q8byk9h3P5VNYWsdhZR20YO2MY+p7mt4LlhzdWYyfNK3YkQn7TLx2FPPJwVyCKYh/0iXg9BUm75uh6VBRhTwTaDcm6tEL2TnMsI/g9xWxDcx3UCTQMHjbkEGpGIOARkH2rDuIZdCuDdWis9k5zNCP4P8AaFAzdYnaeKSQny247Go4bqK6tlmhbfGwyCKkkP7tuD0NAhISfITj+EU5ScdKbCf3CcH7opytx0NAACeeO9AJ3HihW68HrQG+Y8GgAyd3TtUcpPnQ8dz/ACqTd83Q9KjlP76Hg9T/ACoAkYnjjvQxO08UM3Tg9aGb5TwaAAk46UAnA4oLcdDQrcDg0ACk46VHCTul4/jqRW46Go4T80vB+/QBICdx4oyd3TtQG+Y8Gjd83Q9KAAk5HFDE4HHegtyODQzcDg9aAI7kn7O/HapMnaOO1R3J/wBHfg9Kkz8o4PSgAUnA4oUnHShW+UcGhW46GgAUnJ470AnceKFbk8HrQG+Y8GgCMk/a14/gNSEnI4qMn/S14P3DUhbkcGgAYnHTvQxO08UM3HQ9aGb5TwaAIb27SxspbiXhI1z9ar+F7KSKye9uVP2m8bzGz2XsKpalnV9Zt9LTJhixNckeg6CunQgIoAwAOBVzfLC3V/kTFc0r9iK1J8np/Ef51KpOTx3qK1b9z0P3j/OpVbk8HrWBsAJ3nijJ3jjtQG+c8Gjd844PSgBcn0oo3exooAAw2iorVh5C/U/zp4kj2j51/Oo7WRBAuWXqe/vQBKrDn60BhuNIskfPzr19aBJHuPzr+dAC7hv/AAoLDcKTzI93316etBkjyPnX86AGXDDEf++KkZhtNQ3EiEJ8y/fHepWkj2n51/OgBxYYNIHULknAApDJHj76/nWN4l1Ew6elpbOPtN2fKTB6DuaqEXKSiiZS5Vcpac/9r63cam3MEOYbfP6tW2GHPPeq1hBDY2MVvGy7Y1x16n1qwJE5+devrWs5JvTYzirLXcYjD7RL9BUm4buvaokkT7RL8y9B3qTzE3ffXp61BQpYZHNI5UjB5BoMiZHzr+dDSJx869fWgDDuIZNCna6s1L2TnM0I/g/2hWxHcxXVp50LhkZcginu8ZUgspB96wrmN9Dle5s/ns5P9bCD9z3FAzdhYeQnP8IpysMdags7qC4s4pIpFZWUYOamWRMffX86BChhzz3oDDceaQSJz869fWgSJuPzr+dAC7hu69qjlYedD9T/ACp/mJu++vT1qOWRPOh+Zep7+1AErMOOe9DMNp5pGkTj516+tDSJtPzr+dAClhjrQGGBzSGRMffX86BImB86/nQAqsMdajhYbpf9+nrImPvr+dRwyJul+Zfv+tAEoYbjRuG7r2pokTcfnX86PMTd99enrQA4sMjmhmGBz3ppkTI+dfzoaRMD516+tADblh9nf6VJuG0c9qiuJENu/wAy9PWpPMTaPnXp60AKrDA5oVhjrSLImB86/nSLImPvr+dADgwyee9AYbjzTRImT869fWlEibj86/nQAwsPta/7hqQsMjmojIn2pfmX7h71IZEyPnX86AFZhjr3qG+vI7KyluJD8sa5+tStImPvr+dYmpsuraxb6WrDyI/31wc8YHRauEU3rsTJ2Whe8MWbw2Ml7c/8fN43mNnqB2FbasNopoeMLgMoAHAzQske0fOv51lOTlJs0jHlVhlqw8n/AIEf51IrDJ+tQ2siCLll+8e/vUokjyfnXr61JQoYbzRuG8fSkEke4/Ov50eZHvHzr09aAHbhRSeZH/fX86KAGiGPaPkX8qjtoYzAuUHU9vepgo2io7VR5C/U/wA6AHLDHz8i9fSgQx7j8i/lTlUc/WgKNxoAb5Me77i9PSgwx5HyL+VO2jf+FBUbhQBDcQxgJhF++O1SNDHtPyL+VNuFGI/98VIyjaaAGmGIKSUUACuZ05F1fWbjUmQeRD+5tx2OOrVf8T3jQWC2lsf9JvG8pMdh3NTWNlHY2UNvGPljUD6nua3guWHN1ZjJ80rdiVYY8fcH5UCGPn5B19KcqjFAUc/WoKIUiT7RL8o6CpPJj3fcHT0pqKPtEv0FSbRu/CgBphjyPkH5UNDHx8g6+lOKjIoZRx9aAGtDHtPyD8qSSGMxN8i9D2p7KNppHUeW30NAGA9q+iOLu2j8yzcAzQ/3P9oVtWrW91bpNDtdG5BFPiQG3QEZBXpWLNby6FO11aKXsnOZoR/B/tCgZtiGPn5B19KBDHuPyD8qZbTRXUImhYNG3IIqUKNxoEN8mPd9wdPSo5Ik86L5R1P8qm2jd+FRyqPOh+p/lQA5oo+PkHX0oaGPafkH5U5lHH1oZRtNADTDHj7g/KgQx4HyD8qcVGKAowKAGrFHj7g/Ko4YkLS/KPv+lTKoxUcKjdL/AL9ADhFHuPyD8qPKj3fcHT0pwUbjRtG4fSgBpijyPkH5UNFHx8g6+lOKjIoZRgfWgCK4iQW74QdPSn+THtHyDp6U24UfZ3+lSbRtH0oAaIY8D5B+VCxR4+4PypyqMChVGKAGiGPJ+QdfSjyY9x+QflTgoyfrQFG40AQmJPtSjaMbT2qQwx5HyD8qaVH2tf8AcNSFRkUAVr6WCxspbiVVCxjP1qDw1pxj0+S8ukH2m8bzGyPujsKqakn9ra1baWmTDERNckenYV05RQmAMADgVc3ywt1f5ExXNK/YTyY8fcX8qRYY9o+Rfyp+0YpFUbRWBsQ20MZi5QfePb3qRYY8n5F6+lMtVHk/8CP86lVRk/WgBohj3H5F/KjyY94+RenpTgo3mjaN4+lACeTH/cX8qKdtFFACBflHJqO1X9wvJ6n+dSAHaOajtQfIXnuf50ASKvXk9aAvzHk0KDzz3oAO480AG35+p6UFfmHJowd/XtQQdw5oAjuF4j5P3xUjjCElsAVHcA4j5/jFZXii9kgsFtLdv9JvG8pAOw7mqhFykoomUuVXKNgTrGtXGpsSYIcw2+f1NbYHA5NQWVmtjYxW0X3Y1x9T3NTgHA5rWck3psZwVlruCjjqaAOvJ60KDjrQAeee9QURoP8ASJeT0FSY+bqelRoD9ol57CpMHd17UABHI5NDDpyetBByOaGB4570ADD5TyaRx+7bk9DSsDtPNI4Pltz2NACQj9wnJ+6KULlcHkHtSQg+QnP8Ipyg460AYU1vNoVw91aBnsnOZoR/B7iti2njuohNDJvRhkEVIFJDA4IPasOeCbQbl7q0UvZuczQj+D3FAzdx83U9KjlH76Hk9T/Kkt50uo0mgkDxsMgillB86Hnuf5UCJGHTk9aGHynk0MDxz3oYHaeaAAjjqaAOByaCDjrQAcDmgAUcdTUcI+aXk/fqRQcdajhB3S8/x0APA+Y8mlx8w5PSkAO480uDuHPagAI5HJoYcDk9aCDkc0MDgc96AI7gf6O/J6VJj5RyelR3AP2d+e1SYO0c9qABRwOTQo46mhQcDmhQcdaAEA5PJ60oHzHk0AHJ570AHceaAIyP9LXk/cNMvrlLG0kuZWwsak/WnkH7WvP8BrI1JTq+t22lKcwxnzrgj0HQVcI3euxMnZaFzw1YyRWL3tzn7TeN5j56gdhW2y/KeTSFSFAHAGMClYHaeaynLmk5GkY8qsLt46mkVflHJpcHHWkUHaOakoitR+56n7x/nUqryeT1qK1B8nr/ABH+dSqDk896AAL855NG35xyelAB3nmjB3jntQAu33NFGD60UAA3bR0qK1z5C9Op/nQJZNo/cn86jtpZBAMRE8nv70AWF3c9OtA3bj0qNZZOf3J6+tAlk3H9yfzoAk+bf26UHduHSo/Nk3f6k9PWgyyZH7k/nQAlySFQnAAcVztizaxrVxqbcwQ5ht8/qaseKdQmjsY7OFCtzduI056Duans4DY2MVtHCdsa4znqe5reC5Yc3VmMvelbsXDux2oGcDpUZlkx/qj+dAlkwP3R/OoKJFzjtQM89OtRrLJj/VH86BLJz+6PX1oAEz9ol6dBUnO7t0qukkn2iT90eg71J5sm7/VHp60ASHOR0obPHTrUZlkyP3R/OhpZOP3R6+tAEjZ2npSPny26dDTGlkwf3R/OkeSTy2/dHoe9ADoc+QnT7op65x2qGGSTyU/dHoO9OWWTH+qP50ASDPPTrSYJLAgEGmCWTn90evrQJZNx/dH86AMaeCbQblrq0UvZvzLCP4PcVqJcJdC3mhYOjEkEfSpDI5ODDkEdM1hXEc+h3guraJms2YmSEH7p9RQM6Jt3HTrWZr/2iKxe5iv5LRIFLMI0Vt/oOf8APNWobwXUCTQpuRuQQar6taS6lbRw7diLKkjg87gpzj88UAP0Zb5NIh/tOYTXTLudtoGM9BxWPo+p3k2pRm+mvIUmZhFFLCqxsewB65x61vyPcMyhIwI8Hfnr7YrJttN1E3FsL6ZZ7a1bfDxiRmwQCx74BPSgDdXdjtUcOd0vT79CyyY/1R/Oo4ZHDS/uj9/1oETjO49KOd3bpTBLJuP7o/nR5sm7/VH86AHnOR0obOB060wyyZH7o/nQ0sn/ADyP50AFxn7O/TpUnO0dOlQXEkhgf90Rx60/zZNo/dHp60ASLnA6Ui5x2pglkwP3R/OhZZMf6o/nQA8bsnp1pfm3HpUYlk5/dH86PNk3H90fzoAgvrtbEPcykBY4yfr7VH4ZspYbRr24H+k3jeY+eoHYVnalv1fXrbTVQ+XEPNuAD27Cun8xxtAhIA6DNXN8sLdX+RMfelfsStuwOnWht209KjaWTH+pPX1oaWTaf3J/OsDYl+bHahc7R0qLzZMf6k/nQssmB+5P50AFrnye33j/ADqRd2T061XtpJBFxET8x7+9SCWTJ/cnr60ASDdvPSj5t46dKjEsm4/uT+dHmybh+5PT1oAl+b2oqPzZP+eJ/OigCQN8o4PSorVv9HXg9T/OpQw2iorVh9nX6n+dAEit14PWgN8x4NCsOfrQGG40AG75+h6UM4BBPAFG4b/wrG8UX7w2SWlsf9JvG8pMdh3NVCLlJRRMpcquZtvIdX1qXU2yYIXENuP5mt9m4PBqnDax2Njb20X3Yyo+p7mrjMMGtZyTemxnFWWu4FuOhoDcDg0FhigMMCoKBW46GgN14PWhWGKAw5+tAEaN/pEvB6CpN3zdD0qNGH2iX6CpNw3fhQAFuRwaGbpwetBYZFDMOPrQAM3yng0jt+7bg9DSsw2mkdh5bfQ0ANhb9wnB+6KercdDTYWHkJ/uinKwxQABuvB60BvmPBoDDn60BhuNABu+boelRTEGWIEZBJ4/Cpdw3fhUcrDzofqf5UAY1xDLoVwbq0VnsnOZYR/B7itiG6iurdZoW3owyCKkcqRg8g1h3EMuhTtc2il7JzmWEfwe4oGbpbjoaA3A4NRwXUV1brNC4ZGGQRUgYYFAgVuOhqOFvml4P36kVhio4WG6X/foAeG+Y8Gjd83Q9KUMNxo3Dd+FACFuRwaGbgcHrSlhkUMwwPrQBHcN/o7/AEqTd8o4PSo7hh9nf6VJuG0fSgAVuBwaRW46GlVhgUKwxQAgbk8HrUN5eR2NrNcS8LGufrU4YZP1rE1Ef2vrdvpaHMMeJrkj0HQVcI3euxMnZabljwzaSQqby5B+03gMr57DsK3y3K8GovlF0gHACGpSwytZTlzScjSMeVWIL68WztWlZSxBAVR1Zj0FUfDt9dX+kGW+2+eJpEbaMAYbGKsarplvqscSzyTJ5Th1aGQoQfqKqaLor6Fp7W8Ny026dpWaYljtJzge9SUZw1a7/t2Rrme9trNbgxJ+4XyWxwAWPPPrXVK3A4NYc2j3txMYJ75JNOMvnFWU+bwchc9MA1uBgQKAIrVv3Pf7x/nUityeD1qO1YeT/wACP86kVhk/WgADfOeD0o3fOOD0oDDeaNw3j6UALu9jRS7hRQAgI2iorXH2dfqf51KANo4qK1A8heO5/nQBKpHP1oBG40igc8d6ABuPFAASA2SRgCuZsH/tfXZ9TbmCHMNuD+rVc8T3jQWaWlt/x83h8pMdh3P5VPZWcdjaQ28Y+WNcfU+tbwXLDm6sxk+aVuw+4xhP98VI2MGo7gDCcfxipGAweKgoU4xQMYFBAx0pABgcUAC4xQMc/WhQMdKABzx3oAjTH2mX6CpON34VGgH2mXjsKkwN3TtQAHGRQ2OPrQQMjihgOOO9AA2NppJMeW30NKwG08UkgHltx2NACQ48hP8AdFOXGKbCB5CcfwinKBjpQADHP1oGNxoAHPHegAbjxQAcbvwqOXHnQ/U/yqTA3dO1RygedDx3P8qAJGxx9aHAKEHBBoYDjjvQwG08UAYdxBLoU7XVopeyc5lhH8HuK2La4iurdJYXDIwyCKkKqVIIBBHSsKa3l0Kc3Vopeyc5mhH8HuKBm6uMVHDjdL/v0Ws0V1brNCwZG5BFEIG6Xj+OgRIMbjRxuH0oAG48UYG7p2oADjIobGB9aCBkcUMBgcd6AGXOPs7/AEp/G0fSmXIH2d+O1PwNo47UAKuMCkXGKFAwOKFAx0oAgu7uOxtJriUjbGCfr7VB4Xs3itJL25/4+bxvMbPUDsKpagn9r61Bpaf6mMia5I9B0FdOqqDgAAAACrm+WFur/ImK5pX7EbY+2J/uGpSRlaiYD7YnH8BqQgZXisDYViMD60MRtNIwGBx3oYDaeKAFyMUKRtFG0Y6UKBtHFAEVrjyf+BH+dSqRk/WorUDyen8R/nUigZPHegABG8/SjI3j6UADeeKMDeOO1ADsiijaPSigBAo2iorVR5C/U/zoEBwP3r1HbQkwD9645P8AOgCwqjn60bQCxPAFRrAef3r9axfEtxJb2i2lvK5ubxvKQZ6DuaqEXKSiiZS5Vcraef7Y1241JsmCHMNv/Vq2yvIqpZactjaxW8bsFRcfU96nMJyP3j1rOSb02M4qy13C4XhP98VIyjBqvPEQE/eN98VI0Jwf3j1BRIV4oC8CozCcf6x6BCcD949AEiqMUBRz9ajWE4/1j0CE8/vH60ACL/pMv0FSbRu/Cq6RH7RIPMboKk8k7v8AWP0oAkKjIoZRx9ajMJyP3j0NCeP3j9aAJGUbTSSL+7b6GmNCcH949I8J8tv3j9DQA+Ff3Cf7opyqMVDDCTCn7x+gpywnH+segCQKOfrQFG41GITz+8frQITuP7x6AJNo3fhUcq/vofqf5UeSd3+sfpUckJ82L943U/yoAsMo4+tDL8pqNoTx+8frQ0Jwf3j0ASFRigICuCMgjoajMJx/rHoEJwP3j0AY01vLoU5urRWeyc5lhH8HuK1bGaK6jeaFtyM2QRTxASuDIxB7VgvbT6JPLcWhd7Mv+9iXqvuKBnRhfmNG35vwqtbMl1Es0M7OjDIINS+Sd3+segRIV5FDLwPrUZhOR+8ehoTx+8frQAXK/wCjv9Kk2/KPpUFxCRA58xjxT/JO0fvH6UASKvAqC7uY7GyluZThI1J+vtTxCcD949Yt/C2razb6UsjGGP8AfXB9uwq4Ru9diZOy0NDwvYvHZyXtyD9pvG8xs9QOwraCjcaiW3IyBI4A4ApRAdx/evWU5OcnI0jHlVgZR9sT/cNSFRkVXMJ+1qPMf7p5qQwHI/evUlEjKMD60Mo2mo2gOP8AWv1oaA7T+9egCXaMUiqNoqPyDj/WvQsBwP3r0AFqo8n/AIEf51IqjJ+tV7aEmL/WuPmP86kEByf3r9aAJAo3mjaN4+lRiA7j+9ejyDuH716AJdooqPyG/wCer0UAPAO0c1Hag+QvPc/zqQbto6VHa7vIXp1P86AJBkbiW4BrmNPJ1jXbjU25gh/c2/8AU1d8S30sFiLS3/4+bx/KTHYdz+VTWFothaR20YG2NQPqe5reC5Yc3VmMnzSt2LGDu69qCDkc0c7u3Sg5yOlQUR3GcJz/ABipGBweajuM4Tp98VI2cHpQAEHHWgA4HNBzjtQM4HSgAUHHWgA8896FzjtQM89OtAEaZ+0S89hUmDu69qjTP2iXp0FSc7u3SgAIORzQwPHPeg5yOlDZ46daABgdp5pHB8tuexpWztPSkfPlt06GgBIQfITn+EU5QcdabDnyE6fdFOXOO1AAAeee9AB3HmgZ56daBncelABg7uvao5c+dDz3P8qk53dulRy586Hp1P8AKgCRgeOe9DA7TzQ27jp1obdtPSgAIOOtABwOaDnHagZwOlAAoOOtRRDJmBwQX5FSrux2qOHO6Xp9+gDGngm0G5e5tFL2TnMsI/g9xWxbzpdRpNC4aNhkEVJgksCAQR0rDngm0G5a6tFL2bnMsI/g9xQM3SDkc0MDgc96iguEuoY5oWV425BFStnA6daBEdxn7O/PapMHaOe1R3Gfs79OlSc7R06UAQXd0tjZSXErDZGufr7VB4XsZIrJ724/4+bxvMbPYdhVLUA2r6xbaUv+pjxNckeg6CunQEKAAABwBVzfLC3V/kTH3pX7AoOTz3oAO480LuyenWgbtx6VgbEbA/bE5/gNSEHK81G2ftidPuGpDuyvSgAYHA570MDtPNDbsDp1obdtPSgBcHHWkUHaOaX5sdqRd20dKAIrUHyev8R/nUqg5PPeorXPk9vvH+dSruyenWgAAO880YO8c9qBu3npR828dOlAC4PrRR83tRQAgJ2jiorZsW4JHAz/ADqUN8o4NYOu37waTHaW2ftN4xiT2GeT+VVCLlJRRMpcquVtPY6vrlxqbDMEJMNv/U1tgnceKr6fbR2FlHbRg7Yxj6nuanDfMeDWs5JvTYzgrLXcXJ3dO1BJyOKTd83Q9KC3I4NQUMuCcJx/GKkYnB4qK4bhOv3xUrNweDQAEnHSgE4HFBbjoaA3A4NAApOOlAJ5470K3HQ0BuvB60ARoT9ol47CpMnd07VGjf6RL16CpN3zdD0oACTkcUMTxx3oLcjg0M3Tg9aABidp4pHJ8tuOxpWb5TwaR2/dt16GgBISfITj+EU5ScdKZC37hOv3RT1bjoaAAE88d6ATuPFAbrwetAb5jwaADJ3dO1Ryk+dDx3P8qk3fN0PSo5W/fQ9ep/lQBIxPHHehidp4oZunB60M3yng0ABJx0oBOBxQW46GgNwODQAKTjpUcJO6Xj+OpFbjoajhb5pev36AJATuPFIeTgrkEcg0BvmPBo3fN0PSgDDuIZdBuTdWiM9k5zLCP4PcVsQ3Md1bpNAQ6NyCKkYg4BGQe2Kw7iGXQrg3VorPZOcywj+D3FAzZuCfs78dqZeXaWVjJcS8JGmfrSG5iurEywtuRlyCKzNSzq+r22lJnyY8TXJHoOgq4RUnrsRN2Wm5d8L2ckVk97cL/pN43mNnsOwraUnHShCAgABAAwBihW46Gspy5pNmkY8qsCk5PHegE7jxQrcng9aA3zHg1JRGxP2xOP4DUhJyvFRs3+mJ1+4akLcrwaABicDjvQxO08UM3A4PWhm+U8GgBcnHSkUnaOKXdx0NIrfKODQBFak+T0/iP86lUnJ471Fat+57/eP86lVuTwetAACd54oyd447UBvnPBo3fOOD0oAXJ9KKN3saKAOX8b+JptC0aJrDb9ouJPKV2GQnBJOO/SuE0LxXdJ4ltJtWlNzEymJfl5jOCcgfhXp3iDw9aeI9M+y3JKFSHjkXqjev61wejeHYdE8TxXstwt1a20q277wBskcfe/DIH411UqlKNNqS9456kKkppp6HWDxTp/PMvX+4aB4q07J5l/74NdCsEPP7qPr/AHRQIIdx/dR/98is+en2/Evkn3/A57/hKtO3dZen9w0HxVp2RzL/AN8Guh8iHd/qo+n90UGCHI/dR/8AfIo56fb8Q5J9/wADm5vFGnsEwZeGB+4ae3irTiDzL/3wa3biCHCfu4/vj+EVI0EO0/uo/wDvkUc9Pt+Ick+/4HPHxVp2Osv/AHwaB4q07A5l/wC+DXRGCHH+qj/75FAghwP3Uf8A3yKOen2/EOSff8DnV8VadjrL/wB8GgeKtO55l/74NdCsEOP9VH/3yKFgh5/dR9f7oo56fb8Q5J9/wObTxRp4nkbMuCBj5DT/APhKtO3dZf8Avg1upBD9pl/dx9B/CKk8iHd/qo+n90Uc9Pt+Ick+/wCBzx8Vadkcy/8AfBoPirTuOZf++DXQmCHI/dR/98ihoIeP3UfX+6KOen2/EOSff8Dnj4q07B5l/wC+DSP4p08owzLyP7hrbM+ntctbK9sbgdYwV3D8Kmkgh8pv3UfQ/wAIo56fb8Q5J9/wOdi8U6esSAmXIH9w05fFWnY6y/8AfBrfggh8iP8AdR/dH8IpywQ4/wBVH/3yKOen2/H/AIAck+/4HPDxVp3PMv8A3waB4q07J5l/74NdCsEPP7qPr/dFAgh3H91H/wB8ijnp9vxDkn3/AAOe/wCEq07d1l/74NMk8UaeZYiDLgE5+Q10nkQ7v9VH0/uio5YIfOh/dR9T/CPSjnp9vxDkn3/Awj4q07jmX/vg0HxVp2DzL/3wa6FoIeP3UfX+6KGgh2n91H/3yKOen2/EOSff8Dnv+Eq07HWX/vg0DxVp2BzL/wB8GuiMEOP9VH/3yKRYIdo/dR/98ijnp9vx/wCAHJPv+Bzy+KtOx1l/74NMi8UaerSZMvLZHyGukWCHH+qj/wC+RUcEEO+b93H9/wDuijnp9vx/4Ack+/4GF/wlWnbjzL/3waP+Eq07d1l/74NdCIIdx/dR/wDfIo8iHcP3UfT+6KOen2/EOSff8Dnj4q07I5l/74NI3inTmGD5pB6jyzXRGCHI/dR/98ihoIcD91H1/uijnp9vxDkn3/A8n1/xJLYao1toMzQ28iCWQOn8WegB7cVsfDbWpbm+1KC+bzJ2CzeeepBJG39K3fFfgyz17y7lZDbXES7d8YHzLnoRUnhvwtY+E7aed5/MlkA8yeXAAUdB7DmtZVKXseWK94zVOp7Xmb0N8XMWB84oW4ix98VFaX9jekra3MEzKMkIwJAqwoXHQVyHSMFxFk/OOtAuItx+cU9QuTwOtAC7jwKAK7XEf2tTu42GpTcRZHzimsF+2JwPuGpSFyOBQAxriLA+cdaGuYtp+cU9guBwOtDBdp4FADPtMWPvihbiLaPnFSYXHQUihdo4FAFe2uIxFy38R/nUouIsn5x1ptqF8noPvH+dSqFyeB1oAYLiLcfnFH2iLcPnHSngLvPAowu8cDpQA37TF/fFFPwvoKKAE2/JwBnHGa5e38E2Fxo8iXUavfTF3e4BYfvCSQwGe3H5V1IUbRUVqo+zr9T/ADoALSOSO1jSdleVVAdgOCcdakCjceKFUc/WgKNxoAXaN/TtQVG4cUm0b/woKjcKAI7kDEfH8YqVgNp4qK5UYj/3xUjKNpoAUqMHihVG0cUFRg0Ko2igAVRt6UKo5470iqNtCqOfrQBHGB9ql47Cpdo39O1RRqPtUv0FSbRv/CgBSo3DikcfLwOaCo3ChlHH1oA4jSGe1g066urWzkFxPtZx/wAfAlJPzE+nXjtXbyKPKfjsapDRNPjvmvktUFyf4+evrjpmrkijym/3TQAkAHkR8fwinqo29KZAo8iP/dFOVRtoAVVHPHegKNx4pFUc/WgKNxoAXaN/TtUUwHnw8dz/ACqTaN/4VHKo8+H6n+VAEjKMDjvSso2nikZRgfWhlG00AKVGOlCqNo4oKjFCqNooARVGOlRwAb5uP46kVRio4FG+b/foAkCjceKXaN447UgUbjRtG8fSgBSoyOKGUYHHekKjIoZRgfWgBl0B9mfjtWX4rXd4XuwoXJCAbun3l6+1ad0o+zP9KS5tIL20eC5jEkUi4ZT0IoA5iztbiz8S6a11Dp4EkUiL9jQqQcA5b1FdaqjHSqGn6Fp2myGWztVjkK7S24k4/E1eVRigAVRk8d6Ao3HihVGT9aAo3GgCNgPticfwGpCoyvFRso+2J/uGpCoytAAyjA470rKNp4pGUYH1oZRtNAC7RjpQoG0cUbRihVG0UARWoHk9P4j/ADqRVGTx3qO1UeT/AMCP86kVRk/WgACjeeKNo3jjtQFG80bRvH0oAdtHpRSbRRQA1Sdo+lRWpPkL9T/OiigCRSeee9AJ3HmiigBcnf17UEncOaKKAIrgnEf++KlYnaaKKAAk4PNCk7RzRRQAKTt60KTzz3oooAijJ+0y/QVLk7+vaiigAJO4c0MTxz3oooAGJ2nmkkJ8pvoaKKAGwE+RH/uinqTt60UUACk8896ATuPNFFABk7+vaopSfPh+p/lRRQBIxOBz3pWJ2nmiigAJOOtCk7RzRRQAik461HAfnm/36KKAJATuPNLk7hz2oooACTkc0MTgc96KKAI7kn7M/wBKkBO0fSiigAUnaOaFJx1oooARScnnvQCdx5oooAjY/wCmJ/uGpCTleaKKABicDnvSsTtPNFFABk460KTtFFFAEVqT5P8AwI/zqVScn60UUAICd5+lGTvH0oooAdk+tFFFAH//2Q==)
Step 2 : Construct ΔABD with AB = 4.5 cm , AD = 4.5 cm and BD = 7.5 cm.
![](data:image/jpeg;base64,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)
Step 3 : we have to locate the 4th vertex ‘C’ . it would be on the other side of BD. So , with center B and radius 4.5 cm(BC = 4.5 cm) draw an arc and with center D and radius 6 cm (CD = 6 cm) draw another arc to cut the previous arc at C.
![](data:image/jpeg;base64,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)
Step 4 : join C,B and C,D to complete the quadrilateral ABCD.
![](data:image/jpeg;base64,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)
Question 4.Construct quadrilateral with the measurements given below:
Rhombus NICE with NI = 4 cm and IE = 5.6 cm
Answer:GIVEN : In Rhombus NICE,
NI = 4 cm
IE = 5.6 cm
PROCEDURE :
Step 1 : draw a rough sketch of the rhombus. Hence all the sides are equal , so , NI = IC = CE = NE = 4 cm and mark the given measurements.
![](data:image/jpeg;base64,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)
Step 2 : draw ΔNIE using SSS construction with measures NI = 4cm , IE= 5.6 cm and EN = 4cm.
![](data:image/jpeg;base64,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)
Step 3 : we have to locate the 4th vertex ‘C’ . it would be on the other side of IE. So , with center I and radius 4 cm(IC = 4 cm) draw an arc and with center E and radius 4 cm (EC = 4 cm) draw another arc to cut the previous arc at C.
![](data:image/jpeg;base64,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)
Step 4 : Join I,C and C,E to complete the required Rhombus NICE.
![](data:image/jpeg;base64,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)
Construct quadrilateral with the measurements given below:
Quadrilateral ABCD with AB = 4.5 cm, BC = 5.5 cm, CD = 4 cm, AD = 6 cm and AC = 7 cm
Answer:
GIVEN : In quadrilateral ABCD ,
AB = 4.5 cm
BC = 5.5 cm
CD = 4 cm
AD = 6 cm
AC = 7 cm
PROCEDURE :
Step 1 : draw a rough sketch of the quadrilateral ABCD with the given measurements.
Step 2 : Construct ΔABC using SSS construction property with AB = 4.5 cm , BC = 5.5 cm and AC = 7 cm.
Step 3 : we have to locate the 4th vertex ‘D’ . it would be on the other side of AC. So , with center A and radius 6 cm(AD = 6 cm) draw an arc and with center C and radius 4 cm (CD = 4 cm) draw another arc to cut the previous arc at D.
Step 4 : join A,D and C,D to complete the quadrilateral ABCD.
Question 2.
Construct quadrilateral with the measurements given below:
Quadrilateral PQRS with PQ = 3.5 cm, QR = 4 cm, RS = 5 cm, PS = 4.5 cm and QS = 6.5 cm
Answer:
GIVEN : In quadrilateral PQRS ,
PQ = 3.5 cm
QR = 4 cm
RS = 5 cm
PS = 4.5 cm
QS = 6.5 cm
PROCEDURE :
Step 1 : draw a rough sketch of the quadrilateral PQRS with the given measurements.
Step 2 : Construct ΔPQS using SSS construction property with PQ = 4.5 cm , PS = 4.5 cm and QS = 6.5 cm.
Step 3 : we have to locate the 4th vertex ‘R’ . it would be on the other side of QS. So , with center Q and radius 4 cm(QR = 4 cm) draw an arc and with center S and radius 5 cm (SR = 5 cm) draw another arc to cut the previous arc at R.
Step 4 : join S,R and Q,R to complete the quadrilateral PQRS.
Question 3.
Construct quadrilateral with the measurements given below:
Parallelogram ABCD with AB = 6cm, BC = 4.5 cm and BD = 7.5 cm
Answer:
GIVEN : In Parallelogram ABCD ,
AB = 6 cm
BD = 7.5 cm
BC = 4.5 cm
PROCEDURE :
Step 1 : draw a rough sketch of the Parallelogram ABCD with the given measurements.
Here , we are given only 3 measurements. But as ABCD is a parallelogram , we can also write that AB = CD = 6 cm and BC = AD = 4.5 cm.
Step 2 : Construct ΔABD with AB = 4.5 cm , AD = 4.5 cm and BD = 7.5 cm.
Step 3 : we have to locate the 4th vertex ‘C’ . it would be on the other side of BD. So , with center B and radius 4.5 cm(BC = 4.5 cm) draw an arc and with center D and radius 6 cm (CD = 6 cm) draw another arc to cut the previous arc at C.
Step 4 : join C,B and C,D to complete the quadrilateral ABCD.
Question 4.
Construct quadrilateral with the measurements given below:
Rhombus NICE with NI = 4 cm and IE = 5.6 cm
Answer:
GIVEN : In Rhombus NICE,
NI = 4 cm
IE = 5.6 cm
PROCEDURE :
Step 1 : draw a rough sketch of the rhombus. Hence all the sides are equal , so , NI = IC = CE = NE = 4 cm and mark the given measurements.
Step 2 : draw ΔNIE using SSS construction with measures NI = 4cm , IE= 5.6 cm and EN = 4cm.
Step 3 : we have to locate the 4th vertex ‘C’ . it would be on the other side of IE. So , with center I and radius 4 cm(IC = 4 cm) draw an arc and with center E and radius 4 cm (EC = 4 cm) draw another arc to cut the previous arc at C.
Step 4 : Join I,C and C,E to complete the required Rhombus NICE.
Exercise 3.3
Question 1.Construct the quadrilateral with the measurements given below:
Quadrilateral GOLD OL = 7.5 cm, GL = 6 cm, LD = 5 cm, DG = 5.5 cm and OD = 10 cm.
Answer:GIVEN : in Quadrilateral GOLD,
OL = 7.5 cm
GL = 6 cm
LD = 5 cm
DG = 5.5 cm
OD = 10 cm
PROCEDURE :
Step 1 : we first draw the rough sketch of the Quadrilateral GOLD.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCADQAU8DASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2Mk4HH60pJyOP1pDnA6UpzkdKAI8n7V0/g/rUgJyeP1qPn7V2+5/WpBnJ6UAICcHj9aMnZ0/WgZwelHOztQAyYnMfH8YqTJ3Dj9ajmzmPp98VJzuHSgABO48frQCeeO/rQM7j0oGeenWgCOUn7O/H8Jp4J2Lx6d6ZLn7O/T7pp4zsXp2oAUk5HH60ZO7p29aDnI6Uc7u3SgABOTxUcBPltx/Ef51IM5PSo4M+W3T7zfzoAfk7On60pJ447+tJzs7Upzx060ABJ3Dj9ajUn7S/H8I/rUhzuHSo1z9pfp90f1oAkBPPHf1pMnZ0/WlGeenWk52dqAAk4HH60yQnzYuO5/lUN9qEVgkfneYxkOFWKJnY+vAqViWeE+pJ5GD0oAlyd3Tt60AnJ4/Wjnd26UDOT0oAQE4PH61HOT9mbjtUgzg9KZPn7M3TpQBISeOO/rQSdw4/Wg546daDncOlABk7jx+tAJ547+tHO49KBnnp1oAjgJ+zjj1p5J2jj9aZBn7OOnennO0dKAFJORx+tGTu6dvWg5yOlHO7t0oAjjJ86Xj0/lTwTg8frTI8+dL07fyp4zg9KADJ2dO3rSknjjv601jtiLMyhQMkngCoLXULW/DGzuoZwjYby3DY+uKAC7uUtZIXlyFLbBjnkkAfrVnJ3Hjt61m63BcXFvGtrGskqSLIEZtobawJGe3SrdpJcSxbrmBbeT+4JN/H1wKAGXokisZ5EmcMsbMDgcHFZNitzazaYG1C5uBeRkyLMVJUhN24YAxzx+IrekRHjKOAVYYIPcVUstH0/TXzZ2yREjbkEnj05oAm8tvtOPNb7nt608RNk/vX/SjA+1f8A9fengDJ/wAaAGCJsH96/wClHlNs/wBa/wClPAGD/jRgbP8A69AEMsbAx/vW++PSn+U24fvX/SiYDMf++O9PwNw/xoAZ5Tbj+9f9KBE3P71+vtTwBuP+NAA5+vrQBDJG32d/3rfdPpThE2xf3r9vSllA+zv/ALp704AbF/DvQA0xNkfvX/Sjym3f61+ntTyBkf40YG78PWgBgibJ/ev+lMhjYxn9633j6etTADJ/xqOADy2/3m7+9AC+U2z/AFr/AKUGJuP3r9fanYGz/wCvSkDj6+tADPKbcP3r/pTFjb7Q481vuj096n2jcKiG0XD5OPlHf60AKIm5/ev19qPKbZ/rX/SmNd2sefMuIl5/ikAqtJrelxLh76Af8DzVKMnshOSW7Kmu6ZLeeQwtFvQgYANIEaNjjDDt2+vpV+C2mhhtIprh5JFUKzn+IheTVV/EulAfLcM/+4jN/SopPEds0kZitr2TBP3YSO3vVeyn2J9pHua/lNu/1r9PagRNk/vX/Ssk65OzfutIuzx/Gyr/AFpP7T1VyfL0yNP+ulx/hR7KX9NB7SJriJsf61/0qOaNhbt+9bp7Vli41xwcJYRfizVHLHrLwNv1C3QY6Rw/4mn7Lu0L2nkzcMTcfvX6+1HlPkfvX/SsU6ffPjzdZuDz/AqrSHRVcjztQvpPrNj+VHs4/wAwc77G0UKk5mYfXFRNPDFnzL1F+rqKyR4e0/J3rLJ/vzMf61JHoemR522cOc9SM0ckO7+7/ghzS7Ey6xp0UIDanEDzwGB/lUbeI9NHC3skh9EjJ/pT7axtEgG23hHXogqxsRVAUAD2p2h5ivMpHxDCxHlRahJ9IMfzpP7au3P7nTL4+7lFrQOMjn9aMDd17etHudg97uZa3+sPJJ5dgqdP9ZOP6CnCTxBJnDWUQ98sasXF5b2PmyXEgUEgAdSxx0A71TEV3qwzMWs7M/8ALMH95IPc9h7Ucy6RQWfcwfEsms6lpVzY297HckLumWGPaoUclS/vjpVP4daDqcGrnUJIJbS0aAr8+AZSSMcegwTn3rqdUgih0yHTrRFjN3IsIC+nVj+QNdEsaRoiIMKuAB6CrdVxpuOmv6EKmnU5uxE0befH+9bofSn+U24/vX/ShwPtEf0Pen4G4/T1rmOgCVwKCVyKCeBwaUnkcGgCPj7Uf9z+tPBXJrzj4geJNU0/xBHa2d09pEsKuCgALkk55PYYrZ8MeJ9V1jRIZhaQSygFXkMoXdgkbtvbOM1t7CXIp9GZe2jzOPY64FcGkyuysf7TrbjiOxjH1ZjTSusuvzX0CD0SD/E1Ps/NFc/kbE2Mx/74p/G4cfpWDLZX7GPzNVuDluiIq/0pTpG8jzb6/k+sxA/Sn7Ndxc77G6Sqkk4A96ia7tY8754l57uKxxoNiWJeOWQ+rysf60+PRdOQkiyiJz1K5o5Id/w/4Ic0uxZn1vTEgdWvrfO08BwTUZ8SaWFAE5c8cJGx/pQbS3jt32W0S/KeiCp1AVF2qB06CnaHmK8ysfEdsxHlWt7J/uwGk/t2dm/daRdN7sVX+tXCTkcGjPzdD0o9zsHvdyl/amqOT5elxL/10n/wFRxXOtOh2pYxjceu5u9aIPJ4NMhP7s8H7x/nRddkFn3KRTWHX5tQt4x/sQZ/nQ1jfPjzNXuOv/LNFX+lX8/J0NKT04PWnzvy+5C5V/TM06MrsPOv76T/ALbEfypi6Bp5ncSJJIMD78jGtXPzDg0xT/pD8fwij2ku4ckexUj0XTUzizhPPdc/zqdLO0jT5LeFfogqcHrwetGfk6Gk5Se7HypdBu1ABhVH0FJIR5sX1P8AKnk8Dg0yQ/vYuD1P8qkY/I3fhQCMmjPzdD0oB5PBoABjBqObH2dvpUgPB4NRzH/R24PSgCQkcfWgkbhQT04PWgn5hwaADI3GgEZP1oz8x4NAPXg9aAI4ceQPxp5I2imwn9wOD3/nUN7qEFjEpnY7m+6i8sx9hQBZJGRWZNqjXExg0uMTSDhpT/q4/wAe59hTTb3mqkG93W1qeluh+Zv94/0rShijt0WOGMIijhVGBQMo2OmRw3Uk9y5ubrj9446f7o7VogjBpiH97Lwe38qVpFiieR+FQFifYUCKNuBeeI2brHYw4H/XR/8AAD9a3Dt4+tZPh2Jl0k3MinzbtzO30PQflitcnpwetFV+9bsOntfuRvj7RH9DT/l3H6Uxz/pEfB6GpM/MeD0rMsjLTYHyJ+dBabI+RPzp5BwOaUg5HNAGF4k0qPVrC4S4tYJZEhLRlhkqRzx+VVIbBdQs7a9tAtrcNEpWSI47dCOhrpCubkg8gpz+dYfh8NFaT2rHm1uHi/DOR+hrWOsH5GctJIiXVrqxYRarCqg8C5TPlt9fStRZHeIMgjZSOCGyDTmQSRsjhWU8EEZBrLbS7jT8y6TKAp5a2kPyH6elIZoymXMfyr9/1p2Zdw+RPzqhb6tHdTRwSq1vdKwzDIMH8D3FaRB3DmgQzMu4/In50Ay8/InX1p+DuPNAB5570ARSGXyH+VPunvS5l2L8qdu9LJn7O/P8Jp2DsXn0oAaTLkfIn50Zl3fcTp608g5HNGDu69qAGAy5Pyp+dMhMvlnCr949/epgDk80yHPlnn+I/wA6ADMuz7qfnQTLx8idfWnYOzrSkHjnvQAzMu4fIn50xTL57/Kudo71Ng7hzTFz9ofn+EUAAMvPyJ19aMy7PuJ+dPAPPPekwdnWgBpMuPuJ+dNcy+ZF8qdT39qlIOOtMkz5sXPc/wAqADMu77idPWgGXJ+RPzp+Du69qADk80AMBlwfkT86ZMZfs7ZVcY9amAODzUc2fs7c9qAFJl4+ROvrRmXcPkT86eQeOe9GDuHNADMy7j8ifnRukAJKoAOpLVBe6hDYkCRi0rfciQZZvoKqLY3WpnfqTeVBnItUPX/ePf6UDGJqdzdqYNMiR8ZDXDfcX6epqxaaabVjNJie5b700hyfw9BVu2jEdqqRhVUAgADAFSkHHWgBhMuR8ifnRmXd9xOnrTyDkc0YO7r2oEQoZfNk+Ve3f2qjrTTSWaWaBQ95KIRg9urfoDWimfNl59P5VTtlN54lds5jsYsD/ff/AOsP1q4aPm7Ey1Vu5rKJI4VRI0CqAAM9qcWm4+ROvrTyDs69qUg8c96wNiBjL58fypnB70/dNu+4n50OD9oj57GpMHcee1ACEcDk0pHI5NIduB0oO3I6UAMx/pXU/c/rWLEv2bxRfw9FuI0nX6j5T/Str5ftXb7n9ax9YCwa3pl1wAzNbuf94ZH6itaW7Xdf8EzqbJl8Dg8mkx8nU0Dbg0fLs7UgKuo2FvfJGlwm75+GBwy/Q1TLX+kEeZvvrQfxD/WoPcd61JduY/8AfFP+XcKBkFpdwX0fm20ode+DyPqO1TgdeT1rOutIilnNxayG1uv+eidG/wB4d6ji1V7SQQ6tEImJws6cxv8A4UAaUg/0d+T9007HyLye1Mco1sxUggqcEHrT/l2L+FAhSORyaMfN1PSkO3I6Uvy7u3SgAA5PJpkI/dnk/eP86eNuTUcO3yz/ALx/nQA/HydTSkdOT1pPl2dqDt4+tAC4+YcmmKP9Ifk/dFO+XcKau37Q/wDuigB4HXk9aTHydTSjbz060ny7O1ACkcDk0yQfvYuT1P8AKnHbimybfMi+p/lQA/HzdT0oA5PJpPl3dulKNuTQAAcHk1HMP9Hbk9KeNuDVHUdRgtIfL5kncfLEnLH/AAFAF5yqLuZtqjkknAFZjX8+oSeXpYxGOGunHyj/AHR3pF0+a/dZdUYBM5W1Q/KP949zWmFRNqqAFAwAO1AytZaZDZuzgtLOw+eaQ5Y/4VbA5PJ60ny7j0pRt5+tAiOEfuBye/8AOpCPlHJqOHb5A/GnnbigBSORyaMfN1PSkO3I6UfLu/CgCPesRnkdsKgDE+wFR+G4WGlm5kyJbt2nb6HoPyxVPWD5kRs4ziS8lSEY7L1Y/kDW/GkccYRQAqjAHoKqWkPUUdZeg4j5Op6UpHTk9aaduzt0pTt46daxNRjj/SI+T0NSY+Y8npUb7ftEfToaf8u49OlADDOuB8r/APfNBnXI+V/++aeScDilJORxQBB5y/ac7W+5/d96zPEp36NLKivvt3SZfl/ukH+Wa1sn7V0/g/rSXEIubaeFh8siFD+IxVQlyyTJkrxaKSXKSRh1DEMMj5fWl85dv3X/AO+ap6BM0miW4cfPGDE31U4/pWhk7OlaSXK2iIu6uQyzKTH8rff/ALtP85cj5X/75olJzHx/GKfk7hxUjGecuT8r/wDfNNdopY2SSMujdVZMg1Lk7jxQCeeO9AGHJZz6fG76WzGIg7raUHb/AMBParlnrNvdEQsrw3C43QyLhvw9auyE/Z34/hNQXlhBfwoJ4/mXG11OGX6GgZOZlyPlf/vmjzl3fdf/AL5rL8+/0nAuFa8tB/y1UfvEHuO9aVreQ3kYlt5FkQjqD0+tADhMuT8r/wDfNMhmURn5W+8f4fepgTk8UyEnyzx/Ef50CE85dv3X/wC+aUzLx8r9f7tOydnSlJPHHegBnnLkfK//AHzTFmXz3O1vuj+GpsncOKYpP2h+P4RQACZeflf/AL5pPOXb91/++akBPPHejJ2dKAGGZcD5X/75pkko8yP5X4J/h9qp+IJJk0WXycglkVjuxhSwDHPbjvUWhyq1v5caIFinZA0UheNuM5QnnHP55oGannLu+6/T+7TXuookZ5Moi8lmGAKr3mqR20whjRp7lh8sMfJ/H0FQx6bNeSibVWEhBytup/dr9fU0ARnUbjUcppyNFAety6df90f1qeC0trG2fy0dpGHzyuMsx9zV9eFwFwB0ApsxP2duO1AAZl4+V+v92jzlyPlf/vmnknjjvQSdw4oEM85cn5X/AO+aBMvPyv1/u0/J3HigE88d6AIYZVEIG1u/8NOMy4+6/wD3zSwk+QOPWnknHSgBhmXI+V/++aPOXd91+n92nknI4pskoiVpH4VFLE+wpgZ1qy3fiiWTaxjs4gBx/G3/ANb+dbgnXB+V/wDvmsvwzG4spLmVf3t2/ntn0PQflitcE4PFKq/et2HTWl+5H567Puv0/u0pnXj5X6/3aeSdnTtSknjjvWZZA0y+fGdr9D/DT/PXcflf/vmhyftEfHY1Jk7jx2oAQ5wOlKc5HSkIOBzSkHI5oAj5+1dvuf1qQZyelR4P2rr/AAf1qQA5PNAGBpoNvqWqWnACz+co9nGf51pc7O1ULtTb+KIHz8t1btGf95DkfoTV7B2da3nrZ9zGOl0NlzmPp98U/ncOlMlBzHz/ABin4O4c1BQc7j0oGeenWjB3HmgA8896AGSZ+zv0+6adzsXp2psgP2d+f4TTsHYvPpQApzkdKzrnSA1wbixk+y3PdkHyv/vDvWiQcjmjB3de1AzLh1aS3mEGqxi3kJwso5jf8e341owEmIkEEFjz+NEkKTo8cyq6N1VhkVkx2N5pqF9Nk82Dcc20h6c/wntQBsc7O1NuBMYWEDIsp+6zjIB9xVWy1OC9BjBaKdfvQyDDD/GrpB4570CObgury8stPjlvnidreaZ5kwpdkOB+HcitnTp5Lm2hnkADyQozD3IpZtLs54Y4JbeNoozuRCOFNTouJ2A4AUYAoGPGeenWjnZ2oAPPPeqF1qiwv9ntlNzdEf6tOi+7HtQIt3EscEDSTuiRgfMW6VlGa51IxR2CfZLTJAmK4ZuP4V7fWp4tKeeRbjU5RPKDlYx/q0+g7n3NX3H7yLnuf5UDIrOwhsFKwIATyznlmPqTVgZyelGDu69qADk80CAZwelMmz9nbp0p4BweaZMD9nbntQA8546daDncOlBB4570YO4c0AHO49KBnnp1owdx5oAOTz3oAZDnyB07/wA6ec7R0pkIPkDn1p5B2jmgAOcjpWdrheS2js4zh7yRYRjsvVj+QNaJByOao26/bPE7NnMdjDj/AIG//wBYfrVw0fN2JlqrdzWgQRu6IAFUKAPQYqQZwelVbi8hsfNluZCiblGQpbnHoBRBqVrcad9uhuFa1wW8zBxgdf5VgbFo52dulKc8dOtQWt1Fe2vm28hZOmSpX9CKnIPHPegCN8/aI+nQ1JzuPTpUbg/aI+exqTB3HntQA0lMD5h+dBKZHzD86QxxYHyL+VBjiyPkX8qAKepyzRW87WZBuPKxGCwHzE478VBpl3L/AGfdC4eRru3ZlcSlRzjIGRgY5FW7iztrsvBNErRPHyMe9Nt9JsbeHyUizHzkMxbfkYO7PX8aAOamuLpIIZdReT7XaTxSsHKECN8qcFff1rpCV2/eH51UutCs4tDvre1jKtLGTlmLHIHHJ7DsKXT5I7rTLafauZI1J4745rZawXkZPSbJ5SuY/mH3x3p+V3D5h+dRypHmP5V+/wClP8uPcPlX8qkYuV3H5h+dAK8/MOvrSeXHuPyr+VAjj5+VevpQA2Qr5D/MPunvTsrsX5h270yRI/If5V+6e1O8uPYvyr27UAOJXI+YfnRld33h09aQxx5Hyr+VHlx7vur09KAFBXJ+YfnTISvln5h949/enCOPJ+VfypkKR+WflX7x7e9AEF7p9rfRqZeJF+7IrYZfoapm6vNKwL3/AEq1B4nj++o/2h3+tauyPZ91fypTHHx8i9fSgYyC5guo1lgmV0I4IamTXMFq0ks8qpGFHJNYmoRQrf40Qf6dn51jH7r/AIH2ptl5cept/bygXXHllh+5/wCA9vzouBeEt1q2RCzWdmT98/6yQew7Cr9paW1lB5duqqD1OeWPqT3qYJGc/Kv5Unlx7Pur+VADiVwPmH50yQr5kXzDqe/tSmOPA+VfypsiR+ZF8q9T29qBEmV3feHT1oBXJ+YfnSeXHu+6vT0oEceT8q/lQAoK4PzD86jmK/Z2+YdPWnCOPB+VfypkyR/Z2+VenpQBKSvHzDr60ZXcPmH50hjj4+VevpR5ce4fKv5UALldx+YfnQCvPzDr60nlx7j8q/lQI4+flXr6UAMhK+QPmHfvUhK4+8PzqKFI/IHyr37U8xx4+6v5UAEkkcaF3cBUBY89hUHhyPGnfaZDiW7dp2yex+6PyxVbW1WS1itIwBJdyrCMDoOrH8ga20ghQKiooVVwBiqlpD1FHWXoVNSEz2V4lmczuoVSGxjPBP4DJpl7axjR3sYLcyxLGFCK+zcARwD64q6kcfnS/Kvbt7U8RxYPyL+VYmpnaLE8NpKJFliiaQmGGZ9zxrgcE5PfJ61pEpx8w6+tN8uLZ9xenpSmOLj5F6+lADXK/aI/mHQ96flNx+YdPWo3jj8+P5V6HtT/AC4tx+RfyoAcTwODSk8jg0hzgcUpzkcUAR5/0rofuf1p4PJ4NM5+1dP4P608ZyeKAAHg5HFYGh/ubS4tCDm1uHjA9s5H6Gt8ZweKwwDb+JbuPHFzAkw+o+U/0rWnqmjOe6ZdlPMfB++Kfn5hwaZLnMfH8Yp/O4cUgDPzHg0A9eD1o53HigZ5470AMkP+jvwfumnZ+ReD2psmfs78fwmnc7F49KAFJ5HBoz83Q9KDnI4o53dO1AADyeDTIT+7PB+8f508ZyeKyjqruz22nRC4nDHc+f3cfPc/0oGXrq8hsrfzLhwi9s9T7Ad6oH7bq+Nwezsyeg/1sg/9lFTWulBHFzeP9pusffb7qeyjtWgSeOO9AEVtbQ2caxW8QRB2Hf60ksMVy8sU8YkRlGVYZqbncOKYuftD8fwigRmC0vdLJbTybi2B5t5Dyv8Aun+lW7LU7e+VljLLKv3onGGX8KtjPPHeqd7pkF8od1KTL92VDhl/GgZcJ4HBpkh/excHqf5Vmfbb3SwF1BPtFv2uYxyP94f1rQSeO48mWF1kRicMpyOlAE2fm6HpQDyeDRzu6dqBnJ4oEAPB4NMmP+jtwelPGcHio5s/Z247UASE9OD1oz8w4NBzxx3oOdw4oAM/MeDQD14PWjnceKBnnjvQAyE/uBwe9PJ4HBpkOfIHHrSySCKJpHwFQbifYUwKcA+2eJi2CY7GLA/33/8ArD9a28/N0PSsnw7E404XMi4lvJGnbPofuj8sVrc7unalVfvW7Dp7X7kcZ/fS8Ht/Kng8Hg0yPPnS8en8qeM4PFZlhn5Oh6UpPTg9aTnZ07Upzxx3oAjc/wCkR8Hoakz8x4PSo3z9oj47GpOdx47UAIc4HIpTnI5FRmI4H71/zoMRyP3r/nQAc/auv8H9akGcnkVB5R+048x/uevvTxEcn96/50APGcHkVi60DBqWl3XYu0DH2YcfqK1xEcH96/51l+JLZm0KaRXcvBtmX6qc/wAs1pSfvoip8LLEucx8j74p/O4cioCPMSGRZHKuQw59RUnlHcP3j/nQIfzuPIoGeeR1pnlHcf3j/nQIjz+8fr60AEmfIfkfdNO52LyO1RyRnyH/AHj/AHT3pfLIQEyuBgd6AJDnI5FV7y+hsE33EgXPCqBlmPoBVGW/lupTBpRaZwcNM3+rT8e5qa10dIJvPnmknuiOZX7fQdhQMiEF7q2TclrS0P8AyxU/O4/2j2+lXrKBLa28qFFRFY4AHvUgiOT+8f8AOmQxkxn94/3j396AJednUUpzxyOtM8o7f9Y/50GI8fvH6+tAh/O4cimLn7Q/P8Io8o7h+8f86YsZ89/3j/dHegCYZ55HWk52dRTREef3j9fWjyjt/wBY/wCdADyCVxxisq50loblJ9MkFvMxOUx+7fjuK0jEcf6x/wA6a8Z8yL94/U/yoGUrfVsTi31CP7LcHgbvuP8A7rVpDOTyKguLGK7jMVxmRCOjVnG0vtLObOSS6tR1hdvnUf7J7/SgDYGcHkVHNn7O3Paq1jeQX6N5M7h1+9G3DL9RU80Z+zt+8fp60CJjnjkdaDncORTDEeP3j9fWjyjkfvH/ADoAfzuPIoGeeR1pnlHJ/eP+dAiPP7x+vrQAkOfIHI71S1svJZx2aH57yRYRjsDyx/IGrcMZ8gfvH796qQQm88RsfMcx2MQAP/TR/wD6386uGj5uxMtVbubioI1REwFUYA9BTud3UdKjMRyP3r/nR5R3f61+nrWBsEefOl59P5U8ZweRUKRHzpf3j9u/tTxEcH96/wCdADznZ1HSlOeOR1qPyjs/1r9PWgxHj96/X1oAHz9oj57GpOdx5HSoHiPnx/vH6HvT/KO4/vX/ADoAeduBQduRQSMDj9KCRkcfpQAz5ftP/AP608bcmmZH2rp/B6e9PBGTx+lAANuDUc0ST2zxNjEiFT+IqQEYPH6UZGzp+lAHP6NJv0i0Vz88TmJs+qkj+lany7hWXagW+rX9r2+0LOo9nXn9Qa1MjcOP0refxXMYbB8u40Dbz9aQsq7mbAAGST2rLbUpr52h0lAyg4a5cfIv09TUFlnUL+2sbY+c3zsCEjXlmPsKqC0utUCtfnyLbjFsjct/vH+lT22mQ2kUkrFprllO6aTlj9PQVfyNi8enagBscUUCJHEioi9FXgCn/Lu/CgkZHH6UZG7p29KBANuTUcO3yz/vH+dSAjJ4/So4SPLPH8R7e9AD/l2Up28fWkyNnT9KUkccd/SgA+XcKYuPtD/7op+RuHH6UxSPtD8fwjtQA8befrSfLspQRzx39KTI2dP0oADtwKbJt82L6n+VOJGBx+lNkI8yLjue3tQA/wCXd+FA25NGRu6dvSgEZPH6UAUrzS7e8IkyYp1+7NGcMP8AGqcl9c6dCY9STzIiMC5iHH/Ah2rYBGDx+lMn2m2cEZBHcUDFSSKaNZInV0boynINOO3cKzJtKa2kM+lSeQ5OWhYZjf8ADt+FSW2ro84t7yM2tz/cf7rf7p70AaHy7jQNvP1oyNx4/SgEc8d/SgRCjpHaF3ICqCSfYZqPw7FjS/tMoxLdyGds+hPyj8sVU1VjJpkVpH/rLyQQj6E5Y/kDW+qpHEqIMKoAAx2qpaQ9QjrL0HHbkUfLu/CgkZHH6UZG7p29KxNBke3zpfw/lTxtwaZGR50vHp29qeCMHj9KAE+XZ+FKdvH1pMjZ07elKSOOO/pQAx9v2iP6Gn/LuP0pjkfaI+Ox7U/I3Hjt6UABJwOKUk5HFRnzsDhPzNBM2Rwn5mgAyftXT+D+tSAnJ4qD999p6JnZ6n1p4M2Twn5mgB4JweKMnZ0pg87B4T8zRmbZ0T8zQBjal/o/ieylPC3MTRnJ7qcj9CalvtThsWVXDPM33Ik5Zvwrg/iRb6lJ4ijeWKeS18pfI8oMVDc7unfpW/4Z0bXbXSbeWT7MtzImXa4DNLjsCfpiupwXJGXMjnUvflGzNNbG51J/M1Q7Ieq2qHj/AIEe/wBK1I1WNAiIFVeABwBVD7Lr+T++sP8AvlqBa6/z++sP++WqOVd0XzPsy7IT9nfj+E07J2Lx6VnSWuveS2ZrHGD/AAtTha6/tH76w7fwtRyrugu+zNAk5HFGTu6dqzza6/kfvrD/AL5aj7Lr+f8AXWH/AHy1HKu6C77M0ATk8UyEnyzx/Ef51TFrr+T++sP++WpkVrr2w4mscbj/AAt60cq7oLvszRydnSlJPHHes/7Lr+3/AF1h/wB8tQbXX+P31h/3y1HKu6C77M0MncOKYpP2h+P4RVL7Lr+R++sP++Wpotde85/31jnAz8rUcq7oLvszSBPPHekydnSqAtdf5/fWH/fLUfZdf2/66w/75ajlXdBd9maBJx0pkhPmxcdz/KqRtdfx/rrD/vlqa9rr3mR5msc5OPlb0o5V3QXfZmlk7unagE5PFZ/2XX8/66w/75agWuv5P76w/wC+Wo5V3QXfZmgCcHio5ifs7cdqpi11/H+usP8AvlqZLa695DZmscY/utRyrugu+zNMk8cd6hurWG9j8q4iEiHse30qqbXX+P31h/3y1H2XX8j99Yf98tRyrug5n2ZCEv8ASSfJ3XtoP4GP7xB7HvV6x1CC/Qtbtkg/Mp4ZfqKr/Zdfz/rrD/vlqwPFmia3LpU9zF5BnTG82oZZGTPzD34oUFf4kJyfZm5Y/wCm67uHMdjCRwePMc/4D9a3yTtHFeZ/DK31GLVLx1imSyaH5/NBCtJkbcZ74zXpJ87A4T8zSrrlny3vYdF80ea25IScjijJ3dO1RkzZHCfmaMzbuidPU1iahGT50vHp/KngnB4qFPO86XhM8dz6U8edg8J+ZoAfk7OnalJPHHeov32zonT1NKTNxwnX1NAA5P2iPjsakydx47VA/nefHwmcHuafmbceE/M0APIOBzSkHI5pCBgcn86CBkcn86AGYP2rr/B/WpADk81Hj/Sup+5/WngDJ5P50AABwea5281C6WC4vmvZIIYJmjESW/mLhepfAzz7YxxXRADB5P51QudDsLuQyzRFi+N6h2Cv/vKDg/jQBbkO4QsGyCwI/KpcHcOajlUDygOAHHFPwNw5P50AKAdx5oAPPPekAG48n86ABzyevrQAyUH7O/P8JpwB2Lz6U2UD7O/J+6acANi8nt3oAcQcjmjB3de1IQMjk/nRgbup6etACgHJ5qOAHy25/ib+dPAGTyfzpkAHltyfvN/OgB+Ds60pB4570mBs6n86CBxyevrQApB3Dmo1B+0vz/CP608gbhyfzpigfaX5P3R/WgCQA8896TB2daABzyevrRgbOp/OgAIOBzTJAfNi57n+VPIGByfzpkg/excnqf5UASYO7r2oAOTzSYG7qenrQAMnk/nQAAHB5qOcH7M3PapABg8n86jnH+jNyelAErA8c96CDuHNIQOOT19aCBuHJ/OgBcHceagu52tLK4uAN5iRn2+uBnFTYG48n86AoOQeQexoAwbOa+totPnmvRcJesFaLYAE3AkFSOePfNbxB2jms7T9GsrTE8MRDgHblyQmeu0E4X8K0SBtHJ/OgBSDkc0YO7r2pCBkcn86MDd1PT1oAZGD50vPp/KngHB5pkYHnS8nt/KngDB5P50ABB2de1KQeOe9NwNnU9PWlIHHJ6+tADHB+0R89jUmDuPPao3A+0R8noafgbjyenrQB//Z)
Step 2 : draw ΔOLD using SSS construction property with measures OL = 7.5 cm , LD = 5 cm and OD = 10 cm.
![](data:image/jpeg;base64,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)
Step 3 : with center L and radius 6 cm (LG = 6cm) and with center D and radius 5.5 cm (DG = 5.5 cm) , draw 2 arcs opposite to vertex L to locate G.
![](data:image/jpeg;base64,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)
Step 4 : Join G,D , L,G and G,O to complete the Quadrilateral GOLD.
![](data:image/jpeg;base64,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)
Question 2.Construct the quadrilateral with the measurements given below:
Quadrilateral PQRS, PQ = 4.2 cm, QR = 3 cm, PS = 2.8 cm, PR = 4.5 cm and QS = 5 cm.
Answer:GIVEN : in Quadrilateral PQRS,
PQ = 4.2 cm
QR = 3 cm
PS = 2.8 cm
PR = 4.5 cm
QS = 5 cm
PROCEDURE :
Step 1 : we first draw the rough sketch of the Quadrilateral PQRS
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCAC6AQgDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2VvumikZRtPFLgelAAOpqOT/Wxf7x/kaeAMnimSAebFx/Ef5GgCQ9DQOgpCBg8UADA4oAUdTQeopAoyeKCoyOKAFPQ0DpSEDB4pQBjpQBGn+ul+o/lUh6io0A86XjuP5U8qMjigBT0NA6CkIGDxQFGBxQAo6mg9RSADJ4oIGRxQAp6GmQf6iP/dFOIGDxTYQPIj4/hFADh940p6j60gA3HioL27gsLZp7h0REBPzHGcDoKNwLB6GgdBXnnhf4gX+s+IIbS5toPs91u2CIHdHgEjJ79Oa9CAGBxV1Kcqb5ZEQnGavEp2+rWtxdmCMybiSFYxkI5HUK3Q4q1J/rIv8AeP8AI1kWWiS2+tPeEwIp3bjDuUzZ6b1+7kZ6jk1rSAeZFx/Ef5GoLJaRfuijaPSkUDaOKAAfeNKe31pABuPFBA4470ALQOgo2j0pAowOKAGJ/rpfw/lUh7fWo0A86Xj0/lTyBxx3oAdRSbR6UUAI2dp6UvPtSM3ynr+VG76/lQADOT0pkmfNi6feP8jTw3J6/lTJD+9i6/eP8jQA85welAzgdKCeD1/KgNwOv5UAAzk9KDnI6UBuT1/KgtyOv5UABzg9KBnHagtwev5UBuO/5UAMTPnS9Oo/lTznI6UxD++l69R/KnluR1/KgAOcHpQM4HSgng9fyoDcDr+VAAM5PSg5yOlRT3cFpG0lxKkSD+Jzisx9dkuSBpdnJOP+e0n7uP8AXk/gKqMJS2JcktzYOcHpWZJrlnaqkQkM8+0fuoF3t+nT8aqvY3N6CdSvJHU/8sYAY0/E9TVmyt4LW2RLeFY12jhVxmrUYrfUnmk9tCE3Gr3xOxY9PiPc/vJT+HQfrWbLp0V1em3hZ55VP+kXcrbin+yvYMfbpV+8u5Zrg2NiSJiAZZccQr/8Uewq3bW8VnbpDCpCL+ZPcn3p8z2WguVbvUyJtJsdAuIdV0+zhhMJ2XHlry0R4J+o4P511CHcispBBGQR3qm4WRGR13KwIII6iqugTtDHLpsxJktCAhPVoj90/wBPwokuaN+35Di7S9TXGcnpTJM+ZF0+8f5GnhuT1/KmSH95F1+8f5GsTQk59qRc7R0pd31/KkVvlHX8qAAZ3HpQc8dOtAPzHr+VBbp16+lAC8+1IM4HSjd9fyoDcDr+VADEz50vTt/KnnPHTrTEP76Xr2/lTyenXr6UALz7UUbvr+VFAAehoqM28eD8v60fZ4/7v60ASDqaZJ/rYv8AeP8AI0gt48n5f1pkkEYki+XqT/I0ATnoaB0qM28eD8v60C3jx939aAJB1NB6ioxbx5Py/rQbePI+X9aAKGs3N3b+UbSSPcxwsWws0zensMZJPaq+t6pdWN3ClsV8tUMs2V3YXcBzzwvXkZPHSr11o9heSJLcWyvJGCEYk5APX+VR31hpKos1/HAFjO4NIeh6/wCRQlcC7H/rpfw/lUh6isD+1ftMkg0uyecEj97ITHGOPfk/gKQ6XPdsDqN2zKf+WMGY0/Hua09m18WhHOumpoXeuWds5iDmef8A55Qje36dPxqqbjVr4fIsenxHu37yX8ug/WpYNPtbVCsFvHGv+yMVKII8D5BVLlWy+8n3nuypBo9tHL5swe5nH/LWc7z+HYfhV4jkUwQR5PyCkMEeR8oocm9xpJbEpHBrOubyRVitLMBruRAeekS/3m/oO9LqE6WwWGCIS3cv+rjz/wCPH0ApdN02K1tgW/eTSANJIerH/D0FSMnsbJLGExx5Yk7ndvvO3cmpyOn1pggjyfkFIYI+PlHWgRLjis3Ut1lNb6ogP7j5JwO8R6/kcH86veRH/cH50020MkZR4wysMEHuKqLsxNXRoqQw3Kcg8gjvTZP9ZF/vH+RrI0ILGJ9OnGZbQgISeWjP3T/T8K05II/Mi+X+I/yNZyjyuxcXzK5YpF+6Kj+zx/3f1oW3j2j5f1qSiQfeNB7fWoxBHuPy/rQbePj5e/rQBJQOgqP7PH/d/WgW8eB8v60AKn+ul/D+VPPb61AkEfnSDb6fyp5t4+Pl7+tAEtFRfZ4/7v60UAPbO08il59RSE8Hg0oPsaAEGcnkUyTPmxcj7x/kaz7XWhcXaxNayxxyu8cUjMpDlc54ByOh61oSH97FwfvH+RoAec4PIoGcDkVHcXUNrCZLiVYkH8TnFZja89z8ul2ck/8A01k+SP8AM8n8BVRhKWxLklua4zk8is+71uztZfK8wzT/APPKFd7fp0/GqRsbq9JOpXjsp/5YwfIn4nqat29tBaIEt4ViX0VcVfJFb6k80ntoV3udWvgdix2ER7t88n5dB+tEOj28cgmm3XM//PSc7z+A6D8Kuk8Hg0ufY1XM9loLl76jEz5knI7dvanHORyKah/eycHqP5U4nkcGoGKc4PIpBnA5FKTweDSA8Dg0AAzk8iq1/e/Y0TC+ZNIdsUQ6uf8AD1NOvL2OxhMkgZiTtRFHzO3YCoLG0kWY3l5813IMYHSJf7o/qe9Ax9jYvbiSe4cSXc3Mj44Hoo9hVmHPkpyPuink8Hg0yE/uU4P3RQIcM5PIoOeOR1oB5PBoJ6cHrQAvPqKQZwORS59jSA8Dg0AZ2pFrK5h1RP8Algdk4A6xHr+RwfzraY7mhZSCCcgj6GqrKsiujruRhhgR1FU9FmaLOmzEmS0fCE9WiIO0/wBPwqpLmjft+QR0l6m3z6ikXO0cilz7GkU/KODWJoAzuPIoOeOR1oB+Y8GgnpwetAC8+opBnA5FGfY0A8Dg0AMTPnS8jt/KnnPHI60xD++l4Pb+VPJ6cHrQAvPqKKM+xooAG+6aKRlG08Uu0elAFGw0e0093kihj89mZml2AMdxyefxrznxvba+/jH/AEb7UxkANiYWIVcAZ9gQeua9TCjJ4rEvvn8V2i9o7V2/Mgf0rahLlle3RmVaPNGxR05LJpEGoCRtSCjd9rOSWxzt7Yz6VvDgAVDc2kF3EY7iJJF9GHSqIsrywGbGbz4R/wAsJzyP91v8aTk3uNJLY0x1NB6iqNtqlvNKYZVa2uP+eUvBP0PQ/hV0qMjikAp6GlppUYPFLtHpQA1P9bJ9R/KnHqKYgHmycdx/KnEDI4oAcehqG5uorO2aadsIo7dSewHvWTrF9JY3yStcKlpCitNGsgDtubH3SDkfQirFrbvqE6Xt2hSNObeA/wAP+23uf0oGPsrWWe4+33y4lIxFF2hX/wCKPc1oHqKQAZNBUZHFACnoabD/AKlP90U4qMHimQgeSnH8IoEPHU0Ht9aQKMnigqOOO9ADqQdBRtHpSBRgcUAKOprM1VvsN1aamoP7likwHeI9fyPNaQUZPFRzRpJsR1DKxIYHuMGqi7MTV0aSsGUMpBBGQRQv3RWRoMhiSbTZjmS0OEJ6tGfun+n4VrKo2jis5R5XY0i7q4o+8aD2+tIANx4oKjjjvUjFoHQUbR6UgUYHFADE/wBdL+H8qkPb61GgHnS/h/KnkDjjvQA6ik2j0ooARs4PSjn2phnTB+9/3yaXz0/2v++TQA4ZyelYTEyeK7huP3cEafnuNbQnTJ+9/wB8msK1lV9a1GXnHnqnQ/wx/wD160p7P0/VGc+hqHOD0oGcDpTDMuD97/vk0CZcD73/AHyaAGXFrFdxtHcRJIvow6VS+yX1gQbKYXEI/wCWE55H+63+NaAmXJ+9/wB8mgzLkfe/75NAypb6rDM/kyhre4/55SjBP0PQ1e59qr3UdtdwmO4i8xfRkPH0qkIruw5spmuIR/ywnzkf7rf40AaSZ82Tp1H8qWRxGpd2VVXkk9AKz7XWbaSd45t9tOcfupRg9Ox6GoTKNanGQw06Nv7p/fsP/ZR+tAAlsut3UV7cQp9mgJNsrr8zn++fQegrYGcDpTPNQDADAY/umgTLgfe/75NADhnJ6UHOR0pomXJ+9/3yaDMuR97/AL5NAh5zg9KZDnyU6fdFBmXB+9/3yabFKvkp977o/hNAEgzk9KDnjp1pomXJ+9/3yaDMvH3uv900AP59qQZwOlN85f8Aa/75NAmXA+9/3yaAHDOT0psmd8XT7x/kaBMuT97/AL5NMeVd8f3vvf3T6GgCpqRaxuINUQcQfJOB3iPX8jg/nW4h3IpUggjII71Qd4pI2R1LIwIYFTyKraBd+VFLp0xYyWhwhIOWjP3T/T8KclzRv2CLtL1NkZ3HpQc8dOtMEybj97/vk0GdOPvdf7prI0H8+1AzgdKb56f7X/fJpBOmB97/AL5NAAmfOl6dv5U8546dahSZPOk+92/hPpTzOnH3uv8AdNAEnPtRTPPT/a/75NFADz0NFIyjaaXaKAAdTXP6Ud7XEv8Az0vZiPoOP6VvcLuPpzWBoa/8Sq0c9ZGdz+JY1rD4X8jOXxI1T0NA6CmlRg0oUYFIAHU0HqKQKMmgqMigBT0NKKaVGDWbcyvqNw1jaMViTi5mU9P9hff19KBkFxEmv3UtvgGxiYeZJ3dh/Cp9PU1OLK800KLCQTwL0t5jyo9Fb/GrttBFbhooUCRpgKo7cVKVGRQBTt9Vgnk8mUNb3H/PKUYJ+h6H8KvDoKgubOC7iKXESyL/ALXb6VSFne2ABspftEI/5YTtyP8Adb/GgDTHU0HqKo22p288phkD29x/zyl4P4Hofwq6VGRQIcehpkP+pT/dFOKjBpkIHkp/uigB46mg9vrSBRk0FRx9aAHUg6CjaKQKMCgBR1NNk/1kX+9/Q0oUZNNkUb4v94/yNAElZuok2M9vqiA4h+ScDvEep/A4P51o7RTWiSSIo67kZcMD3FVF2YmrovKQ3KnIIBBFKe31rI0GRo1m06Yky2hCqSeWjP3T/T8K1io4+tZyjyuxcXzK4tA6CjaKQKMCpKGJ/rpfw/lUh7fWo0A86X8P5U8qOPrQA6ik2iigCG7uVtLZ5pSAqj1xkngD8TVC11K5vPD8V6gt45nGW3NmNMHBOe+AK0Z4oriFo54kkQ9Vdcg/gapNodg2nCwEJS1GMRxsVAw27sfWgBI72WXQJLuZQj+S7cAgEAHBAPIBAz+NVdMjMOl6cnHyxL/6DUutKtn4ZvY0LkCIqC7Fjzx1PPepFXyxbpj7o2/ktax+D5mb+ImOcHpQM4HSgng9aAeB1pAIM5PSg5yOlAPJ61R1C9kEq2dlg3cgySRxEv8AeP8AQUDGX11NcTmwsmAkxmaUf8sV/wDij2q7a20dnbpDAoVF/Mn1PvTLS0isbbyotxJ+Z3b7zt3Jqxn60AMTPmydOo/lTjnI6U1D+9k69R/KnE8jrQIU5welAzgdKCeD1oB4HWgCG4tIbxDHcRJIvuOn0ql9lvrDBs5vtEI/5YTnkfRv8a0geT1oJ5HWgZTt9VhnfyZM29x/zylGD+B6H8KtRZ8lOn3RTLq2gvIjHcRLIvuOn0qhFb31jEhs5ftMO0fuJjyP91v8aALeo36aZZy3MqlgnRFHLH0FQ6rqy6YtuWjDmZiAC20AAZJJxVS7FhryG0vDcWtwFICFzGwyMHGOGq9d2D3EaxrdzRAAodqg5QjBBz/PrzQBcBJXPHI7UDOB0pEVYoljQEIihVHoAOKUHgdaBAM5PSmvnfF0+8f5GnA8nrTZD+8i/wB4/wAjQA/n2pFztHSlz9aRT8o60AZ2olrG6h1RekP7ucDvEep/A4P51u53BSpBB5BFUnVJVdJF3Iw2sCOoNV9CnaOOTTpiTLZsFUnq0Z+6f6fhVSXNG/YIu0vU1+fakGcDpS5+tIDwOtYmgxM+dL07fyp5zx060xD++l/D+VPJ6detAC8+1FGfrRQAN900UjL8p5NG360AZXiQ50ox/wDPWeKP83FTyf62P/eP8jVbXQGk06Ln57xSfoFJqw4/eRdep/ka2+wjL7THnoaB0FBHB61Uv70WcSBFMtxL8sUQPLH/AAHc1Ixt/fNblYLZRJeTf6tOwHdm9hT7GxWyjILGSaQ7pZW6u3+HtTNOsDbB5Z38y7lOZZP/AGUewq4RyOtAxT0NLTSOD1pcfWgQ1P8AWyfUfypx6imIP3snXqP5U4jkdaAHHoaQdBQRwetAHA60AA6mg9RSAcnrQRyOtACnoabD/qU/3RTiOD1pkI/cp1+6KAGXFpBeIY7iJZF9x0+hqkbW+sMGzl+0wj/ljMfmH0b/ABrSA5PWgjp160DKltqsE8nkybre47xSjB/Dsfwq4OgqG5s4LyLZcRrIvbPUfQ1SFpfWABs5vtMI/wCWMzfMP91v8aANMdTTJP8AWRf739DVS11O3nlML74LjvFLwfw7H8KtyD95H1+8f5GgRJSL90UY+tIo+UdaAFHU1nakxsbm31ROkJ8ucDvEep/A8/nWgByetJJEkqGOQbkYbWB7g1UXZiaui+CGUEHII4IoHQVkaFKyRy6dMxMtmdqkn70Z+4fy4/CtYLwOTWco8rsaRd1cYn+ul/D+VSHt9ajQfvpevb+VPI6detSMdRSbfc0UARkzYPyp+Zpczf3U/M05mG00bhQBi6oZH1zTEITK+bJ19Fx/WrDmXzI+E6nv7GoLlg/iqMf88rRj/wB9MB/SpL68is40mmYhVJ4A5JwcAe9bPZehkt2Nvr42NvvkVWZjtSNT8zt6CobCyuI5Gu7vy3u5Rg88Rr/dFFlbSSzG/vhidhiKPtCvp9T3NaAYYqShoMuTwn50Ey5HCfmacGGTQWGRQIaTLg8J+ZozL6J+ZpxYYNLuFAEKGXzJOE7d/anky5HCfnQjDzZPqP5U4sMigBpMuDwn5mgGXA4T8zTywwaQMMCgBoMuTwn50Ey5HCfnTgwyaCwyKAGky4PCfmabEZfJThPujvUhYYNNhYeSn+6KAAGXJ4T86CZeOE6+ppwYZNBYcfWgBuZfRPzNAMuBwn5mn7hSBhgUAV7m1W8Qx3EMUi+55H0PaqJttRsHT7LItzCDxDK3zDjs3+NawYZNNdhvj/3v6GgZTttWW4k8l1EFx3il+U/h6/hVwebgfKn5mmXNtb3key4jWRe2RyPoe1URb3tgAbOX7VCP+WMx+YfRv8aANEGXJ4T86CZeOE/Oqtrq1vcSmJ90E/8AzylG1vw9fwq4WHH1oEZuotLY3MGqKq4h/dzgHrGT1/A8/nW4rSlQVEZBHBBNVJFSWNo5BuRgVYEdQar6BcNHDLp0zEy2ZCqT1aM/dP5cfhTkuaN+wRdpW7mghl86ThM8dz6U8mXj5U6+poQjzpfw/lTyw4+tZGg3M391PzNFP3CigAb7popkrJFEzyMFRRksTgAVUkvluNLubjTHS5lSNjGFbILgcD88UAZ0lxHB4g1K4ncJFDBEpY++TTLaGW+vIb+8UooJ+zwH+AY+8f8AaP6Vwfha81nVvEZaZJb7IMk8cp2KrAYUnjgg8AV6A8mreZHnTY85P/LwPQ11VKbjKza6dfI54TTV7P7jRPQ0DoKomXVsH/iVr/4EikE2qgf8gr8rlajlfdfei+b+rMvjqaD1FUBPqYz/AMSlv/AhaDc6lkf8SmT/AL/rRyPy+9BzL+ky+ehpazzdahg/8SiX/v8ALR9rv/8AoEz/APf1aOR/00HMv6RdT/WyfUfypx6is1by+8yT/iU3Hb/lovp9acb29yP+JRdf99r/AI0cj/poOZGiehpB0FZ5vrvH/IIu/wDvpf8AGgX90BzpF7+a/wCNHI/6aFzI0B1NB6is8ahcZOdJvvyX/Gg6jPkf8Sq//wC+R/jRyMOZGgehpsP+pT/dFUTqUuD/AMSu/wD++B/jTYtTkESf8S2/+6P+Wf8A9ejkYcyNIdTQe31rO/tRsn/iXX//AH6/+vQdVPH/ABL7/wD79GjkkHOjSpB0FZ/9rD/nw1D/AL8mkGrrgf6FqH/fhqOSXYOdGiOppkn+si/3v6GqP9sR5ObS/wD/AAHamPrEO+P/AEa+GD3t29KOSXYOePc1aRfuis7+2rf/AJ4Xv/gO1INatsD91d/9+Go9nLsHPHuXLm0gvEKXESyL2z1H0PaqRtr6wx9kl+1Qj/ljMfmH0b/Gl/tu0yfkuv8Avw1B1yz44uP+/Lf4Uezl2Dnj3JrbVYLiTyX3QXHeKUbW/D1/CotRY2Fzb6mudsX7u4A7xHv+BwfzqG61HSryPZcxyuO2YWyPoccVQk1FLSF1hnlu7UqQ0E8bbgO4DY/nTjGSeqE5Ra3OvjIMshByDjBH0qQ9vrXnXhDx29zqFrplxa4hmPlwy78uAASoYfQY4rv7qeKztnnnfZFHyx5OPwFZ1KcqcrSNITU1dE9FVbO+tr8P9ndiUOGVlZWHpwcGisyxmqW0l3YlIwjMrq4Rjw+1gdp+uKqaWt9Jqt7dXlkLRXVEjUSB/MAz8xx0POPwrXb7pooAaq7WYqqgk5OB1psmfNi6dT/I1IOppkn+ti/3j/I0AOOcHpQM4HSlPQ0DoKAEGcnpQc5HSlHU0HqKAEOcHpQM47Up6GgdKAI0z50vTqP5U85yOlMT/XS/UfyqQ9RQAhzg9KBnA6Up6GgdBQAgzk9KDnI6Uo6mg9RQBTn1OK3vI7V1k3yEAOF+UE5wCfU4NWYc+RH0+6KzddUeXbyYG9LmLa3dcsAcHtkVpw/6lP8AdFACjOT0oOcjp1pR940HqPrQAhzjtQM4HSlPQ0DoKAEGcnpTJM+ZF0+8f5GpB1NMk/1kX+8f5GgB/PtSLnaOlOpF+6KAEGdx6UHPHTrSj7xoPb60AHPtSDOB0paB0FAGHp/hTSNP1iW/tbNUuM5U7iVQnrtHQZrQ1a0e/wBNmtkcI0mAGzjHINWE/wBdL+H8qkPb60229xJJbGbpmmzafd3ZeYzxzFWSSVi0gwPun2Hb6mitOikM/9k=)
Step 2 : draw ΔPQR using SSS construction property with measures PQ = 4.2 cm, QR = 3 cm and PR = 4.5 cm.
![](data:image/jpeg;base64,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)
Step 3 : with center Q and radius 5 cm (QS = 5 cm) and with center P and radius 2.8 cm (PS = 2.8 cm) , draw 2 arcs opposite to vertex Q to locate S.
![](data:image/jpeg;base64,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)
Step 4 : Join S,P , Q,S and S,R to complete the Quadrilateral PQRS.
![](data:image/jpeg;base64,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)
Construct the quadrilateral with the measurements given below:
Quadrilateral GOLD OL = 7.5 cm, GL = 6 cm, LD = 5 cm, DG = 5.5 cm and OD = 10 cm.
Answer:
GIVEN : in Quadrilateral GOLD,
OL = 7.5 cm
GL = 6 cm
LD = 5 cm
DG = 5.5 cm
OD = 10 cm
PROCEDURE :
Step 1 : we first draw the rough sketch of the Quadrilateral GOLD.
Step 2 : draw ΔOLD using SSS construction property with measures OL = 7.5 cm , LD = 5 cm and OD = 10 cm.
Step 3 : with center L and radius 6 cm (LG = 6cm) and with center D and radius 5.5 cm (DG = 5.5 cm) , draw 2 arcs opposite to vertex L to locate G.
Step 4 : Join G,D , L,G and G,O to complete the Quadrilateral GOLD.
Question 2.
Construct the quadrilateral with the measurements given below:
Quadrilateral PQRS, PQ = 4.2 cm, QR = 3 cm, PS = 2.8 cm, PR = 4.5 cm and QS = 5 cm.
Answer:
GIVEN : in Quadrilateral PQRS,
PQ = 4.2 cm
QR = 3 cm
PS = 2.8 cm
PR = 4.5 cm
QS = 5 cm
PROCEDURE :
Step 1 : we first draw the rough sketch of the Quadrilateral PQRS
Step 2 : draw ΔPQR using SSS construction property with measures PQ = 4.2 cm, QR = 3 cm and PR = 4.5 cm.
Step 3 : with center Q and radius 5 cm (QS = 5 cm) and with center P and radius 2.8 cm (PS = 2.8 cm) , draw 2 arcs opposite to vertex Q to locate S.
Step 4 : Join S,P , Q,S and S,R to complete the Quadrilateral PQRS.
Exercise 3.4
Question 1.Construct quadrilaterals with the measurements given below:
Quadrilateral HELP with HE = 6cm, EL = 4.5 cm, ∠H=60o, ∠E =105o and ∠P= 120o.
Answer:GIVEN : In Quadrilateral HELP,
HE = 6cm
EL = 4.5 cm
∠H=60o
∠E =105o
∠P= 120o
PROCEDURE :
Step 1: draw a rough sketch of the Quadrilateral HELP and mark the given measurements.
As we can see that ∠P is not between the given 2 sides , so we now find the ∠L that is between HE and EL using the property of sum of all angles of a quadrilateral ie. ∠L = 360° - (∠H + ∠E + ∠P) = 360° - (60° + 105° + 120°) = 75°.
∴ ∠L = 75°.
![](data:image/jpeg;base64,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)
Step 2: construct ΔHEL using SAS property of construction model with HE = 6cm , ∠E = 105o and EL = 4.5 cm.
![](data:image/jpeg;base64,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)
Step 3 : Construct ∠H = 60° and draw HY .
( how to draw 60° angle ?
⇒an arc is drawn from H . let it intersect HE at H’ . with center H’ and with same radius draw 2 arcs to cut at 2 points A,B which gives 60° and 120° respectively.
So , draw a line from H which passes through A to get the required angle. )
![](data:image/jpeg;base64,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)
Step 4 : construct ∠L = 75o and draw LZ to meet HY at P.
HELP is the required quadrilateral.
![](data:image/jpeg;base64,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)
Question 2.Construct quadrilaterals with the measurements given below:
Parallelogram GRAM with GR = AM = 5 cm, RA = MG = 6.2 cm and ∠R = 85o.
Answer:GIVEN : In Parallelogram GRAM,
GR = AM = 5 cm
RA = MG = 6.2 cm
∠R = 85o
PROCEDURE :
Step 1 : draw a rough sketch of the parallelogram GRAM and mark the given measurements.
Since the given measurements are not sufficient for construction , we shall find the required measurements using the properties of the parallelogram.
As opposite angles of parallelogram are equal so , ∠R = ∠M = 85o and as the consecutive angles are supplementary so , ∠G = 180° - 85° = 95°.
Thus ∠G = ∠A = 95°.
![](data:image/jpeg;base64,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)
Step 2 : construct ΔGRA using SAS property of construction model with GR = 5cm , ∠R = 85o and RA = 6.2 cm.
![](data:image/jpeg;base64,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)
Step 3 : construct ∠G = 95° and draw GY || RA.
![](data:image/jpeg;base64,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)
Step 4 : construct ∠A = 95° and draw AN to meet GY at M.
GRAM is the required quadrilateral (ie. Parallelogram).
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAdQAAAFSCAIAAADErLn+AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAAhdEVYdENyZWF0aW9uIFRpbWUAMjAxODowNTowNSAxMzo0MjoxNuwjdiUAAGS9SURBVHhe7Z13fBTX1fdZda16LwgVBAIVkASI3jFgbGNwd+wQO45b/Dh+nPKm2M4TlzQ7xU+cB9uxTbBjHMc2TkKwCR0jIapEEeoSagj13rveH3uvNpeVWKTd2ZnR6nz/2M/MOVN+O3Pm3HOnagYGBiYN0dPTMzg46OjoyMcFJHdVVFT09fWFhobycYHxIgMDr732mo2Nzbe//W1vb2/RJacMCV0kQ8QKZPT29r7++usY3bJlS3h4uOiSU4aELmuSYaNRDqyeDymKyTKwEQMDA9F6VVZWcpMZjPetIS0kQ8RkGa6urr6+vpj9ypUr3GQGtFNEzJdhg0UQpoHNFxISggFENrMQhKpAiE6ZMgUDqNSYhVAPlHzNgvU7KPkSqoVCVLVQ8jULVlZUVla2tbUxC0GoCtY5Q3xS8as2KPmahbu7u6enZ39/P/IvNxGEmvDy8kKUDg4OUvGrNij5moX+nBpFNqFObGxsWPFLla/a0HR3d/NBC9yQYcRVXV3d29vLwsKA8SXj3Llze/funTp16n333WfgMsCiMgwgGSITXEZaWtqBAwd8fX0fe+wxA5cBFpVhAMkwrHxRyvGhYUjrggg+NBLjSAbbASgrsGWZRREZwyEZIhNZxuTJk/HboINZFJExnAkugx6yMFcGNuDrr7/e2dm5ZcuWsLAwpWQYQDJEJriM/v7+3//+911dXZs3b541a5ZSMgwgGfSQhbkybG1tUfxim5r5qIV1bA2pIBkiZsqws7NjxS9SBjeZBO0UEfNl0AU3CaBrboTKoUctVAglXwlgvQ+KbEK1sBBF56y1tZVZCMWh5CsBQUFB6Nm1tLRUVVVxE0GoieDgYBsbm/7+fioR1AMlXwlA5kVwDwwM0JkHQp04ODigRMAAJV/1QMlXGujMA6FyWIhSfaAeJu5DFs3NzT/60Y/c3d2feOKJyMhI0ZiQkPDkk0+OaYGFhYWfffaZn5/fN77xDRMU0h3sIiRDRCoZeXl5f//732FBwKOvppQMPaa5rEmGYeWr0d1CMSLSuiCCD42EDDJcXV2//vWvJycnp6SkcNOkSUePHoWw22+/nY2OfoHYDX19fRkZGXv27CkqKuLWYVxvgYpvDQbJELEyGexuMxRbVVVVCsoQmeAyJvRDFrD/5je/+fLLLz/66KOIiIji4mKUvd/73vcWLFiAbTSmBW7btu2VX7w66Bbi7hPgOql1RkTID777dFxcHHfrMLJANWwNQDJErEwGRt9+++26uroVK1YgwpWSocc0lzXJmNAPWWArbNq0CRXBu+++29zcjN/Vq1fPnTvXxmZsm+U3v/39Gx8daIt/tnP20zVT7isO+ebeMq8tDz+ek5PDpxgFim8NBskQsSYZiGr9G1C5aYzQThExX8ZEv+Dm7e391FNPZWZm/uxnP2tsbLzrrrscHBy4b3SkpaX95bMvqqfcZ+sbrdH6TnLyHnT2G5iyosRp3mu/+18+EUGoAFap0etPVcJET75of8LDwx999NETJ0489NBDfn5+3DFq/v3vf1+xjxl08plkY8tNWKy91n76huTjZ9A94SaCUBp2gaitra26uppZCAWhW80m2draTp8+HXEZGRmJXMyto+bM+axJntP4iIDGwaXHzrOsrIyPE4TSsBerDwwMUE2gBij5XgX519HREb98fCy4u7gM9HXxkWuxHexxcnLiIwShNPRidVVByddcli1Z4N12kY8I9DeWOE3qjI6O5uMEoQL019zYKKEgGvGJl/7+/sHBQTs7Oz4uILmrubkZXm9vbz4uIL+MxsbG3/3ud7/4xS/QL+OOUS8QS3jgm09dcl3hNHUV84KBrma7C289vnnBk088zk2jkKGSrUEyGFYpo6amZufOnejkfe1rX3N3d+fWIWSTAUxzWZMM2+9973tsCAwMDMCHvgkfF5Dc1d3dDdeIvXL5Zfj5+SUlJSHziud8R7lAR0fH6ZFhGSm7+mrz2js6Bzvqe6+k2WTv+Pot87/50Bbx3okbylDJ1iAZDKuUgeVkZmb29vb6+/sPzx2yyQCmuaxJhga7gQ0ByW9FNuJCx6evr491ggwYdzKwDSurqvceOHTmfG5mbqGjpmfThtUPP/QNsY4GlpYhYpqLZIhYq4yPPvqouLh4/vz569at46Yh5JRhmsuaZGgwwoaA5BKNuCoqKpCzwsLC+LjAOJXR0tLS0dFx/MTJUydPxMfHP/DAA9wxhDwyGKa5SIaItco4fPhwSkoKEscjjzzCTUPIKcM0lzXJGKE2JkzD3d09MDAwfvYsrVZbW1vLrQShMtgND1VVVe3t7cxCKAIlX4kJCgqytbVtbW2lF6sT6mTy5Mk2NjboNaN84yZCCSj5SoydnR3q3wF6sTqhVuzt7RGiGKAQVRZKvtLDTsNTWUGoFnrUQg1Q8pUeFtlUVhCqRR+ivcLNToTMTNwvWTAsIaOjo+Ott96ytbV99NFHxVspZZZhgotkiFixjLa2tj/96U8ajebBBx8U75eSWYYJLmuSYVj5GnmzjLQuiOBDIzGuZTg7O/v5+fX391cOe4hTThkmuEiGiBXL0Gq1vr6+WPLw/pmcMkxwWZMMJb9kgabDWm8bPHToUHp6+vz589evX88dSsgYq4tkiFi3jAMHDpw7dy46Ovruu+/mDiVkjNVlTTKU/JKFFaN/azUfJwiVQSGqOHTBzSKwk0GI7La2NmYhCFXBvqfZ0tJSTS9WVwhKvhbBw8PD09OT7mMnVIuXlxeilG5IVxBKvhbBht5aTagbW1tbVvxS8lUKSr6Wgt3BQ5FNqBZ22pfqA6Wg5Gsp9Mm3p6eHWQhCVbDOWV1dXVNTE7MQckIPWVhKRn9//x//+Meuri79feyKyODjAiRDZCLL6OvrYyG6efNm9r0rRWTwcYEJIsOw8tVIeisyuJ4LIvjQSFiBDFtb26CgICxfPPMgv4wRIRkiE1aGnZ0dQhQD4pkH+WWMyESQQQ9ZWFBGamrq4cOHZ86cec899xi4DJgIW8MAkiGilIyUlJSvvvoKPbOHH37YwGUA7RQRSWTQQxYWhJ1tYA8ZcxNBqAkWolVVVZ2dndxEyAVdcLMgwcHB6Nm1trZW033shCqZPHmyra0tijiUctxEyAUlXwvC3lo9MDBQXl7OTQShJhwcHOjF6kpBydey0K2UhMphIUrJV34o+VoWimxC5bDTvqgP+vr6mIWQB0q+loXdCdigg1kIQlWwh4w7Ozvpk68yQw9ZWFYGhrdt21ZbW7tp06Zp06YpJUPEiItkiEycEH3vvffq6upuuumm+Ph4pWSIGHFZkwzDylcj6a3I4HouiOBDI2E1MjAsvr5EKRkGkAyRCS4DwyyJUIgOx6Iy6CELi8vIyMjYtWsX4vvBBx9UUIYeIy6SITJxZFy4cOFf//qXp6fnE088oaAMPUZc1iSDHrKwOOyCBvop7e3t3EQQaoJVvi0tLXV1ddxEWB664GZx2IvV0U7SBQ1CnehfrI6CjpsIy0PJ1+Lo31pNkU2oE4QoK34pROWEkq8c0KMWhMphIcreQ0LIAyVfOdC/YaeHXqxOqJLg4GD81tfXt7S0MAthaSj5yoGvr6+zs3NXVxed9iXUib+/P0KUPvkqJ7bPP//8wBC9vb39/f0azdX7zwyQ3NXa2oo97erqyscFrE8GNnRJSQnKCi8vr5CQEG4VmFBbg0EyRBSXgRAtLi5uaGjAiiIiIrhVgHaKiCQybAavBfuADw2DXCJjdU2ZMgUbvbKyko8PQ3GFDHKJTCgXhehwLOq6moMxzjDtfmPTXOjdoB2YOPdsl5aWfvDBB25ubs8++yxCnFuHmGhbA5AMETXIQOX74Ycf2tvbI0SdnZ25dQjaKSKSyKCHLGSCvVi9vb29pqaGmwhCTehfrF5VVcVNhCWhC24y4eDgEBAQgH4GvV6SUCeoyBCiGKB3/8sDJV/5EF9fQhAqhN0TSSEqD5R85YMim1A5+kcx+/v7mYWwHJR85YPdx04vVidUCwvRjo6Oavrkq+Wh5CsfWq3W19cXNQUVv4Q6cXFxQYgODg7SaV8ZuHpbHx+cNAl5Advdzs6OjwtI7mpqaoLXx8eHjwtYsYwjR47k5eUlJCQsWbKEW3VMzK1BMvSoRwYL0RkzZtx0003cqoN2iogkMmy/+93vYpwB38DAgEaj4eMCkru6urrgcnJy4uMCViyju7u7tLQUwwhuZmRMzK1BMvSoRwZWhxDt7e2Ni4vjVh20U0QkkXHNN9ywxWFycHDg4wKSu6qqqvr6+tgNAAZYsYzGxsZt27ah6XvyySfd3Ny4Y6JuDZKhRz0y6uvrt2/fbmNj8+ijj4qVHe0UEUlkXM3BbAhI/hyIEdfEfGAGO+zdd99tbm6+//77o6KiuGOibg2SoUc9MvQhevvttyckJHAH7ZRrkUQGXXCTFf1bq+maG6FOKERlg5Kv3LC7fdFyslGCUBsUovJAyVdu9GWFeLadINQDe9SitraWXqxuUSj5yo2fn59Wq+2iF6sTasXf3x8h2kcvVrcwlHzlxt7ePigoCAN0To1QJwhR9qgbhahFoS9ZKCCjsbGxtLTUwcFhxowZzEWfCRAhGSKKyGhqaiopKcFAbGwsc9FOEZFEhuGXLOQEuZ8PKYr8MthpX/TpsCe4aQJvjREhGSLyy2Cds8rKys7OTm6inXIt5svQ4PjHUhg9um/rjnh7sOQu7Fe0A+yD1QZYvQwM/O53v8PWf+SRRwIDA2GcyFuDjYqQDBGlQvT3v/89iruvf/3r4eHhMNJOEZFEho0BKIn50DCkdcFuwlxAWhfsJswFzHE5OTkh56LfgV2ot99wrhGR1gW7CXMBaV2wmzAXkNYFuwlzAWldsJswFzDHxUIUCeLKlSt6+w3nGhFpXbCbMBeQ1gW7CXOBa1wsBxMyw9pMuqBBqJOuri4UaM3NzefPn+cmQmoo+SoD3cdOqBDk3Pz8/P379//tb38rLS3t7OwsKysb1J3fJCSHkq8ysGtu9GJ1QiUg7Z4+ffrzzz//6quvUO0i57q7uzs7Ozs6OtKL1S0EJV9lYG+t7uvrozMPhLL09vZeuHBh586dx48fv3z5cn9/f3R09J133nnXXXdFRETY29vDyCclJIWSrzJoNBo680Aoy8DAQE5ODqrdo0ePFhcXe3p6btiwYdOmTcuWLZs5c2ZwcHB4eDgClb5qYSHoIQvFZHR0dOTn52MfzJo1i7aGCMkQsZCM7u7u/fv3nz9/Hs2/k5PT0qVLExMTAwMD3dzcnJ2dEZaYkoUopp8zZ85YZTQ3N7/44osXL16MjY1F+cytAqaJt6adQg9ZKCaDPcFZXV2NHYnRCb41DCAZIpLLaGxs/OKLL7Kysrq6uhYsWLBx48a4uDh/f39kST6FDvaoBdJoQ0MDRsck4/jx40jrycnJBQUF3CQRVrNTLPuQRVFR0a9+9auSkhI+ruO222779re/XV9fj3ZgIt+zjS2/devWlpaW++67D03oBN8aIiRDRHIZOCq/+uortPrItmvWrPHz83NxcWEug7kQom+++SaS76ZNm3x9fUcvA5af/exnSUlJx44dCwsL++///m/uEDBNvDXtFH63rx6UxHxoGCa4sMMefvjhHw/x9a9/HYl4ypQpWD1mMWGBQFoX7CbMBcx3ocrQP2cM+yjnMkBaF+wmzAWkdcFuwlxAWhfsJswFpHXBbsJcYERXdnb2gQMHEHJIHLfeemt4eLibmxv36RDn0ofolStXrooY9bqQ2bGK+fPnr1ixAiVwW1sbd1zL6Beo56qIsc8FpHXBbsJc4BqXLgVbCq1Wix2wVgd6N+fPn7/llltuuukmS693vMCuudEND4QMDAwMpKSkoOatqamJjo5ev359cHDwDY9EfX3ARkfJvn37Jk+eHBQUhOLXyckJ+Zc7CAGZkmB3d/c777zT1NT0X//1X56entw64dFHNuuPEITlOHny5OnTpxsbG1EPLVu2zN/fnzuMwkK0tra2o6ODWW5IS0sLVoQyC4Uz+r5z585FxqdPBwxHpuSbnJy8e/fuBx98UPxqJIEDwNnZuaurq66ujpuuw+HDh5977rnhXxY4cuTIiHbC6kHXvrm5mY/ciLKyslOnTrW3tyMVIvl6eXlxx41gL1bv7e1FvcxNN+LEiRNffvklwhLF9caNG997772PPvqI3dhDiMiRfLOysr7//e9v2bJlyZIldMJBBKUBu6B8w4eIKisr09PTEcRiBZGdnf2DH/zg7NmzODa4iZgYIGBQzRw7doyPGwVF68GDB1tbW1HG4hh0c3PjjlGAEGW35YzywyuIT9S5Dz300P/8z//gqP/ud7/7yiuvxMfHo/ziUxBDWDwVYpe/+eab6IPcfffd+ouqhB52wXQ0ZUVgYCAOAPEYQECLH/cmJg6oRisqKvLy8m74+Nng4CC6R5jY1dV13bp1Hh4e3DFq2JWJUVa+iM+cnJy77roL6wI33XQT6l/k4pSUFOqfGWDZhyza2treeeed8vJyNIDov3CrDmu6WVpkrC5YLl682NXVFR0djZKEWwXYXOg9sMvHdXV1kZGRsKPL+dlnny1atAiuTZs2OTo6sukZpimknSKiZhnoQV65cqW2thYDLB4M0C8wMzPz+PHjGF67dm1ERARy8Vhl9PT0YCEon2fOnIncza0C4lyffvopqvJ7773XwcGBubBGzLVz50508iBAN8dVxiqDYU2xYdmHLNAtwo5//PHH0d/hJgHkfj6kKMrKQD1rZ2eHyGb3sV8PXUs5KS4uDsUOMjUsly5dQk8CXUIMY0fqppIAZbeGHpIhMlwGDuDZs2fDnp+fjxTMrcPo7OzEAYiAQcd/xowZmIs7xgJiDCGKFFxfX89N12flypU/+MEPUEbwcR0BAQEvvfQSopePm4fVxIYtNgoaT8bVcVtbe3t7Pi5gggstw/vvv7979250Q1CjfTwEwmXBggXwYkYvLy8+tYC0MoARV3t7u7IyUCAUFBQ0NTX5+PhERUVxqwCbKzc3t6ysDL25c+fOoXyA4H/+85+oRNzd3VNTU++++240wnwGHaYpVHxrMEiGyPVkoJxEVKAEw0B4eDi3DsEWmJ2dnZGRodVq0TfS3887VhkIUbT0CFFPT0/0z7hVQJwLYYxUi2QtupycnCZPngydzMgYqwyGtcbGVdA28qFhjNWFdTz44IPbt2//4Q9/+F2BO++8E9GAWca6QIa0LthNmAtI6AoLC0MryrqQI4K5GI6OjrGxsQcOHGhrayssLEQ5w+x8umu5nh0YmcWEuYC0LthNmAtI64LdhLmAtC7YR3ThIGL3DmVlZaHC5VYBdHLT0tJwwM+ZM8cgTVxvXWBEF7syYTxE+dAwpHXBbsJcQFoX7CbMBa5xYZtaCOT4mJiYdevW3Xwt8+bNQ17mExFDFzQQ2WzUOOi74WA7f/68i4sLu1OCmLCg64Mas76+/uLFi9wkgLIXLsTJ3Llzccxzq0mgbsVvTU0NUjmzEOZDN34pD4vslpaW0bxYHQkXhxM6EAsWLKA2bILj5+fHrradOnWqtLSUW3V0d3ej7IUrMTHR3d2dW02FhSjq61GWCMRooOSrPEimnp6e/f39o3nOGAkXaReFDN1kRqDsXbp0KVJwc3PzsWPH2tvbuUPSshe4urp6eXmh7C0rK+Mmwmwo+SqPjY0NO4Fg5An6VatWPf300+x9SMuWLXvrrbfYLNHR0a+88or5pQ0xTvH19V24cCFCCGkRpS63Tpp07tw55MqoqChJYkMfovQeEgmh5KsK9J/pZqPDCQ4OjouLs7W1xTBqkKSkJHbOASWzfpiYgKCqnTlzZmJiYm9v79mzZ9lTvIWFhew9ruz2Mt2E5hIQEIBfSr4SohFf6YJhtJaOjo58XEByV1VVFcKFXWsyYALKyMnJ+eSTT9C5e/LJJ/HLrTrklEE7RWQcyWhqatq9e/fly5e7urqam5uRIktLSxFIL7744ooVK/jUQ5gmg4WoVqt9/PHHDd6NZdoCTXNZU2xcvfVMKbB6PqQoapDh5ubm4uKCfVNRUcFNCkE7RWS8yPDw8Fi0aFFDQ8O//vWv3NzcgYGByZMn29jY/Pa3vz1z5gyfyDwQoqCvr6+8vJybFMJqYsOyX7Iw4rLWzwSYLGPv3r0oWJYsWbJq1Spu1SGzDNopesaXDKTFW2+9taOjIzw8nNVW3d3dJSUlUVFR27Ztuzr1ECbL2LdvHzJvUlLS+vXruVWHaQs0WYbVxAZax2vQmH/n8LVczwW7CXMBaV2wmzAXkNYFOzvti+4MNwnIKcOEuYC0LthNmAtI64LdhLmAtC7YRzNXW1tbUVGRPvMCDISFhSUnJw//kMRoFmgA7Oy0Lzpn3CRgwgKBaTJMmAtI64LdhLnANS62nwjFYS+3RvFLr50mTACVb3t7u8GpRicnp+bmZrF3aw4sRGtra8V72giToeSrFry8vNiL1VH8chNBjBpPT8+IiAiDFz9WV1ejXB2xC2wCCFGtVou+Mzrd3ESYASVftWBvb3/DG84I4nogwz722GO5ublIuOx6DlrxjIyMuLi43bt3Gzz/ZhoIUfZi9Ru+RJgYDZR8VQQ7f0/JlzCNzZs3P/PMM52dnSdOnDh58qSNjc3Xvva12NjYgoKCffv2wcinMwN2cxWFqCQokHwPHz7881+++pOfvvyb19/YtWsXuwJIAPaxQkT2wMAAsxDE6PH29t6yZcv999+/YMGC22677bnnnkMu3rhxI+IKVfCpU6cyMzP5pKbCXvJQYdInX/v7+5ubm8vLy1Gem6/ECtCIXw/D1kFvxc7Ojo8LSOLq6+t7809/PpNdVtjl3zGgtRvsnOxQHz/Z/r+e+BbrcTMsLUOksbERXl9fXz4uIL8MhOYvfvGL+vr6GB3r1q0LCAiQX4ZKtgbJYIxVBirc9PR0lKi33norXMiSiCgku5qamqSkpKioKHNksBCtra1FfMbFxRkJ0fb29o6OjtbWVgx0d3ejHsdob28v9OAXE6NON1mGdcSGRjx9Y5qO0bs+/PCjbXsy2oNX9zr6auycB/t7NF31msvJG6Jtf/HS/7BpgKVliLS0tMDrNdLHXGWWUVRU9Mc//hHB6urqqtFcvf/a2dn5hRdeQLMkpwx41bA1SIaescpIS0tD8g0ODt6wYYPehbhC7vPw8HBycjJZBkL0jTfeaGtrMwhR5CAkI2RYlnAZyLB6MCX7dXBwwLzAz88vMTFRhq3BkNwliQwNWiQ2BLCB4Bvx2qj5LpTYm+5+oCLyyUnu19yZPNBW43fpvXd++wKaZWaxqAwDoAr1OOtMGSCzjJdeeunChQuRkZFarRaTYb8UFhauXbsWwS2nDJVsDZKhZ6wyMjIy9uzZ4+np+cgjj0grY8QQjY+PX7p0KTIvMgtmB1CLX8yC1Myei0OSQt53d3eHBQu3t7dHG4AB02RYTWxoPvnkEzYEsPnwy97eYoD5rtzc3Dc+Pmyz7CWd5xoGsj66I2YQiYaNWlSGAWjGBwYGRnzzk5wy0DH89a9/vWjRIoQ1N+m0nTt37mc/+xlmGesCTXOpZGuQDJGxykARimMNxjlz5lyv/sLvWGVcL0SPHTt2991329jYYC4DkGQBcg1LtY6OjjDyOeXaGgzJXZLI0KA1Y0MAWRm/6FCwURHzXZmZmQdzu+0Wfk/nuYauvD0Jk07dtGY1G7WoDAOMNFNyymhoaPjLX/6yefNmPj7E559//tRTTyF25ZGhkq1BMkTGKgNJAXUZBtC1HzH5jkkGlgYByBoI0c8+++yOO+7gjiF27tz50EMPubi4IKcgBWNewAbgHdO69BhxWVNsaI4ePcqGAAppuNFY8XEB811Ivj//v7/1LX2FuUR6z29/ZJnvpk23s1GLyjCgqakJ4eXt7c3HBeSUUVtb+8Mf/tDgowMoYfLy8v7whz8glOWRoZKtQTJETJCxf//+7u7uhISEEV+7dUMZyA51dXXIts3Nza2trVg76Ozs/PTTT5csWTI8RF9//XVkeQn/shGXNcWGRnxSsEfqF6+JrpaWlk33fD3fc5N90NVPXuvpby63P/v6vp3bpk+fziwWlWFAZWUltojib6iDjP/7v/9LTk6OjIx01b1SEkFfUFDwwAMPPP7443LKUMnWIBl6TJDx/vvvo/hdunQpciU3CRhZV1lZWUVFBeatr6/v6upCBkeJBzuyDLpfKSkpWVlZ06ZNoxCVRMbV7/izISC5RAPXjo8+/v4v3+0Ovdl+8lyNzdUOUW91tu2lXU/fs+T5536sbxAsLUMEoYbwYt8PNkBmGYj7Xbt2oWbBdmBBjy7eU0895ePjI6cMlWwNkqHHBBkIpPPnzyNLPvjgg9wkMHwu1LlYCygvL29ra+vo6EBmQcL19fVF+OHXy8sLqRa18N69e/UhiuXceeedFKIGjH6Bti+++CIbAux8sJGT9Ga6wsJCQ3y1TZczy8/vs23IGShNjnJrePzOJQ8/tEV8PbOlZYiwXpXBy6EZMsvQarXz5s1LTEwMDAxEpwZHzpNPPhkRESGzDJVsDZKhxwQZmD47Oxs5dM6cOcP7v/q5mpubi4uLMzIy0tPTUcOi+W9sbEQcIuri4+MRjVFRUeHh4SEhIUjEmMvd3V0MUfTSHnvsMfya9r9Mc1lTbMj9JYv29va8/PzS0rKy8kpHB7vZs2fNmD4NLSd365BBhh5J3kgvYr4M9Pi2b9+Oie+9916kYKVkGEAyRFQuo7Ozc+vWrShO0XmKiYnh1iGQc7FMVLuXL19GEkGpi+k9PDyCg4NxJAYFBaHOdXV1dXJy4jPoEGUgRD/44IOuri5UvjNnzlT51gDqlGH7wgsvsCGAxAzf9W6SkMSFdjgoMHD69GkBfj7Tp0XOiot1dnbmviFkkKHH+C0jisjABsGuRXzjeEC/RikZBpAMEZXLQG115cqVhoYGeKOjo7lVd0o3Nzf3zJkz+fn5GK6pqbGxsQkNDZ01axbqWbT0kydPRpHr5uY2vHAzCFHMW1tbixw9depUlW8NoE4Zti+99BJ2AAMO/Do4OLBREWld2LVoBDQaDdpYbhKQTQZAJQ6v2mRg1xYVFaGhSkhIUFCGCMkQGRcy8vLy2JkHlFqw5OTkHDt2rKSkBHkTiQPtOqJr3rx5M2bMCA8P9/f3RyZFXsCUo5HBQhSH8Ny5c43LwK+ELmuNDVnBbgN8RDnUKYN1Zyp1nyrhJlkwkKEUJEPENBkRERHIuV1dXdnZ2dxkY4PKKyAgYPny5Rs3bly1ahXycmRkJNKuVqvlU1wfAxnsJVAofrEKbpIFAxlKIY0MXf1LqAscD+jZ0YvVCZNB/LATDqdPn0aZhgGUtxs2bFi9enViYiLLucPP+I0ePz8/9slXClGToeSrRtAxYa95oxenEiaTlJSE/NjQ0JCeno5RDIeFhSGuzMm5elBWBwUFYYBerG4ylHxVCjvzQMmXMBlvb+85c+ZgAMm3vr6eGSWEnXkoLy9no8RYoeSrUljyraio6NfdG0gQY0WjuxrmpXs+4vjx49wqHeydXuxxA2YhxgQlX5USHBxsZ2eHw6auro6bCGKMuLu7L1y4EAM5OTmSl6gIUQcHh87OztraWm4ixoLt888/PzAEWjDUWWgw+biA5C6klb6+PldXVz4uQDKAjY1NXl4e7D4+Pn5+fkrJ0CP5ukiGiOVkeHh4lJaWNjY2trS0oDuFFl0qGQjRgoICLBbFdUBAwFgXKJUMPZKvy9Iyrt56phTI/XxIUVQrg51TQ7eOj8sC7RQRK5Dh5OS0bNkyFxeXkpKSgwcPshtUTWO4DBaiV65c4eOyYDWxocxDFsBab5aWUAbaydzcXLSQ8+bNU1AGQ/J1kQwRi8rw9PR0d3cvLi6uq6vD0sLDw+117zjXTXgN4lw1NTXl5eUoaXWekWX09PTk5OQgUOfPn3/DBRpgmstaY0NWUHsDPqIcapbBrrk16+AmCzOiDPkhGSLmy0CqjYmJWbVqFcKJPed2tc9rFEx24MCBlJSUoqIiZhlRBipfGNva2pqamrjJwowoQ36kkYH9QagTNzc3b2/vvr6+iooKbiIIk0D+jY+PX7ZsWX9/f0ZGxpEjR1pbW7nvWtDSp6amJicnl5aWYhjFHXeMBELU19cXqZxuODMBSr7qBU1jaOjVj41WVlYyC0GYjKOj49y5c1euXIm4yszM3LNnT0lJCfcNUVZWhrx86tSp2tpaxN7mzZsN3jhoABbF+meUfE2Akq+q0d/ty0YJwhy0Wi3y79q1a93d3fPz8w8dOnT69GnUwnB1dnaeO3cOmbegoKC7uzspKemmm26aOXMmm9EI7Job1QcmQMlX1bD72Ovq6tra2piFIMzB2dkZKRX5NyYmBo36iRMnvvzyy9TU1H//+9/4hcXPz+/WW29dvHgxy6o3JDg4GL/sVjZmIUYJJV9V46V7rXVPTw8Vv4RU2NrahoaGLl++HPm3uro6JSVl3759Z86caW1tjYuLW7NmTWxsrIeHB5/6RiBEMXFfXx89Cj9W6CELVcvAHiopKWloaEB8T5kyhVuHkE0GkHxdJENENhmw19TUIFEirsrKyrDwzs7Ojo4OG91NEShjp02b5uTkxKcWuJ4MhOjly5fROXNzcwsLC+PWIUz7y0Zc1rRT5P6ShR5JXgUvYq0ympqaSktL7ezsUJVw0xByypB8XSRDxKIysAQkXKTagoKCjIyM7OzsoqIiJF+Elq+vL+IqISEBkyGhIAtXVlY2Nzdjjewlv7qFXcWIDCwHS0NOmT37mg+TAxVuDQMUlKHBOBsCBp8YEpHcxd4Uzq7mG0AyRHCcfPTRR87Ozk8//bTBZ7XklCH5ukiGiOVksI9jorzt6upivzjkHRwcfHx8UKiizvX09ESera2tRTlcWFiIMhZzIa2gswXgZc9oICNjseHh4ZiXrQJAWGNjY2Zm5v79+1Ef/OQnP3FxceE+HWrbGnxcQEEZsn46XqTCij4BLSK5DNQjb775Znd390MPPWQwgZwyJF8XyRCxnAy03JcuXUJZ6u3t7eXlhUyK/MhO1OJXrN0QY9XV1fX19VhjcXFxQ0MDZkd7j4Yfv/BiGswu1nTI48jmqHzz8/Mx/NRTTxn0z9S2Nfi4gIIy6IKb2sGu8vf3xwBd0CBMYO7cuatWrbrjjjs2bNiAgcWLFycmJs6YMQOJw6DXjEgLDAyMjo7GNJj41ltvTUpKwmSwt7S0IC+Xlpbm5OSgztWTl5eHytfV1TUoKAi/9FWLMUHJdxzA7val5EuYwPTp0+fNm4eCdOrUqUiRKF0NTl4ZgBoZFXFkZGR8fPz8+fOXLl26Zs0alrhXrlx58803r1ixYvXq1evXr9+4cePmzZtvueUWuDCxVqutqanhSyFGASXfcQC72xfJVzxBTxCjwdbW1rTvBtnZ2aGY9fX1DQkJQS6OiIiYNm0aqmaUw6imMTB79mzkdBiDg4OR2W1sbNAZ7+vr4/MTN4KS7zgABQuOhLa2NnqxOqEgKIrt7e1R4SKbOzg4iCd/EaKwdHR00IvVRw8l33EAYt3Pz29gYIA+VkioE4RoQEAABihER8/V+3xxVDN6e3vxi+4DGxWR3NXS0oIeipubGx8XIBkibK6GhoYrV66g6EAvj9mB/DIkXBfJELECGY2NjeXl5ah/Z8yYwexAfhkSrsvSMkaYQh4Gdbe48RHlGC8y2BP0CG4+bhlop4iQDJEbymBfkkeJwMctgzXtFPqSxfiQ4eLicubMmZ6entmzZ2NYdMkpQ8J1kQwRK5CBsExLS0OIzpo1i0J0rAuUFY0OPqIc40WGp6ent7d3f39/RUUFN1mAG8qQB5IhMl5keHh4+Pj4oKCjEB0tKJ4J9YM9RXf7EmpGH6J0zW2UUPIdN1DyJVQOuyGdvmoxSij5jhtYZNfW1rbRi9UJVcJCtKGhofU6H4gjRCj5jhu8vb3d3Nx66MXqhFrx0r24p7e3l0J0NFDyHTewd11jgLp1hDpBiLLil077jgaN+MQqmqzBwUEH4X2deiR3oW/S19fH3tdlAMkQEedKS0tLTU0NCwvbvHmzgcsAi8owgGSITHAZ6enpx44dCwkJueuuuwxcBlhUhgHqlKER26h+3YvW7ezs+LiA5K6WlhZ40U/h4wIkQ0Scq6qqateuXY6Ojg888AB2oVIyDCAZIhNcBgtRBOeDDz5IIWqAgUvT3t7OhoDk7YMRV01NDZoO1o82gGSIiHP19PS8/fbbXV1d999/f2hoqFIyDCAZIhNcBkL03XffRVahEOXjAgYu+pLFOJPxl7/8paSkZM2aNUuWLFFQhgjJECEZf/3rXwsLC1evXr106VIFZYioUwZdcBtnsM9G0d2+hGoJCQnBL10WviGUfMcZLLLR8PbTi9UJVcI640i+FKLGoeQ7zkBk29GL1QkVgxBFz7qjo4NC1DiUfMcZWq3W19d3gF6sTqgVhCi7B4tC1DiUfMcfdNqXUDns5BglX+Mo9iWL1tbW/v5+xd9IPx5loEOXm5vb19cXHx+PUaVk6JHcRTJExqOMzs7OnJycnp6ehIQEjColQ4/kLklkjDCFbAwODvIhRRl3MtgnA5qamhoaGrhJOminiJAMkdHLCAwMRIppbm6mEDWCYl+yaGtrg9dL6TfSj0cZTk5OWVlZqH+Dg4MDAgKUkqFHchfJEBmnIYrOWXt7O4WoiBGX3KjhjfRg3Mmwt7dn7/atrKzkJumgnSJCMkRGL8POzo6FaIUFvmphPTvl6olfYryhT75slCDUBnu9GV0WNgIl33EJi+y6ujrx1RwEoR7YoxYNDQ0UoteDku+4xMfHx033YnUqfgl14u3tzV6sXlVVxU3EtVDyHZfY29uzex6oW0eoE/2L1eklD9eDku94hT1qQZUvoVoo+RqHHrIYrzIw/YULF7q7uxMTE4d7ZZMBJHeRDJFxHaLnz5+nENVj4BphCtkYpDvYBcYqw9fX19HRsbOzE8UvN0kB7RQRkiEyVhk+Pj5arbarq6u6upqbpMBqdgo9ZDFeZcBSWFjY0tLi5+cXHh7OrUPIJgNI7iIZIuM6RIuLi5uamhCiYWFh3DqEbDKA5C7JZcgN3cEuYoIMSzxqQTtFhGSImCBDf7cvHzcDLAfddtTR6PID9Pn6+voU3DISrPrqiV9ifMIiu6KiAlHILAShKvT35KCXzSyjh91JmZube/r06YMHD+7Zs2fv3r2pqamnTp3av3//vn37MArjkSNHzp49i15gbW2tCWtREEq+4xhEtq2tLaqA+vp6biIINYEQRS8bnfTRhygqCdQTyKdIr4cOHUpOTj5+/DjyLywXLlxAki0pKcnJycnMzDx//nx6ejpcyMhHjx796quvkIizs7OxOr4sdUPJdxzj4uLi4+MzODhIL04l1IlWq/Xz88NAWVkZs1wPFK1VVVXnzp1DzkUaPXnyJIaLi4s7Ojo8PDyio6MXLVq0fPnyhQsXLl68eN26dewDnfPnz4+IiHBycmpoaEBeRoJOSUnBEjA7LHzRaoWS7/iGvbWaHrUgVAs7OWa8PkDaPawDNSwSaGlpqY2NTVxcHJLs2rVrV61ahTyL5IvMO2vWrJiYmKSkJKRdloiRkZGI169fjwEk4vb29qysrBMnThw8eBBFcUtLC1+H+qDkO77RX9BgowShNow/itnV1XXmzBmkXfyidO3s7IyMjEQaRcJdtmzZvHnzYmNjw8PDUT67urqiwrWzs9NoNLa2tg4ODiir3d3dAwMDMcvs2bORkZGjka+XLFni7Oycm5t7/PjxAwcOXLhwoV+Vn/LU9Pb28kFTP2FvmgttHVbNrtcbQDJEjC8Qfatt27YhIp944glPT0/ukF2GtC6SITLeZTQ2Nm7fvh0Z89vf/jZyJXdMmtTd3Y0KFwm3qKioubkZs0+bNm3q1Kk+Pj4eHh729vYmy+jo6ECux2JzcnJQCPv6+mLJCQkJWDKfVEDmrSG6rj7hhnFGX18fftGqsFERyV2tra0DAwNubm58XIBkiBhfIGIULTyiDe0/qgPukF0GfiV0kQwRKwhRZNi2trbg4GDkQb09LS2N3aWAlBQREYEiNy4uDkWufhUmy0At4u3tjcMBv8hx5eXl1dXVyO8onJHW2cR6jIvHr7RbA796l+2LL77I7jkDGMcvNhYbFZHchRYJXhRrfFyAZIgYXyB2ZE1NTW1tLWqK6dOnc4fsMvAroYtkiFhBiNbX16NURKpiIQrjmTNnkHxhDwoKmj9/PspSuDCBfi78minD2dkZFQl7EBTJl+Xf/v7+gIAAZGc2DTCyLklkiBi4DJ9wQ+/gerNJ60JLiKbjeo+IkAw9N1wgum8FBQUYmDt3LncoIUNCF8kQsQIZXV1d+fn5GEZ5i/R38uRJJF8sEKXu4sWLY2JiUKIiR/N5JJWBhI5sq9VqW1pa0ADU1dXheAkNDdXn3xuKl3xr/MfFzj4Q4xd2wwOiCgHBLAShKthlYdS5TU1NKSkpp06d6ujoiI+PR+aNjIx0cHBgk1kIV1dXrGvlypWxsbGtra2ouCEAqZO7lYOS77gHVQPCC+15RUUFNxGEmmAvVkeIHjlyBLkPhXBiYuKiRYvYOVkZQFmNLL9s2bL58+f39PQg+aanp6MO5W6FoOQ77kHhwD7ZQjecEeoEHW0Uv0i+SHnIvNHR0UuWLEGfnbvlwt/fHxk/Li6uvb39+PHjGRkZ3KEQlHytAXbLCyVfQp2gj+/s7IwuP/Dw8Jg9e7ajo2OvcJOrbLi5uS1duhRVcHNz87Fjx5R90TslX1VTX19fV1dXU1NTVVVVUVGBWCkrKyspKSkqKiosLLx8+XJ1dXVDQwOKCPShMA2KCz4nQchOS0sLYvLixYsnT55MTU1NTk4+evTo4cOH9+7dm5mZieBE2YuciwkOHDhwSMeRI0eQBE+fPn3u3DlMk5eXhzDmi7MMfn5+K1asCAoKwsGFVSvSBjDoIQv1ysjPz0c4wo7CwUZ3qRQD+NUPaDQaOzs7Jyen/v5+dOgwy7Jly5CI0cvDWlxdXX18fFxcXDANWyBjnG4NBskQUVxGX19fU1MTshjSbkdHB8rJtrY2lLfIs4hJgAnwi24+jBhGxKLvj/jEvFgRfh0cHBCfDNjxiwC+5ZZbxiSDMab/VVBQsGvXLmhbt25dTEyMJFuDMXoZV29UYkNgTOr1mOaCeuwMdqXeAJLBQF2AigADyLwISgSura0tfnV3qVyF1RGYEdPgAMAw+nSIXUyMtaCjh/yLXxjR28IwEjF+sZDxuDUYJENEKRlIGqWlpUi16HXpziW0Ir0i+SKXId7c3d0RZghCRBomhis7Oxvlglar7ezsnDFjxsyZM7EoLAS/iGf86tM0fjHXxo0bLb01oAfV99mzZ1Gg3Hnnnb6+vtwhMMqtYcDoZVz952wIwIffEe/8kNxVWVmJVV+v6cAvyUAPDvsYUYIAxVws7eKXDQCEMhIupsSSUSbn5OQgvQYEBKD6QCWC4MaehhdBD3BUMMLCwubPnz96GQzFtwaDZIgoJSM3NxcddmRVgCSLph0J19vbG808a+MRb4hPpFHk0+TkZEQmaoLIyEgkOyTfu+++G3aUDvhl0yDI8csGELQsFVp6a6Dl+Otf/4rKfd68eTfffDO3Coxyaxgwehkadnwy4BtlzhYxzVVRUYHEgUTAxwVIhsgNF4joQY7OzMxMS0tjl5WRlHFUMC+LaYCwBphr6tSpzzzzjOQyJHSRDBEVyrh06dLJkyeRZ5FzAaZHwkV6ZQUvm55RXV394YcfoihesWIFIhPJDpn62WefRQFhvgwDTFjgiRMn9u/fj4rk4Ycf9vf359YhLC2DLriNV7Ajy8rKTp8+feTIERwJ5eXlKHVR8yLzonCIjo5eunTpSh2rVq1arQPDSUlJcXFxfBEEYRKo+JBM2Wse586dGxUVFRwc7OnpaZB5wYULF1AHIEHHx8cHBQUh77S2tqrnTbuzZ89GwY5DJjs7m5tkhJLv+KO5uTkvL+/o0aPsYaHCwkIUvNOnT0dlgbICha3+/af4xUGC0TVr1qxdu3b9+vUbNmxYuHAhXxBBmAQ6ziEhIT4+Pk5OTtw0EsizWVlZGJg1axZSM6pjVl3e8MXqsgFJM2bMwACSL3qHzCgblHzHE4gPlBKHdN9WSUtLq6qqQpG7ZMkS9vJTlLQIJhQXkZGRgYGB7EycCA4AVB+Yhi+OICwJSoSWlhbEW2JiIrOw54xV9eGVmJgYGxub+vr6CtkfEKXkO55A1KLazczMREyHh4ejsAWoZCMiIvz8/PCLaehRC0Il5OTk4BdhqX+MmCVfZR9tMADlCyqVwcHBixcvcpNcUPIdT7ArZmirV69evWLFijlz5kyZMsXZ2Zl5WWQ36WAWglCKrq6uyspKDERFRTELCA4OtrW1RXy2trZyk9Kg7MUBhYH8/HxoZkZ50Ignv/t07/plt0AbILkLdT68AQEBfFyAZIiIc3V2dhYXF/v4+KDORdAYLLC/v3/79u1tbW0bNmyIjIy0nAwDJHeRDJFxKgPl7c6dOxGl3/jGNzyHvrGC6mHHjh3IORs3bgwLC5NBBsO4C43Bp59+2tPTc++997LXpDAsLUMjnn/B0Qvf8EuWQHIXOs7weo30cg2SITKmBR46dKiwsDA2NnbRokUKytBjmotkiIxTGSdPnrxw4QI69Zs2bRJdR48ezc3NnTVr1oIFC2SQwbih69SpU8inCxcuFG84s7QMjVj/jz5ni5jmqq2thTdI93E9A0iGyJgWiHA/cOAAGuSvfe1rCsrQY5qLZIiMUxnvv/9+XV3d/PnzUQeIrosXL+7bty8wMPD++++XQQbjhq6Ojo729nZkXjFpWloGPWRhVTKwnPfeew+Wxx9/XKvVKiVDj2kukiEyHmVgytdeew2F3h133BEVFSW6qqqq3nnnHViefPJJJycni8rQI7lLEhl0wc2qQC/PxcWlu7ubXesgCEVgjw5jwNXVlVn0+Og+TowQra6u5qaJCiVfq8KBXqxOqACUeGxg+FMY6HSz99Go6oYzRaDka22wl32gW8RGCUJ+9Ml3xN43qw8o+VLytTZYWYE+HXp2zEIQMmOk8gXshvQq3StxmWViQsnX2ggICEDEd3Z21tTUcBNByAtLvnY6mEXE39/fxcUFIVpfX89NExLbF154QfeuwaugIcKvjY0NGxWR3NXa2trf3+/m5sbHBUiGyFgXaGtrW1BQ0Nzc7OXlNWXKFG4VkEcGwzQXyRAZjzIaGhoyMzNhWbBgAUYNFojRkpISTOPj44MqmFsFbigD87766qsHdSDOkc3hMpjr7Nmzf/jDHzABlISGhqIiGXGBMmwNPQauEaaQjUHd53AUx/pksG7dlStX+PhYoJ0iQjJERi9Dq9UiAvv6+trb27npWtgdspcvX+bjY6Gurm7r1q1NTU0eHh729vY7duwoKiriviGQeWGHF9MgU3/44YdtbW3cJxHm75Srb5sXQTeBDw1DWhfSP+AjwyAZImNdINp5jUZTXV2N+OCma5FHBsMEF8kQGY8yfH19MTGCsKWlZcQFhoSEwFtZWcnHh2FExunTp2tqap5//vkf/ehHP/7xjxcvXoyqlnnZXMhre/fudXZ2hhfTPPzwwxkZGSasCxiRAfjIMEa5QMP5jSxRWhfs2Pp8ZBgkQ2SsC0Rk4xdNPaoDZjFAHhkME1wkQ2Q8ykDiQ5cctW1jY+OIC0TnzNHRESGK7MxN13I9Gd3d3cnJybfccgsqDIy6urree++9bBiwuZDgFixYsGXLFngx6ufnh3R8vWMBXG9d4Hou2M3fKXTBzQpB3LOX+NHdPIRS+Pj44BddfjZqANIiqmMMjPXF6l1dXUijYWFhf/7zn3+io7S0lPuGQPJdv349e1cZyMrKQsob8VFgZaHka53QfeyEshhPvoDd7WvCi9UHBwcPHz6MfOrh4dHb27t169bh+VfP+fPn33///Q0bNrAjQlVQ8rVOWKjRc26EUrBKE/19Njock5Mv+vteXl733Xffj3/84+eee66iouLo0aPcdy3IvG+99dbUqVNvvvlmlMPcqhoo+VonLPTRQWtubmYWgpCTiIiI1atXJyQk8PFhIPna2to2Nja2tbVx0yiwt7d3d3dfvHgx+4aAt7f3jBkzRqx8UR3v2LFj1qxZjz32mP5TGqqCkq914unpiRjt6+tTz8cKiQkFInDp0qXTpk3j48NAfKKARYiOqX/m5OSUmJi4Z8+ejo4OjNbV1WVlZUVGRjKvHtS8f/3rX2NiYr71rW+pM/MCesjCOmVgaZWVlQhNFxcXdLu4VYecMkxzkQwRa5WBtFtVVVVTU4NlhoWFcasOI3O1t7cjZaOk2L17d0pKypdffjl58uTNmze7uroWFRXt2rUrKiqqp6fnjTfe2Lt3L6Y8ceIESmCAxiAwMJAvRUDBrTHCFLIx7m4dtyiSy2BnHsb6qAXtFBGSISK5DGRDhCgyKR8fHZjrvvvuQz2LKhiZF7VtcHAw7FiUg4MDmwbV8cMPP8ymYYyYDc3B/K2hQftztQLWwZ7Ixh9goyKSu1CXYdXsFVwGkAwRk9eFZe7YsQPep556SvxcvMwy8DtWF8kQsWIZ1dXVf/nLX+D9zne+g/zIHbLLwO9YXZLIMLwZGO0DHxqGtC7Y6Q52PZaQ4efnh5yL/Y3OHTcNIacME1wkQ8SKZfj6+np4eCBE6+rquGkIOWWY4JJEBl1ws1rQwLIzD3S3L6FO7O3t2XtITLjhzAqg5GvNsG4R3e1LqBaWfCfmPTmUfK0ZFtnV1dVdXV3MQhCqgj1qwU6hMsvEgZKvNRMYGOjo6NjR0UEvVifUCXuxent7+wR8sTolX2tGq9UiuDEwMc+pEerH2dmZXZmYgGce6CELK5eBggKZ197efubMmQYuNipCO0WEZIhYNERLS0vRRYuKijJwsVERa9oaI0whG3QHu4iFZOgftejp6eEmo9BOESEZIhaSwR61QInAx2+E1WwNw/vRRvkOdgNMcCH9Az4yDJIhYs66pkyZgoH29vbm5mZmB/LLGBGSITJhZYSEhDg5ObW0tLS1tTE7kF/GiFhUhuH8RpYorQt2uoNdj+VkeHp6sheLoPhldiC/jBEhGSITVoa7uzu7MjHRQpQuuFk/oaGh+KVHLQjVMjEftaDka/2wF6tXVFSwUYJQGya/WH1cQ8nX+mGR3djYSC9WJ9QJQtTOzq6+vr69vZ2bzKO3t7epqYmPqBVKvtaPl5eXu7t7f3+/mbdS5ufnZ2dn8xGCkA5PT0/2YnWp+meZmZlHjx6trKzk46qEkq/1g5pCkpc8pKamIqCrq6v5OEFIhI2NjbSnfVFnXLhwITk5GTUHN6kP25/+9KeDQ6DluXr3mY0NHxeQ3MXuUkZFxscFSIaIJOtqaWkpKirCQHx8vMkyTp8+3dDQYG9vHx4ezq06JFEoQrEhMkFkYPmFhYUYmD17tvkyMFxSUoJCAVMGBASMXoaI+TIMMHDZPvfccxhn9Pb2wqTRaPi4gOSutrY2qHd1deXjAiRDRJJ1YRiFQHd396xZs9Dkmiajo6OjvLwc00ydOtVh6JMBQBKFIhQbIhNEBgbOnTvX1dWVmJiIUTNlYALkR/aZopCQEISr+QpFJNkati+++CIyMYM5IJSPC0juam9vh9fLy4uPC5AMEUnW5eTkhOSLyEbR6u3tbZoMNze3rKwsTOPp6RkaGsodEikUodgQmSAynJ2dMzMzsZaoqChUlGbKwC+mQeWL5IuiAWEPC3MZYJp4SbaG7UsvvcSGAPOhX8nHBSR3oemA14h6ksGQZF0YQC+ssbERq0AgmiZDq9VWVFRgIYjmmJgYR0dHvct8hSIUGyITRIadnR36VXV1db6+vqhVzZeBstTFxaWsrKyyshLZHMs0U6GINFuDnfolrB5JrrnNnj0bvygoioqKmIUgpELyu32nTZvGzrOdPXtWhTcRU/KdKOhfrN7d3c0sJoCqGa09BjIyMvpVfB2ZGI+wEEXvSqrQsrW1nTNnTlhYWENDw5kzZ/pU9r52Sr4ThYCAAPR3WlpasrOzS0pKCgoKcnNzs7KyLly4cOrUqWPHjp04ceLixYs5OTmwYJpLly6hWKipqWlubkZ3iS0EXbnp06djAK4J+PZrwqKwF6ujR49cyU1m4+3tnZSUhM5+WVmZmd0+yaHka+UglJEokUyRZ1HzYhR5Fhwd4quvvjqiAwOoDtLT0zHASE5OxgT4xfRYQmVlZWdnZ3R0NAqKnp6eCfj2a8KiODs7s9dLSvseEnTXkNa7urpQVXCTOqDka4X09vZWV1fn5eWhmEXqZDkU6bWjowNJExUrsqdWq/X09ERQolM2c+bM2NjYqVOn+vn5ubu7Ozk5DeheF41KIT8//9y5c5g9JSUFKRiLQq8QBwkmoORLSA478yAmX0QsumuNjY21tbVVVVUIbPwiMvELC+wIVEzDpx4JhHpMTAwGCgsLMTszqgGN+AR0X18fOpjonPJxAclddXV18LKGzgCSITKmBSIQsSiA0ERcYufa2NigK8dAjKL+Req8/fbbMXr1rXY6MCOSKVI2ZkSB4Orqiikxyn5R7SL6m5ubsXCsDqGM9aJj6OPjc9dddyFfw2ggQ8+YxOuBDHixNZD69+/fD0toaOi6devQKrC5zp8/f+rUKTaxr6/vzTffjIYERT0mRtuAKaOiopiXYaYMPi5g2gJJhsiILuTHf/7zn4jAFStWsJhEdw0xiYlBf38/QhEDKBHYi3HxiyU46tDo7uJCJMCL8OZL1FFTU/OPf/yjvb09KSlp2bJl3KoDS1Nqa1w9FcKGAP4bfPg/fFxAchc2Irzs6o0BJENkNAtEmCK8UAggJgASJRbl5ubGohChDJA0Mdknn3yCCGBJky9FYEQZOACwQGRbpHIkOAxjRQBpHQVFSEiIt7c3loZV8BkERiOejwswGfhHO3bsgGbo8fDwQJLdsGEDAheNwRtvvAE7cjEmxqrRlmCas2fPojyH2uDg4FtuuQUHIVsaMEeGyTuFjwuQDBHRhQFEF0DRgO4ay2vYxWj+4WLTA0yMDKu7S8sGOxqTcQcSmUYDL5IvQoWB4EcMALiwrtTU1JycHBwUt956K7x8NkW3hgbHEhsCo8/ZIqa5JGk6RCamDIQg8uDly5fREUO2wn4N0oGyFHGGtGgQBB988AGmX7Vq1dy5c7lJwLgMhA5qEBTUSMT79u1D/CGhI+diLQEBAegwRkREGKRg4+KNbA2sCO0Eytjnn38ey8caf/3rX997770JCQnok7711lsvvPAC/iCfQcfHH3+MAnnJkiVvvvnm2rVr2YVBhsky4KUQZVhCBtIrmlJWNwCEFtIRRuGaMmUKIgozIp/iVw+qVyRTJFZMg+DXgzTNamQsBAMIe2RYJEe0zQCHA+qG3bt3Y4KlS5cuWLCAi1B0a2gwwoYAa2dQwPNxAcldOK6wycLCwvi4AMkQud5cmL6kpARpF8kIIOsh9aDoQ8giJlgbO3yuL774Ij09PS4uDsUvNwmMXsa2bdsKCgqcnZ1RWaBggQWBjnwHwsPD9Rnf5K3R2tr6+uuv36aDGV955RVk4ccee+z8+fN//vOf2UsIkfQ3b96MQwsTJOsuDGKAnQ9Bpayb7yomy6AQ1SOtDMQnghYVQ319PapdJFxYWLmARh3d8ZkzZ65btw6ZlyVf9ou0K8rAkjGMVbBf5GWkckQjmmqAJSPhIkiQfP39/REVFy5cgBHx+Y1vfIPJACaIB5JsDbrgNi5Bw3vy5EnkmuPHjyPaYmNjly9fvnLlyvnz5yP5stO4I8JerG7+q/aQ6FH2Aqx31qxZyLyQkZaWdvToUQjD4cSnMxUcM6h9srKycDhhFMdMbm4ujigMQzw7o42DLT8//91334UX9tmzZ+MwgxF1jZh5CVWBBFRcXHzixAl2/RYJEYUq+kzYa8uWLVuxYsWiRYtQSSC1IQDQuCK0MIrki8zLFzEELLDDi2kwJWJ72rRp6PqgY4flIDJxOCDVYvlYS2pqKmID6RiZnQWM4lx9twMf1DVH+NWXLSKSu1DaoNOBuomPC5AMEYO50HPJy8tD9Xr27FkEEyrNRB0IMnYOlHG9ddnY2CBF4gCIj48Xp2eMXgZWjWyIiW+//XYUoahZ2AFTXV2NigbLQQuPQ4JNbMLWwC+Ovb1797Jra6iMUONjgegzYtWoj5555pmbb745Kirqww8/RCcUhRL+Gv4UyqXhnUEj6zIug0JUj/kyEBIoGJEHwcWLF5EB0Vii5Y7Rgd4Y9jiWj7BEbKPRnTdv3vDO+2hkICNjAoQlSgTUvFgLIgQxj5IFJUJXVxemxAQwinNdXcS1GHFJslMo+Y4nGcg7iEsko5KSEqQYBO7cuXORf4en0eutC10epDPEHwpkxCW3DjGmrYEGAIcT0h86dFgUAt3DwwO1MKIcxQWKU8yCpIw1mrY1kE+R0C9duoQFojLCEYWF44BEjaM/LCEVK8LqUOkYWaBpLgpRETNlYPbMzEzETEZGBjIguibR0dHorGBXBgUFIU703TUEDKZEiTp16lS0ssyoZ0wysEwsGQGDVSDVAnSbOjo60JYjqFArIMDY9MbFs1ERSXYKnXYYN9TW1qKnlpKSguhBqYteFTpow6PTONjx7MwDCklmMQ0UoexuHsQxsyCOUbygxwdhqEARneysiH4CE1i9evUvdaxfvx6FNlIwCv8DBw5kZWXxKXS1/IjHAKEe0DoiGL766qvCwkLESUJCwrJlyxAn06ZNG56ksENRtGIAczGL+aCpxrpWrlyJA8fZ2RlpF0qOHDkCVWYeCOZAyXccgAITBSDS7unTp5H12FktlJxGzu0aATUvfs181BJ1KAoKDBjctY7iFF1IRHlSUhKOK1TZqamppaWl3D0WkGH37duHbIthHCQol1ALY1OgetqxYwc7F1xeXo5KCtWTbg7CgmD7X9A9iY6+F7Z5dnZ2QUFBcXExakl0pPhEw0CBefHiRaTdM2fOYDQ2NhZpF9GLdnrES1IMlnwlT4tIu4sXL0YtjAGUIIiltLQ0HFYotKGTTyQj9CULtcvo7u5GGkLQI/9GRkbOnz8fnTW05HCZti40+zh4EG1YDvIjt+oY09ZAfx8ZHA0AjigDF1IzOnpwNTQ0ID82NzfjSEOzwd06brg1Wlpadu3ahVSL8hkZfN26dQsXLtRoNMjv0I92CNsE+Pv733rrrfgjpm2NG8qgEGWg54E8hb2JghStKX4B8iNiAH0y7CzEFXSy00FslsbGRnaWDL2fwMDAuXPnovBE92U00YtEj8ifM2eOwQRmbg2kXRxNGJ41axaUtLe34x+Jp8j4DDqMLFCSnUJfslC1DMyC4hHZB/krOjp60aJFoaGhWIjea8K6kBORvBDZ7PoGt+oY09ZA4Obn5yOS4uPjh68LduRf5ERMxu5BxiHn7e09GvFMxvTp07GQnJwcFLk4VO644w4sAXOh4saRjIMTdh8fnwceeACHDeYybWvcUAaFKIPdP4sNjr2ACdB4Qxga17q6OqRg1L9IwdjLKJA7Ojqw4zD9yZMn0XZiN2FXoieEatdJ9+Q6w8i6MDsqaywH1YaLiwu36jBzawC0HJCNEEIPEsuBPPTeEKJYHSuK+TxGFyjJTqEvWahORmFhIZIaghhRjnIDmRfdOvSsESt+fn5seoZp6wKoWbB8rA7BzU06xrQ1kMRxgKExmDp16ojrwgS+vr6oDtDgo75AiOPYQ9AjI8NrRKFeBuTdpAMVEKoSuNhcaDaYHbUwDgA2l5EFmuaasCFaUFDwwQcfnDhxAp0tlIdIf3Ah15SUlCCZInkBqEIpMG3aNA8PD3Tez507h3lRIiCLIR0jC+fl5SGBYl8j5y5btiwsLIytQo8RGaCiooLdDoEA4yYd5m8NBD+aCix55syZiE/UH/hrSMcwIhGzRzOGz2WAJDuFvmShgAxEJ9aLlIRRRCeSFJOBxvDzzz/fu3cvetnoHKG4y8zMxPQJCQkrVqxAFuMLGsJkGci8qFawaiyZW3WMaWugRkAdFBUVBaORdaHaRcJF0YTDEvmXXX3GXzaicCLHBh8XkFkGctBbb72FMhajCFQkwdmzZyNfID19+umn2HHYg2jwkExvueUWJFY0wJgGWQwuNJZoIxFaSN/Y3Viav7//ggULkMHZ8kWMy0AeR4rH0tDp4VYd5m8NBCGWjCWwJaNpQUBiAH+kqqoKy8cfRGAbzGWANDuFnfolZANRlZKSon9PGArbM2fOoNRFQLz33nuI+4sXLyLoi4qK/v3vf2MyhO/ixYu1Wi2fXwrYNTdEIXIis5gADjZUoIhUPn59kHxXrVoVGxvb0tKCf4R2BVHIfYTKyMjIQOp8+eWXX3311UceeWT//v3skQR22uHnP/857ODZZ59F8Qh7cXHxunXrfvnLXwYHByOdsQtZsKOXg/SCohILxB5H2F9d+qgJCgrCLzI4lsAsUsEiVrxIiGp3+fLlOMpQKKDYR4jK86EWSr5yg/IWuRVRhSR78uTJI0eOHDx48NSpUxjYvn07Ui27AxfBFxMTgwYWSJt5AZaPWobd8MhNFgY1Aor36OhoHMMIbvRJuYNQGYhPdl4IwxhApQYLhlH59vb2bt269Te/+c0HH3yAUd3kk1DVIoxff/11RCnaYxSPqOzQo1+/fj1qXsyem5t7+PDhsd7UhcyOmrS1tRW9NG6SCJZ8O3V3y+hBU8EescPRB50I0XJJ3yk8IpR85QZpCM3skiVL0NLOmzcPHTf04BBnfbqXbqC/w6fT3W2OmjE5OZmPSwdWh/yLgTEdD2aCsmLlypVRUVE4bhHc6N5yB6Em0EGJj4//8MMPkWRRECCHsme10U+qra2tqKjAL+qGP//5zyz/JiQkeHp6ohUPDw/PyclBzsL0a9asuemmm1avXo0gDw0NRY8nPT2ddXp0K7kxzkMvVi+T+rXRwytfBloO/HGUCDgGWf7FP+U+y0DJVwFQAC5cuBChiRjFL7srFlkJ2ZZPMQQKENTIhYWFBg21+UzRfU9ThuZdBIflqlWrcJTiSE5NTR1rV5SQAfSHgoODe3p6kHqQoVD8sjyFUhSx+uqrr7722mtPP/306dOnUczCjoL3kUceee6559BFQ5/d1dUVhcV03SvlUGcgNS9duhRJDRkNfXmUwMePH8eUV9d0Iyx0t++Ila+eadOmQTD+Bf4LQhTNBndYAEq+SoJsi6oBQYZUiAIB/Tv0s7hP1wFEcYEITklJQc8OWZg7pICd9kUhg4qbWeQhICCAFRdoUXAADy9ACAVBMHz55ZcFBQXPPvsskuztt9++f/9+lmRnzZp1//33szNgaD6RoS4MfZWnt7cXuzI7O9vBwQGd99m6T1zrQWBjj6NHP3Xq1Pb29oMHD7IF3hAWopInXycnJzQkRp6KxD/Fv7DX3Wt05swZ/DvukBp6yEItMlxcXNDSlpSUoPuDyVAdoPRAV33t2rUIWXS+WJ2IoNForr4IFJgjA3kfPUHkPpTh6OIxlzxbA8vHfywtLUXqx6qDgoK4YwiKDRE5ZSDSPvvsM3TLEhMTMerh4YEEVFVVtWjRor1796JaRNplUyJ4kJ7QY8OikIURugjOOXPmYErsXDYNYOvCXvb390cZgToaNTXSWVxc3A0VIkueO3cOklA+Y13MZf7WgE4sGeUO+mEGLgYmgFqst7Kykt2fg1HuG0KSnUIPWahFBjpl6OMgwyLhIkARHygZtmzZsnjxYiTK7u5u5F9kKywEEYwCBHOZIwPHA7uPHSGIapS5ZNsaKD2w6vLy8pqampCQEDQ83KGDYkNEZhmZmZnItij9kCOwg5CLMTx9+vSPP/4YLhSwzL5z585169ahOEW5cOjQIezNmTNnosJF8cuXpUNcF/4CGlokLHTtMXxDhTgE0D3CQYG5cFAwlyRbAzEP2PCIc2EUB0VjYyPiE2BiyOY+HZLIoIcsVCED0Xz8+HE0uStXrlyzZg3qC1Qf6PTNnTsXiSkwMJAFHwIRXUIEOtIx8peZMhBVOMyQx2NiYphLtq2B4sjHxwdtSX19PeopHNviNBQbInLKAEgoGRkZKDnPnj27Z88e9LRQAaAERnBevHgRDTbs6IyjGER8Ipvs27cPgYRCAbl4uEiDdWEAM2KZw10iehc6f1euXEHiY487Atm2BlI/DjoIADju0GCgXuE+iWTQQxbKy0BYo3a4fPky8ultt902a9YsdMoQbUwV5kKpi8YfTTEODJTAqDWQsNAXM1MGknh+fj4acFbmADm3Bv4U/k5xcTGCG0cXuoHcQbFxLTLLQKSB9PR05BdM853vfAddE7jQSCNpImBgRyX4zW9+E5JOnz6NjAwXMu/wZ9iAmQq7urpyc3NxgMybN4+55NwayLZubm6lpaV1dXUod8RHRaSRgT9GKEtZWRm6V9gXSILsCu+IIDXPnz8fPbvExET2WkgzYRc0mpqaLHpJ1wiIZjQhqOhPnDiB+OZWQmnmzJnz2yHQCePWSZNQEzDj97//fUQjatK0tDTYUS6M+EEd80GIopFGbEh+t88oQYiy64dojaS94g0o+SpMT09Pampqn+5jfMhE3HodkKDR/WHvNOAmM0CvCg07Kl/Jb6UcJagC8Efwx5ubm1FDcSsxHkAPLCUlBVUwomjEj7FKAmptLB/HSJXZH6YymaSkJFS4+KfHjh2DEm6VAkq+ClOgeykqmvf4+HgHBwduNQp6Q4CPmAFWyu72lfNRCwOQ/dlJj6ysrOprXw1MqBnE7aVLlzAwb948dkbYEiAwWF9QqfoAoAFgL4xG9xT/mhklgZKvkqB8OH78OPrd6NwZOeFgOdjpC8n7U2Ni5syZQUFB6FeeOnVqkN75MB5A3GJnIW7RazG4q1dyLPSoxZjAf2R3BJ08eVLC4peSr5IUFRVVVlY6OTkl6N4uxq0ywiK7rq4OvSpmkR9HR8eFCxfi7+fk5NAzx+MCxG1FRQV22aJFi9hjF5Zj8uTJGo0GgdFrsYcdboiLiwsLUfxr9FO51WzoIQvFZGB03759zc3NkZGRM2bMUESGvb39uXPnUMiEhoZ6eXkptTXQb0UftqmpCQdYVFQUxYaI2mRgH+3duxdxi27TihUrkBktKgMhmpGRgeIAxwiSoFJbw9PTkz3oBAHR0dHQY74MeshCMRno7B87dgx7Yu3atba2torIYE+aNTY2urm5If8qtTXwCwoKCpB/Y2Ji0LOb4LEhojYZyEGpqal2dnaIW3b7uUVl4Le8vBydM6wrMDBQwRBFjZ+Xl4cQxZEiyQFLD1koJiMlJaWqqgq9quXLl3d0dCglA8GE/ItjKSEhQcGtgSIiKysL24E9TaSUDBEKURG9DMRtdXV1eHg44hY5CC5Ly2hpaUFn39HRMS4uTsGtgZVevnwZlQqGcdhKIAObTxGUXbsepWSgDSwqKsKemDNnjn5ncJ+8TJkyBTJqa2vRJ1JQBhJuVFQUlGRnZ+NXKRkiCm4NEVXJQKcEeRA7CHnQ3t6e+yxMSEgI1lhRUcECA3CHvOA4nTVrFjRgC+D4NV8GXXBTBjSh6EBhd7KX7ykIunKQgZKzRq4Xq18PdtXxypUrzfSqSbVSUlKCuEXiiIiI4CbL4+/vjy4/6l/00rhJIfCv8d9bW1sluTJMyVcZUN/hF026q6srsygFBPjpvgej7N08IDg42MfHp7+/X3ElxPVgcYvd5Hn9VzJKDjJvkO6rQooHBv41/jsGCgsLmcUcKPkqAOu7YSA2NpZZlEXxRy0YKHunTZuGAUq+6gTtInvYQf7umhru9mWw/47+GbYGs5gMJV8FqK6uRh8K/ZepU6dyk6KwlzygJ2V+PJkJ68xi+/Qqd1MncT3YjVYYYG2knLDkq+BzbnrYf+/o6DD/5BglXwVgZa+HDmZRFkQ2WgK0B4qfbIUSe927rNgXcwlVwU50uri4sJMAcoLAcHR0bGhoUOoNO3rw37EFMGD+6yboIQsFZJw8eRJhFBkZGRUVxVzKbg0HB4fMzEyENRoDb29vBXeKnZ1dTk4OmgHEt37jiMgjgzGRQ5SPC0DGhQsXsGsQt7GxsdyqQwYZaJLz8vKwdj8/Pzc3NwW3BkavXLlSU1PDbn7gVoHRL5AespBbBlq8I0eOdHd3JyQkyP8JCTDchVH09AFCfMqUKcruFBQUCG4omT17NjcJyCYDTNgQvZ6M9PT0np6eOXPm6OOWIY+MWt23k511XzVWdmu0t7cXFBTANW/ePG4SGP0C6SELuWUgfFNSUpCCV69ejQacuRTfGh0dHYgnBAeKGmV3SnNzc35+PrxLly7lJgHZZIAJG6IjulD5std+zp8/39fXl1t1yCODvVgd7dCMGTOU3RqonNAJgBL9YyYiY1ggZlYEZdeuR34ZCGJEMHYAygduUsHWYPexQ1tnZyc3KYS/vz+UIONcLQ0URfGdwlCJDOQ+tM3YNagYuEleEKLoDzU2NqLzzk0KgS2A7YCtgSzMTSZBF9zkhl3UQr8JW59Z1ICPjw8iGz079PrZp2K4Q3bYTccoK1oU+r4GMSLIemyAXW6SH1S7Wq0W8VlfX69siOq3gJmfX6HkKzcs+aLxZKMqISsrKyMzOy23Yuee5Nff+/RP7247f/4898kLmiV0CzDAugiESmC7AxWfpd8heT0yMjLSz11AiP7tX4eUDVFnZ2dsBwyY+cQdJV+5YcnXzc2NjaoBBPHvtm7fl9N7yTZ+x6nWv2cO/uqjk7AoEtwIa/adjo6ODmYh1AC62PhFu6hIj42F6JcXOxGif05pUDZE7ezs0E3EgJkhSslXblgFoVTfbTjovv3mt78/cMnWNv4h24jVTtG3D4YsnxS3BRbYFencscqXkq+q6NU99qJI0aDCEGX1AdsmJqMZFD7c0tPTg1FHR0c+LiC5q6KiAtJH/Oipdcv47LPPioqKli5dunr1au5QdGucPn36tgefHlz6ksb+mu7kYG/HpOSffvDHl2NiYjAKeZiLpUUDJHd9/vnnNTU1CxcuTExM5KYh5JTB3vQ24gMFE1DGoUOH8vPzQ0JCNm7cyE1DWFpGdnb2Q9/5n0nLXxkeoppjP/vio/+bP38+Ri19pIhs3bq1srJyxYoVa9eu5aYhRr9AjXhZA/sYPlZRGyC5q66uDpt4xJCybhl///vfy8vLFy1atHjxYu5QdGsg+d797P/aL/oBGxXpTn31iVvj2MPsAwMD+LUZ6VtHkrvQOKF/4O/vP3yDyCmjs7MTG2rEU5w3XCAaDzSozIIqKSIiwsnJSX4ZErrKysoaGxs9PT2HlwiWllFQUPCnLzMdl/yIjYr0nvjtzv99liVfSx8pIp988klxcTHWK5ZQjNEvUCM+Lt3f3w+fnZ0dHxeQ3IWkD6+XlxcfF7BuGV988UV1dTV2m1jWKbg1kOk2PvlLp2XPsVGRzqM/f2JjfGBgIIYxC37ZdQYDJHch8wJsDda5E5FThpGjyPgC0Y4eOHAAGYTNi656QkKCi4uLzDLwK6ELewRRym454KYhLC2jqqrqT7svOK94gY2KdKX8cvfbz7F3pFj6SBFJT0/PycmZN2/ezJkzuWmI0S9QI16wM6j2RSR3odZDVLED2wDrlvHpp5+iLFq+fDn7HjVDwa1x7Nixb/6/3wwufE5jd01HabCvezD1lV/94Bvs87SSh68RV0NDA47zKVOmDL+2I6cMaMBO8fb25uMCxheIxhWV0RNPPGGQp2SWIa0LO4V9QWe419IyMjIyfvLbv2iW/HR4iGpO/nL7b/7f0qVLMWrpI0XkypUrKFvRpg6vD0a/QDrnK7eMjz76qLy8fOPGjWLlq+DWwBF1z/0PZtgsHghM0gc3wtqm6szsgeOf/e0j9uZWS8sQGe+xceHChe3bt0dHR6Nc9fHxWbt2rTnbcMIeKXqXtYboCCdcCIsSo2PEIlcRELg//P6zidpLgyUHJtVl9ZSfHqi52H9pHyyws7AmxgS6yQA90/Pnzx89ehTNrZk3hE5whoeopj4bw+M9RCn5yk1SUtL69etHvLamFCjNvv/E1+6J7p7rnL/cuyyw4fBs2wxYhl/JJUaDl5fXypUrt27d+vbbb3/3u989ePDg8ePHuY8wCTFEN01rXeRRguHxHqKUfOXG1tZWVU9YMBDEv/rFy08/sPa/v7l5SbTfuptWAe4jxgja12eeeYbdyh0ZGYlEjCqYuQiT0Yfoy9//1k+euBPD4704oORLcNB9S0xM9Pf3Dw0N7evra2ho4A5iLGDTpaamit/4cnBwUNvT5OMUFqIYWLBggRWcEKPkS1wDqnIW1vQhNdMYHBw8cuTIjh07urq6MFpVVZWZmTn8aRGCoC9ZkIz/wGR0dHRUV1c7OTmJ35KQX8Y43Smwo9Q9c+ZMcXHxxYsXT506ZW9vf+edd9rZ2ckpQ3IXyRCRRIaGtc+Mnp4e/I54h5rkLhzevb29ISEhfFyAZIjIL6O2tnbfvn3e3t6PP/44dyghY1zvFHa3GQYw+7e+9a2AgAC9S04ZErpIhogkMq6+EpgNAcklGnGhO4ZVs4+WG0AyROSXAdd7772H9vnpp5/WXxuUXwbtFAbJEDEiA9XoV199hbTIx3XMnTs3MTFRThmjXyA9ZEEy/gOTERwc/MYbb7S3t6OzHBcXx1zyy6CdwiAZIkZkVFZWoq/m5OSkvxaHbr2Hh8ezzz4bGhoqm4zRL5AuuE1ompub//GPf6DOZWRmZsJor/uMJgbomhsxvtBqtT//+c/fHeKtt96CcdeuXX19fWwCVUHJd+Jy6dKljz/+ODk5+aSOY8eO7d69Oy0trb+/n53MunLlCpuSIMYjrq6uixYtYl+G5SY1Qcl3goKad8eOHXl5eT/60Y9Y2fvOO++gG/XJJ580NDQEBwdjmrq6OnqjOTF+6e7uLiwsDAwMVNX3EvVQ8p2gZGZmovJF5tW/ZcLBwWHz5s2JiYmofAMCApydnXt6eiqGXkpLEOoH2Xbnzp3bhvjTn/5UW1t78803j3j5S3Eo+U5QLl68OGfOHIP3+2i12gceeABGZF7motO+xDgCdcO5c+eO63jzzTdfe+21e+65Z+HChdytMughiwkqY//+/ZMnT46Li2OWkydPHjx4MC0tDRWxv7+/p6dnfX09Mi+WoJ/GEjJGdFFsiJAMESMy4Dp06NDLL7/88MMPb9y40c/Pr7GxMT4+PjQ0FLPIJmP0C7R97rnnMM7o1b3rV6PR8HEByV1tbW1Q7+rqyscFSIaIhWRkZGRgjYmJicxy9OjR5OTkS5cuffHFFxEREbGxsT09PdnZ2ejHJSQkYDkWkjGii2JDhGSIGJHR0tKyb9++5cuXe3l5YRRhXFdX9/nnn2MAiVg2GaNfoI2tQiD9Az6iHBNWRkxMDHIrYgjDTk5ODz300LZt21599dUFCxawCYKDgx0cHDo7O1ECM4tsyL81RoRkiIwLGaILUX3vvfcGBAS89tprZWVl3CoRxmWMFlTpbEGAZWUccnxcQHIXDnt4vb29+bgAyRCxkAxUB6h20S+LiorSarXMderUqV27diH/su+j5OXlQRiqhrCwMAvJGNFFsSFCMkSMyECnHsXv3Llz3d3dmQUDM2bMSEtLw++UKVPkkTGGBfJzv8QEIzAwcMuWLVlZWZ988sn7Q+zZsycoKIh9jhCwu33pmhsxLnB1dX3ssccMriFPnz59+/bt6rzmRsl34rJo0aKf/OQn5eXlKIEZ06ZNQx8NdjbB5MmT8VtZWYmaglkIgpAKSr4TGpQJL7/8MkoDxj333CN+ohzJ19bWFl25xsZGbiIIQiIo+RLXxcvLy8PDAwNlZWXMQhCEVFDyJa6LRqOhN+wQhIVQ7CGLNt2Ncm5ubnxcgGSIKCujtbW1sLAQs8THx2NUKRl6JF8XyRAhGSKWlkFfsiAZ/2G4jKqqqvfffx8l8KOPPopQU0qGHsnXRTJESIaIpWUo9iULdg3dzFfBi5AMEalkIDy2bt3a3t5+2223RUdHKyVDj+TrIhkiJEPE0jLoSxYk4z+MKOPTTz/Nzc2dM2fO2rVrFZTBkHxdJEOEZIhYWgZdcCNuALvbF9HGRgmCkARKvsQNYMm3rq6us7OTWQiCMB9KvsQN8Pf3d3JyQiersrKSmwiCMBtKvsQN0Gq19GJ1gpAcSr7EjWFXdel7mgQhITYDCjGog48oB8kQuZ4MVL6w19TUdHV1cZMluZ4MmSEZIiRDRBIZ9JAFyfgP15PR2tr69ttvw/XQQw+x628isskAkq+LZIiQDBFLy6CHLEjGfzAi47333quqqlqzZo3+hZN65JQh+bpIhgjJELG0DHrIgmT8ByMyvvjii/T09Ojo6HvvvZebhpBThuTrIhkiJEPE0jLoghsxKoKDg/GLmEODzywEQZgDJV9iVAQFBdnY2NCL1QlCKij5EqPC29ubvVid7vYlCAmYNOn/AxmQa3ezPVDqAAAAAElFTkSuQmCC)
Question 3.Construct quadrilaterals with the measurements given below:
Rectangle FLAG with sides FL = 6cm and LA = 4.2 cm.
Answer:GIVEN : In Rectangle FLAG,
FL = 6 cm
LA = 4.2 cm
PROCEDURE :
Step 1 : draw a rough sketch of the Rectangle FLAG and mark the given measurements.
Since the given measurements are not sufficient for construction , we shall find the required measurements using the properties of the RECTANGLE.
![](data:image/jpeg;base64,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)
As opposite sides of rectangle are equal so, FL = AG = 6cm and LA = GF = 4.2 cm and ∠F = ∠L = ∠A = ∠G = 90°.
Step 2 : construct ΔFLA using SAS property of construction model with FL = 6cm , ∠L = 90o and LA = 4.2 cm.
![](data:image/jpeg;base64,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)
Step 3 : construct ∠F = 90° and draw FY || LA.
![](data:image/png;base64,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)
Step 4 : construct ∠A = 90° and draw AN to meet FY at G.
FLAG is the required quadrilateral (ie. rectangle).
![](data:image/png;base64,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)
Construct quadrilaterals with the measurements given below:
Quadrilateral HELP with HE = 6cm, EL = 4.5 cm, ∠H=60o, ∠E =105o and ∠P= 120o.
Answer:
GIVEN : In Quadrilateral HELP,
HE = 6cm
EL = 4.5 cm
∠H=60o
∠E =105o
∠P= 120o
PROCEDURE :
Step 1: draw a rough sketch of the Quadrilateral HELP and mark the given measurements.
As we can see that ∠P is not between the given 2 sides , so we now find the ∠L that is between HE and EL using the property of sum of all angles of a quadrilateral ie. ∠L = 360° - (∠H + ∠E + ∠P) = 360° - (60° + 105° + 120°) = 75°.
∴ ∠L = 75°.
Step 2: construct ΔHEL using SAS property of construction model with HE = 6cm , ∠E = 105o and EL = 4.5 cm.
Step 3 : Construct ∠H = 60° and draw HY .
( how to draw 60° angle ?
⇒an arc is drawn from H . let it intersect HE at H’ . with center H’ and with same radius draw 2 arcs to cut at 2 points A,B which gives 60° and 120° respectively.
So , draw a line from H which passes through A to get the required angle. )
Step 4 : construct ∠L = 75o and draw LZ to meet HY at P.
HELP is the required quadrilateral.
Question 2.
Construct quadrilaterals with the measurements given below:
Parallelogram GRAM with GR = AM = 5 cm, RA = MG = 6.2 cm and ∠R = 85o.
Answer:
GIVEN : In Parallelogram GRAM,
GR = AM = 5 cm
RA = MG = 6.2 cm
∠R = 85o
PROCEDURE :
Step 1 : draw a rough sketch of the parallelogram GRAM and mark the given measurements.
Since the given measurements are not sufficient for construction , we shall find the required measurements using the properties of the parallelogram.
As opposite angles of parallelogram are equal so , ∠R = ∠M = 85o and as the consecutive angles are supplementary so , ∠G = 180° - 85° = 95°.
Thus ∠G = ∠A = 95°.
Step 2 : construct ΔGRA using SAS property of construction model with GR = 5cm , ∠R = 85o and RA = 6.2 cm.
Step 3 : construct ∠G = 95° and draw GY || RA.
Step 4 : construct ∠A = 95° and draw AN to meet GY at M.
GRAM is the required quadrilateral (ie. Parallelogram).
Question 3.
Construct quadrilaterals with the measurements given below:
Rectangle FLAG with sides FL = 6cm and LA = 4.2 cm.
Answer:
GIVEN : In Rectangle FLAG,
FL = 6 cm
LA = 4.2 cm
PROCEDURE :
Step 1 : draw a rough sketch of the Rectangle FLAG and mark the given measurements.
Since the given measurements are not sufficient for construction , we shall find the required measurements using the properties of the RECTANGLE.
As opposite sides of rectangle are equal so, FL = AG = 6cm and LA = GF = 4.2 cm and ∠F = ∠L = ∠A = ∠G = 90°.
Step 2 : construct ΔFLA using SAS property of construction model with FL = 6cm , ∠L = 90o and LA = 4.2 cm.
Step 3 : construct ∠F = 90° and draw FY || LA.
Step 4 : construct ∠A = 90° and draw AN to meet FY at G.
FLAG is the required quadrilateral (ie. rectangle).
Exercise 3.5
Question 1.Construct following quadrilaterals-
Quadrilateral PQRS with PQ = 3.6cm, QR = 4.5 cm, RS = 5.6cm, ∠PQR = 135o and ∠QRS = 60o.
Answer:GIVEN : In Quadrilateral PQRS,
PQ = 3.6cm
QR = 4.5 cm
RS = 5.6 cm
∠PQR = 135o and ∠QRS = 60o
PROCEDURE :
Step1 : draw a rough sketch and mark the measurements given.
![](data:image/jpeg;base64,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)
Step 2 : draw ΔPQR using SAS construction rule with measures PQ = 3.6cm, ∠PQR = 135o and QR = 4.5 cm.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCADSARIDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2KUDyn6fdNJAB5EfT7opkltGImOD0PekhtozChwfujvQBOoG3tQoHPTrUS2sWOh/OgWsXPB6+tAEoA3HpRgb+3Sohaxbjwfzo+yxbuh6etABKB58PTqf5VKwHHTrVaW2jE0IweSe/tUjW0XHB6+tAErAbT0oIGD0qJraLaeD+dKbWLHQ/nQBIAMDpSKBjtUYtYsDg/nQttFjofzoAIAN03T79SADcelV4baMtLkHh/WpBbRbjwfzoAkwN/bpQQMjpUf2aLd0PT1oNtFkcH86AJGAwOnWmXQH2Z+nSka2ix0PX1qO5toxbuQDnHrQBZAGwdOlCgbR0qIW0W0cHp60LaxbRwfzoAkUDHahQMnp1qNbaLHQ/nQLaLJ4PX1oAkAG49KjYD7YnT7hoFtFuPB/Oo2t4/tSDBxtPegCwQMr0oYDHbrUZtosjg/nQ1tFjoevrQBKwG09KzxqqLqzWE8flMy5hc9JPX8attbRbTwfzqnqeiwajabOUlX5o5AeUagDRUDaOlRWoHlHp94/zrK0a7EzNY36bL6EfMM8SD+8K0ba3jMRyD9496AJJ7m3s4XmupY4Yl+88jBQPxNQ2WqafqEjrZXltcMoywikDEflWV4stwNEbyoVlfz49qO2Ax3Dgms+zR7jxjBDe2MGmy28LSIsUm4XIbg4OB930oA6/A3jp0oIGR061H9li3Dg/nQbWLI4P50ATYHoKKi+yxeh/OigB0q/un5P3TSQD9xHyfuillB8p+f4TSQA+RHz/AAigByr8vU0KvXk9aFB29aFB5570AAX5jyaNvz9T0oAO480YO/r2oAjlH7+Hk9T/ACqRl6cnrUcoPnw89z/KpGB4570ADL8p5NKV4PJpGB2nmlIODzQAKvyjk0irx1NKoO0c0ig460ARwD5puT9+pAvzHk1HADum5/jqQA7jzQAbfn6npQV5HJowd/XtQQcjmgAZeByetR3I/wBGfk9KkYHA571Hcg/Zn57UASBfkHJ6UKvyjk0AHYOe1Cg7RzQAKvHU0KvJ5PWhQcdaFByee9AAF+Y8mo2H+mJyfuGpADuPNRsD9sTn+A0AV5dVsImw97CCDyN4qCTxDpaDm9T8MmpDoWneZvNnCWY5JKVL/ZlpGBstoRz2QUAVD4m0kqf9NH/fJ/wp3/CR6UR/x+r+Rq49jblT+4i/74FI2n2m0loIQAOSVFAHN+JtZ0eK0ivF1BI72I/uCnLN/s4Har/hTxHZ+INO3wyhZ0P72I8Mp+npXnvj2OCXWY7vTrctaQQeVNLEnyq+7PP+NQeGNEvJpZdW+zS/YoUCseVMnPO31xXT7GHsfac2vYw9rL2vJbTuexyW8dwpWZQ6hg2G55HSmy2cE9xFLNGryQndGxHKH2rEtNJlkt0n0zV5xG4yof5hUudftCT/AKPeKOuPkauY3Nvb845PSgryOT1rEHiZIXC6hbT2jdyy5X861La8gvoxJazLIgOCV7UAWNvuaKMH1ooAbLu8p+n3TSQbvIj6fdFLKT5T8fwmkgJ8iPj+EUAOXdt7ULu56daFJ29KFJ5470AA3bj0o+bf26UAnceKMnf07UARy58+Hp1P8qkbdx061HKT58PHc/yqRieOO9AA27aelKd2D0pGJ2nilJODxQALu2jpSLux2pVJ2jikUnHSgCODO6bp9+pBu3HpUcBO6bj+OpATuPFAB82/t0oO7I6UZO/p2oJORxQANuwOnWo7nP2Z+nSpGJwOO9R3JP2Z+O1AEg3bB06ULu2jpQCdg47UKTtHFAAu7Hahd2T060KTjpQpOTx3oABu3HpUbZ+2J0+4akBO48VGxP2xOP4DQBId2V6UNux260EnK8VnavrcGmIqMDJcP9yFeSTQBbvbyKytmmuJFjQDqawM3/ig8b7TTQfo0v8A9apLbR7nU5he63yRzHbA/Kn1roR8qAKuABwBQBz3iG1hsfDBtbeNUSR0jwB1ye9bNhHsskj2rtA24rK8Sky/2Zb4/wBbdKcfTmtm2J8tuP4j/OgDDtifD+sm1bixu2zEe0b/AN38a6Abt56dKqalYJqdlLbyDBPKN3VuxqtoOoS3EUltdri7tTsk/wBr0b8aANJ0Ehw6qwx0IzTIbWK1yLeGOMM25goxk1Lk7xx2oJORx3oAX5vaijJ9KKAIZLgGJvkfoe1JDcAQoNj/AHR2qWVh5T8/wmkgYeRHz/CKAGrcDH3H/KgXA5+R+vpUisNvWhWHPPegCMXA3H5H/Kj7QN33H6elSBhuPNG4b+vagCvLODNCdj8E9vapGuBx8j9fSiVh58PPc/yqRmHHPegCNrgbT8j/AJUG4GPuSflUjMNp5pSwweaAIhcDA+ST8qFuBj7j/lUqsNo5pFYY60AV4bgBpfkfl/SpBcDcfkf8qIGG6b/fqQMNx5oAj+0Dd9x+npQbgZHyP+VSbhv69qCwyOaAI2uBx8j9fSo7i4Bt3Gx+npVhmGBz3qO5YfZn57UAAuBtHyP09KFuBtHyP+VSBhsHPalVhtHNAES3Ax9x/wAqBcDJ+R+vpUisMdaFYZPPegCMXA3H5H/KomuB9qU7H+6e1SzXMNsjyzSKkajJY1zkt3d+JLzyrMtbWOCGmI+Zx7UAWNQ8RPNP9i0eIzXPRpMfLHUul6VFYn7RcCS4vHOWlcdPpWhYWFtpkCQ2yBR3Pdj6k1aZhjr3oAja4G0/I/5UfaBj7kn5VIzDaeaXcMdaAOe1ObzvEmkR7X/d75cY9sVr21wBGfkf7x7Vlg+d42X0gtP/AEI1s2rDyjz/ABH+dAALgZPyP+VNEqCVmETBiOTt5NTKwyee9AYbzz2oAj+0DcPkf8qDcDI+R/yqTcN457UFhlee9ADPtI/uSflRUu4etFADJSPKfp900kBHkR9PuillA8p+P4TSQAeRHx/CKAHqRt7UKRz060igbelCgc8d6AFBG49KMjf26UgA3HijA39O1AEcpHnw/U/yqViOOnWopQPPh47n+VSMBxx3oAViNp6UEjB6UMBtPFBAweKABSNo6UikY7UqgbRxSKBjpQBHARum/wB+pARuPSo4AN03H8dSADceKADI39ulKSMjpSYG/p2oIGRxQArEYHTrUd0R9mf6U9gMDjvTLkD7M/HagCQEbB06UKRtHSgAbBx2oUDaOKAEUjHaqWpatbaVCXnbLscJGvLMfpVPUdcEMos9Oj+03rcbV6J7ml0vQRDObzUH+03jc5P3U9gKAKsGm3Wu3AudX/d2w5jtQf8A0KtxUSK4jSNVVFQgAdBUwA3Hio2A+2Jx/AaAJCRlelDEY7daCBleKGAx070AKxG09KMjHahgNp4owMdKAMLSv3vinVZeyKkX5VsWpHlH/eP86xvC48x9TuDz5t0cH6cVs2oHlHj+I/zoAkUjLdOtAI3np0oUDLcd6ABvPHagAyN46dKCRlenWjA3jjtQQMrx3oAdke1FGB6UUAMlUeU/+6aSBR5Ef+6KWUfun5P3TSQD9xHyfuigByqNtCqOfrQo+XqaFHXk9aAAKNxo2jf+FAHzHk0Y+fqelAEcqjz4fqf5VIyjj61HKP38PJ6n+VSMOnJ60ADKNppSowaRh8p5NKRweTQAKo2ikVRilUfKOTSKOOpoAjgUbpv9+pAo3Go4B803J+/UgHzHk0AG0b/woKjIox8/U9KCORyaABlGB9ajuVH2Z/pUjDgcnrVPV76DT7GSS4k2jHC92PtQBacpHCXkYKqjJJPArnpdQu9dkNtpGY7YcSXR/ktJHaXviNllvS9tYD7kAPzP7muht7eO3gSOFQiKOFWgCrpekW2lwbIFy7ffkb7zGrqqMn60KOOpoUcnk9aAAKNxqNlH2xP9w1IB8x5NRsP9MTk/cNAEhUZWhlGPxoI5Xk0MOOp60ADKNppspEcDv/dUn9Kcw+U8mqmryeRo93Jk8RN/KgCh4QjxoSOeskjv+ZrVtVHlH/eP86qeHYTD4fsUOciIE1ctR+6PJ+8f50ASKoy31oCjefpQo5bk9aAPnPJ6UAG0bx9KCoyv1ox845PSgjleT1oAXaKKMe5ooAhkSbym/eDoe1JCk3kpiQfdHapZd3lP0+6aSDPkR9PuigBqpNj/AFo/KgJNz+9HX0qRd23tQu7np1oAjCTbj+9H5UbJt3+tHT0qQbtx6UfNv7dKAK8qS+dDmQdT29qkZJuP3o6+lEufPh6dT/KpG3cdOtAEbJNtP70flQUmx/rR+VSNu2npSndg9KAIgk2B+9H5UKk2P9aPyqVd20dKRd2O1AFeFJd0uJB9/wBKkCTbj+9H5UQZ3TdPv1IN249KAI9k27/Wjp6UFJsj96Pyp7MVOWwABySawbvWLnU7g2WijJBxJcn7q/SgCbVtZaycW9u32i8c4WJB0+tVotCuJSb/AFaUS3OMrHj5Y/pWjpmjQ6Wm4fvLhzl5m5ZjV25z9mfp0oAAk2wfvB0/u0Kk20fvR+VSDOwdOlC7to6UARqk2P8AWj8qAk2T+9HX0qRd2O1C7snp1oAjCTbj+9H5VGyS/ak/eDO09qsDduPSo2z9sTp9w0ABSbI/ej8qGSbH+tHX0qQ7sr0ockDtQBGyTbT+9H5VkeKjLH4duQZAfMAQceprRudUs7dT5t1Cvtu5rB8TatZ3djbQw3Mbb7hC3PQA80Ab9pDLHZwoJAAqKOntS2yS+WcSAfMe1ZL6zc6pIbXRFBVfle5b7q/T1rRhlax0l5Zi0phVmYqMlsegoAmVnMzRC4TzANxXvj1xUV1eR2GGvL2GANwDIQufzrl/DWpQ3fjK5k8yRrieyV3DRsoX5j8vI7CtPWrP7frSBNQht3hti3lvEHyM9fm4x29aANtC8oR451ZGGQwGQRTik2R+9H5VV0W7kvdJtbiSJY2dOVXgdcce1XjuyvTrQAzZN/z1H/fNFSfN7UUANlJ8p+P4TSQE+RHx/CKWVh5T9fumkgb9xH1+6KAHKTt6UKTzx3oVht70Kw569aAAE7jxRk7+nagMNx60bhv79KAI5SfPh47n+VSMTxx3qOVv38PXqf5VIzDjr1oAGJ2nilJODxSMw2nrSlhg9aABSdo4pFJx0pVYbR1pFYY70ARwE7puP46bdXsNjE81y4jQDqT1qhfa3BphkTBluHf5Il5JqrZ6RPqNyLzWzuYcx24+6n1oAi/07xPINwe000dujS//AFq3ra1hsoUht4giL2FSghSABgAcAClLDI60ADE4HHeo7kn7M/HapGYYHXrUdy3+jP16UASAnYOO1Ck7RxQG+QdelCsNo60ACk46UKTk8d6FYY70KwyevWgABO48VGxP2xOP4DUgYbj1qNm/0tOv3DQBIScrxTLhBNC0bqdrjacHtTywyvWhmGO/WgDMh8PabbjK2isw7vya5bVoLTW/EVnp9rbpHbpIRLKg++QORXX6y10dNkSxXMz4QH+6D1NYtpYx2XiaxtYxkW9qzOfVietAF+DwzZ20kcloZrfaQSEfg49q1LYnyjx/Ef51IrfKOtRWrfuj1+8f50AH2aFp5JjCpldPLZu5X0qvdaRYXyxx3VpHKsQ+QN/DV1WGT160BhvPXpQAigJtVUwoGAB2pSTleO9G4bx16UFhkdetAC5PpRRuHvRQA2Vh5T8/wmkgYeRHz/CKJHTyn+ZfunvSQunkJ8y/dHegB6sNvWhWHPPekV0x95fzoV05+ZevrQAoYbjzRuG/r2pA6bj8y/nRvTd95enrQAyVh58PPc/yqRmHHPeopXTz4fmXqe/tUjOnHzL19aAFZhtPNKWGDzTWdNp+Zfzpk91BbwtLNKiIo5JNAEoYbRz2rCvdckmnNjo6+dcHhpf4I6rtd3XiNzFasbbTxw8p4aT6VtafZ2mnWwhtgqqOpzyfrQBS0XR4rJ5Zp38+7Zvmlbr+Fa4YbjzUUDpul+Zfv+tSB03H5l/OgBdw39e1BYZHNJvTf95enrQXTI+ZfzoAVmGBz3plyw+zPz2pzOmB8y9fWo7l0+zvhl6etAEoYbBz2pVYbRzTQ6bB8y9PWhXTaPmX86AFVhjrQrDJ570iumPvL+dCumT8y9fWgBQw3Hmo2I+2Jz/AaeHTcfmX86z9Q1ey064VriZQdpwq8k/hQBoswyvNDMMde9YH9vX16R/Z+n4TPEkxwPyp5i1uZcyX1rD/ALKrn9aAN1mG01g2RE3jDUZO0UCIPr3obTtWwSNYTPulZWjDVheancQTW8zedsbfxvwO1AHZqw2jmsVtQmg12ytVYeROsm4Y6sDxUK+JJrMhdTsXiH/PSP5lqtcXttc6pos9tKjgzupweQCKAOoVhk896Aw3nntSB0yfmXr60b03H5l/OgBdw3jntQWGV570m9Nw+ZfzoLpkfMv50AP3D1opu9P7y/nRQAySCMRP8g6GkhhjMCfIPuinyqPKf/dNJAo8iP8A3RQALBHj7goWCPn5B1pyqNtCqOfrQA0QR7j8go8iPd9wdKcFG40bRv8AwoAglhjE8PyDkn+VStBHx8g602VR58P1P8qytT1rZMLPTU+03h7D7qe5NAFnVb+y0uDdMAXbhI15ZjWbb6PPrEwu9WXy4BzHajp/wKrenaCIHN3fObi8bqzdF9hWwVGDQBHHbQpGqrGoUDgAUqwR4+4KeqjaKRVGKAIYIYy0vyD79SCCPcfkFNgUbpv9+pAo3GgBvkR7vuDpQYI8j5BTto3/AIUFRkUANaCPA+QdajuYYxbuQg6VMyjA+tR3Kj7M/wBKAHCCPYPkHShYI9o+QU4KNg+lCqNooAgnMFrbPPKnyIMnAzVa01LS7sEwzxH2JwavhFKkEZB7GuTvtNttf1Y2llCscMDf6RcIMEn+6KALtxfy6ncvaaKi7V4kuWHyr9PU1PY+HrSyukaRftE5UlpJOSTVWLTb/wAOgjTyLqzHJhbhh9DWnp+o2+qOksDHIUhkP3lPoaALpgiBUbFpWgjx9wdacVGVoZRj8aAGvFEqFigwBmsPwlCj6TLMygmWeRv1xWvqLCHTbmTP3YmP6VS8Mw+X4cs89WTcfx5oA0RbxMmGjUg9iK4/VNFiOu6ethi3ncu+4dOPauzVRtFUotPhlu4rxgfNh3IvPGCaAKGnaoFuvsOqwrBd/wALfwyfQ1tCCPcfkFVdR0q31S3aKZfmHKOOqn1FZ+j380F42lamf9IQfupO0q/40AbXkR7h8goMEeR8gp20bx9KCoyPrQAnkR/3BRTtoooAbKv7p+T900kA/cR8n7opZQfKfn+E0kAPkR8/wigByr8vU0KvXk9aFB29aFB5570AAX5jyabIyxAvI4VFGST0FV7/AFGDTIWluZAB/Co6sfQCsdLO98RSrNf7reyHKQDq/u1ADLm/uteukt9LLRWwJD3JHX121s6fpNvpcIS3B3E/M5+8x9zUvkpA1vHEqoikgKBwOKnYHjnvQAMvynk0pXg8mkYHaeaUg4PNACKvyjk0KvHU0KDtHNCg460ARwD5puf46kC/MeTUcAO6bn+OpADuPNABt+fqelBXkcmjB39e1BByOaABl4HJ61Hcj/Rn5PSpGBwOe9R3IP2Z+e1AEgX5ByelCr8o5NAB2DntQoO0c0AZOvX0traR21qSbu7by4/b1P4Vb0vTo9Mslt4ieOWbuzdzWZpynUvEl3eMcx2n7iL0z3Nbyg5PPegAx8x5rAa2sZtZbULK8WI25IuSh+U46g1uSwidJIpOUddpxxxXLaXBZ2P9txvb5s47g7olXORgdu9AG9aaxY38Mk1vcBkhyXJBG0euD2plvrlhewyyQzsUhG52ZGXA/Ec1z7yQyXupst011bzWg3TwICYV3YCADg8c+tW9MijmupdPtr6S+09rcM7u+4xvngBvpzjtQBc1u/hufCd3c20m9HjwpxjnPpWlp8Pk6Zbxg42xKP0rE8Q2aWHh+K0iZ3824RSznLMSeST3ro1UrGFz0GKABR8o5NRWo/dHn+I/zqVQdo5qK1B8o8/xH+dAEqryeT1rL17S2v7bzICVu7f95C465Hb8a1FByee9AB3nntQBR0fUBqlhFcfdfBWRf7rDqKvFeV5PWsCzU6X4ruLUcQ3qecg7Bh1rfIOV570ALt9zRRg+tFADZd3lPwPumkg3eRHwPuimSSyeU37luh71z/inxRJ4c0aGSKDdcTkRxbjwOMkmnGLk7ITairs6Vd23oKytS1xbOT7NbJ9ovXOFjXt7muAs/iJq1xcR2ly0EaXDBPPUYMZx1/Guu0rUdG0tCVnWSduXlY5ZjV1KUqUuWS1JhUjUXNEuafokj3X27VWE911Vf4Y/oK2vm3dB0rIHinTsn9+v50f8JTp27/Xr09azLNKXPnw8Dqf5VK27jgdaxZPE+nNLEfPXgmnnxTpvH79fzoA123bTwKU7sHgVjt4p00g/v1/Oj/hKdNx/r1/OgDXXdtHAoXdjoKyB4p03A/fr+dC+KdNA/wBev50AacGd03A+/Ug3bjwKxYvE+nK0mZ15bPWnjxTpu4/v1/OgDX+bf0HSg7sjgVkf8JRp27Pnr+dB8U6dkfv1/OgDXbdgcDrUdzu+zPwOlZh8U6cf+W6/nTJ/E+nPC6idckUAbQ3bBwOlRzSmC0klwPkQt+QzWYPFOnbQPPXp61V1LxNYSaVcpHMpdomAA+lAFjwnEU0GOTGWnZpSfXJrZXdk8DrXN6L4i0+20WzheZQyRAEe9XR4o07n9+v50Aa43bjwKhKAXYwijcpLYHX61nf8JRp24/v1/Ooz4n043Kt564CkUAa0dvFbjZDBFGrHJCKAD+VLHbx2yFYIY4lJyQihcn8KzD4o07I/fr+dMuPFumQ28krTKVjUuQPQDNADPEmZb7SLf+/cbiPoM1vEtjoK8cvPH2qXerQaksUIigJaK3I6qfU+uK9V03VBqml217BC3l3EYdeema1qUZ0rcy3M4VYVL8r2Lq7to4FRWufKPA+8f50qzPtH7k/nUVrM3lHbGSNx6GsjQsruyeB1oG7eeB0qMTSZP7lvzo86Tcf3LfnQBjeI8297pV4Bgx3Gwn2bjFbrbsjgdax/EFtcajYJFBCfMWZJBk9gea0zLJ8uYWz9aAJvm9BRUfnSf88W/OigDM1XVrq3vEsrGw+1SPC0rEyhAoBx3+tZeo6dH410E2sytZ3lpKP9rY+PXuCDV3VtJfUddjmM1zDDHasu+CTbltw4NaOk2EGm2Kxwlzu+d3dss7HuTTTad0JpNWZx/hz4cnT9UjvdUuY7gQ5McSIdpbGMnPpXZjT7Ln/RYuv9yrKsNvWhWHPPeqnUlUfNJ3YoQjBWiisNPstx/wBFi/74o/s+y3f8esXT+5VkMNx5o3Df17VBRSlsLPzof9Gi6n+D2qRtPsuP9Fi6/wBypZWHnw89z/KpGYcc96AKzafZbT/osX/fAoOn2WP+PWL/AL4qyzDaeaUsMHmgCqNPssD/AEWL/vgULp9lj/j1i/74FWlYbRzSKwx1oApQ2FmWlzbRff8A7lSDT7Lcf9Fi/wC+KlgYbpuf46kDDceaAOYnujb6xDHLp1olvNN5KRkfvmH/AD0A6beKua49rpsMIhtLYzzyeXGZBhF4yWY+gAqG/stSvrxbeSKDy1mEiXwIDogbO0DrntVnWrCTURby/Z45JLScyJE7cSjBH4de9AC6XBFdWYkubeydt2BJb8o49RVq5sLMW74tos4/uVV0Kxms1upZ40t/tEodbaM5WIAAduOcZ4rUuWH2Z+e1AEI0+y2j/RYun9wUDT7IqM2sX/fAqyGGwc9qVWG0c0AVE0+y2/8AHrF/3wKUafZZP+ixdf7lWVYY60Kwyee9AFYafZbj/osX/fFRtYWf2tB9mixtP8FXQw3Hmo2YfbE5/gNAER0+yyP9Fi/74FMn0uwmheJ7SIo4KsNvY8GrhYZXmhmGOvegDzSX4Vzi7Kxaggss8ZQ+YF9PSvRLK1h06whtLdSsUKBEHsBU7MNp5pdwx1rSdWdS3M72IhTjC/KtzH1ljPdadYs7R29y7eaVOCwAyFz71Qs4INH1yyi00ssN0ZY5oA5ZQV5Dc9D2revLK31C2EVwCQDuVlOGU9iD2NY2j+FLLTtUbVIri7e6bKuZZdwYfSsyzoVYZPXrQGG89elCsMnnvQGG889qADcN469KCwyvXrRuG8c9qCwyOe9AC7h70Uu4etFADZf9U/8AumkgH7iP/dFFFADlHy0KOv1oooAAPmNGPn/CiigCKX/Xw/U/yqVh0+tFFAAw+U0pHBoooAFHyikUcUUUARwfem/36kA+Y0UUAGPn/CgjkUUUADDgfWo7r/j2f6UUUASAfIPpQo+UUUUACjihRyfrRRQAAfMaib/j8T/cNFFAErDlaGHH40UUADD5TS44oooARfuiorX/AFR/3j/OiigCVRyfrQB85+lFFAAR84+lBHI+tFFAC4ooooA//9k=)
Step 3 : construct ∠R = 60° and draw RY.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCADzAcMDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2NW+Xoajt2/1vB++akVht61HbsP3vP8ZoAkDfMeDRu+foelAYbjzRuG/r2oAC3zLwaGbpwetBYbl5oZhxz3oAjum/0d+DUpb5eh6VFdMPs781KWG3r2oAFb5RwaRW+XoaVWG0c0isNvWgAVuvB60BvmPBoVhzz3oDDceaAIy3+mDg/c/rUhb5hwajLD7YOf4P61IWG4c0ADN04PWhm+U8GhmHHPehmG080AKW4PBoVvlHBoLDB5oVhtHNAEVq37gcHqf51IrdeD1qO1YeQOe5/nUisOee9AAG+Y8Gjd8/Q9KAw3HmjcN/XtQAFvmHBqO5b5U4P3xUhYbhzUdyw2pz/GKAJGb5TwaUtweDSMw2nmlLDB5oAFb5RwaRW+XoaVWG0c0isNvWgAVuvB61Gjf6VLwegqRWHPPeo0YfapeewoAk3fP0PSgtyODRuG/r2oLDI5oAGbgcHrQzfKeDQzDA570Mw2nmgBHb923B6Gm27f6PHwfuinuw8tuexptuw+zx8/wigBytx0NCtyeD1oVhjrQrDJ570AAb5jwaN3zDg9KAw3HmjcNw57UARzH99DwfvH+VSM3A4PWo5mHnQ/7x/lUjMMDnvQAM3yng0u7joaRmG080u4Y60AIrfKODQrcdDSqw2jmkVhjrQBHAfnm4P36kDfMeDUcDDfN/v1IGG480AG75xwelDOBgngDuazNS16GymEEKNc3bD5YY+319KqLpF5qZWTWLplQnItoThR7E96ALl34i021+VrhXfP3Y/mP6VTuPFNvJA4js75sjr5PFalvptjZqBb28Se4XmprgqLd8Y6elAGZB4mtpZI4jbXkbMQo3wkCthT8o4NNBXYOmcelKrDaOaABW46GhW5PB60Kwx1oVhk896AELc9DRQWGetFADlI29qityP3vT75qVQNo4qK3A/e8fxmgCUEbj0oyN/bpQANx4pMDf07UAKSNy9KGI46daQgbhxQwHHHegBl0R9nfpUhI29ulRXQH2d+KlIG3p2oAFI2jpQpG3tQoGBxQoG3pQAKRz060AjcelCgc8d6ABuPFAERI+2Dp9z+tSkjcOlRED7YOP4P61KQNw4oAGI46daGI2npQwHHHehgNp4oACRg9KFI2jpQVGDxQoGBxQBFakeQOnU/zqVSOenWorUDyBx3P86lUDnjvQAAjcelGRv7dKABuPFGBv6dqAAkbh0qK5I2p0++KlIG4cVFcgbU4/jFAErEbT0oJGD0oYDaeKCoweKABSNo6UKRt7UKBgcUKBt6UACkc9OtRIR9ql+gqVQOeO9RIB9ql47CgCXI39ulBIyOlJgb+naggZHFACsRgdOtDEbT0pGA4470rKNp4oARyPLbp0NNtyPs8fT7opzgeW3HY023A+zx8fwigB6kY7UKRk9OtCqMdKFUZPHegABG49KMjcOnSgKNx4o2jcOO1AEUxHnQ/7x/lUrEYHTrUUwHnQ8fxH+VSsowOO9AAxG09KMjHahgNp4o2jHSgAUjaOlCkY7UKBtHFIoGOlAEcBG+b/AH6ytW1OZrsabpeDdyDLydoV9T70/VtXh0axup3ZfM3YjQnlm7cVj6LqsNpAzQ2tzeXk53zSKmAT6Z9KAOg0vSbfS0wnzzPzJK3LMavkjK9KxI9Zv5ZkC6LMqk4JaQcD1raIGV4oAViMDp1qO5I+zP06U9gMDjvTLkD7M/HagCQEbB06UKRtHSkAGwcdqVQNo4oARSMdqFIyenWhQMdKFAyeO9AASM9qKQqM9KKAFVRtqO3Ufvf980LA2P8AXSfnUcELHzP3rj5z3oAsBRuNG0b/AMKjEDbj++f86PIbd/rn6etAEhUbloZRx9ajMDZH75/zoaBuP3z9fWgAulH2d6lKjb+FVrmFhbsfNc/jUhgbb/rpOnrQBKqjaKRVG2oxA2B++k/OhYGx/rn/ADoAkVRz9aAo3GoxA3P75+vrQIG3H99J+dAAVH2wf7n9akKjcKrmFvtYHmv9zrn3qQwNkfvpPzoAkZRx9aGUbTUbQNx++k6+tDQNtP76T86AJSowaFUbRURgbH+uk/OgQNgfvpPzoALVR5A+p/nUiqOfrVe2hYwj9645Pf3qQQNz++k6+tAEgUbjRtG/8KjEDbj++k/OjyG3f66Tp60ASFRuFR3Kjan++KDA2R++k/Oo7iFgqfvXPzjvQBYZRtNKVGDUTQNg/vX/ADoMDY/10n50ASqo2ikVRtqMQNgfvpPzoWBsf66T86AJFUc/Wo0UfapfoKBA3P71+vrUaQn7TIPNfoOc0AWNo3/hQVGRUfkNu/1r9PWgwNkfvX/OgCRlGB9aGUbTUbQNx+9fr60NA20/vpPzoAe6jy2+hptuo+zx/wC6Ka8DeW371+h702CFjAn71x8o70ATqoxQqjJ+tRrA2P8AXP8AnQIGyf3z9fWgCQKNxo2jcPpUYgbcf3z/AJ0eQ27/AFz9PWgAmUedD/vH+VSMowPrVeWEiWH96/JPf2qRoGx/rn6+tAEjKNppdoxUTQNtP76T86PIbH+uk/OgCRVG0Vh3OqXF7cvY6Oh3oSstww+WP6eprYWBto/fSfnTY7UIDtkZcnJx3oA5O00SKfxaYpne5FqvmSvIc7nPTiuxSJEYhVCj2rn/AAzF9pn1S78xgZbkqCD2Fbogbcf3r/nQBJtG8fSkcAYOCcc8UzyG3D96/T1oMDZH71/zoAhsb+31O382An5W2srcFT6EVPcqPs7/AErD1TT59MuTqlgXYH/j5iH8Y9R71oxzR32nfaLe4d43XI5/Q0AXgo2D6UKo2ioxA2wfvX6etct4ktoJdc0+O8s7rUIvIkIiiAJByOcEigDrVUYoVRk/WuY8GxpPb3k9kZrfT3lxBA5+aMgYfI7c9q6MQNk/vX/OgB5UZoqMwtn/AFr/AJ0UASqDtHNR24P73n+M1Iu7aOBUdvn97wPvmgCQBtx5ow2/r2oG7ceBR82/oOlAAQ25eaGDcc96Du3LwKG3ccDrQBHdA/Z35qQg7evao7rP2d+BUh3beg6UAKobaOaRQ23rSru2jgUi7tvQUAChuee9ADbjzQu7ngdaBu3HgUARkH7YOf4P61IQ24c1Gc/bBwPuf1qQ7tw4FAAwbjnvQwbaeaG3ccDrQ27aeBQApDYPNChto5oO7B4FC7to4FAEVqD5A57n+dSKG5571Ha58gcDqf51Iu7ngdaAABtx5ow2/r2oG7ceBR82/oOlAAQ24c1Hcg7U5/jFSHduHAqO5ztTgffFAEjA7TzSkNg80jbtp4FKd2DwKABQ20c0ihtvWlXdtHApF3begoAFDc896jQH7VLz2FSLu54HWo0z9ql6dBQBJht/XtQQ2RzR82/oOlB3ZHAoAGDYHPehg2080NuwOB1obdtPAoARwfLbnsabbg/Z4+f4RTn3eW3A6Gm2+fs8fA+6KAHqGx1oUNk896F3Y6Chd2TwOtAAA2480YbcOe1A3bjwKPm3DgdKAI5gfOh5/iP8qkYNgc96imz50PT7x/lUrbsDgdaABg2080uGx1pG3bTwKX5sdBQAihto5pBuCE59aVd20cChc46CgDA8GA/2RK2fvXD/AM63TIqsd0iD6muc8NW3m6fqenykgJcsh2nBGeazptFi1K9az0rzfLjOJrl5CQPYepoA6831tu/4+4P+/goN7bEj/SoP++xWZbeEtLto1j+zCQgcs5ySfWmXWkaDa8zpBHjqC3P5UAa5uoGwBcQn/gYrl9Wv7XwrfFxdQraXZ/eQ7hlD/eA9Kbcf2DtP2WymnxyWjyF/OvLdQkjfV75pAUzM2xZGyQnbBPUVvh6Ptp8t7GVar7KPNa59AQyLNbpJFIrxuoKspyCKi+xxvdxXbZ86NCinPGD1rzXwOupRWkcTXlxaQXDsbQtyjD0x/Ku3X/hIbYDm1ugPX5DWUo8smjSL5kmX7TTILS8ubqAFJLkhpVB+Ukd8evvVtQcnnvWIviCa141DTp4hn76DetXbPWrG8z5NzEST90nB/WpGXSGz1ooJJORjFFACqTtHFR25P73j+M1IrDaOtR27f63r980ASAnceKMnf07UBhuPWjcN/fpQAEncvFDE8cd6Cw3L1oZhx160AR3RP2d+KkJO3p2qO6b/AEd+tSFht79KAFUnaOKRSdvSlVhtHWkVht70ACk88d6ATuPFCsOevWgMNx60ARkn7YOP4P61ISdw4qMt/pg6/c/rUhYbh1oAGJ4470MTtPFDMOOvWhmG09aAFJODxQpO0cUFhg9aFYbR1oAitSfIHHc/zqRSeeO9R2rfuB16n+dSKw569aAAE7jxRk7+nagMNx60bhv79KAAk7hxUdyTtTj+MVIWG4dajuWG1Ov3xQBIxO08UpJweKRmG09aUsMHrQAKTtHFIpO3pSqw2jrSKw296ABSeeO9RoT9ql47CpFYc9etRo3+lS9egoAkyd/TtQScjijcN/fpQWGR1oAGJwOO9DE7TxQzDA69aGYbT1oARyfLbjsabbk/Z4+P4RTnYeW3Xoabbt/o8fX7ooAepOOlCk5PHehWGO9CsMnr1oAATuPFGTuHHagMNx60bhuHXpQBHMT50PH8R/lUjE4HHeo5m/fQ9fvH+VE9zDAuZpFQf7RxQBIxO08UuTjpWTP4m09MpCz3D+kSFqiOq6tdj/RNN8pT/HO39BQBtKTtHFQy3kFshM8qRgf3mArKXTNTuwDe6kyKeqQLtps2kaXpdjLdzxGYxKWzKxbJoA5q+1oxa9e2+lSGRL/GWQcg98e9dBYnVIbVLbT9OjtYlH3pmyx9/rVC20KSbR5b5F2akZBPHgfd9F/Kuj0fVE1SxWcDDj5ZF/usOooApf2Pf3TD7fqUpBHKQjaKJ9N0fRoftFzEDt/ilO5ifbNWNW12HTmEUame7bhIU6/jVOy0aa8ukvtabzJeqQfwR0AV0t7vxEytIhs9MzxGow0n1qLXNKsX1nSbQWkRjiVn2lR06V1hICgAYA9q5+6PneMG9ILM/qaANLUdMi1DTfs2zYVAMTLxsYdCKh0HUpLq3a3uhi8tjslX19G/GtQMNg69Kw9Zhksp4tYtFJeIbZ0H8cf+IoA2xyuCuRVC60SwvSxmtV3Z+8vB/Orlrcx3Vsk8J3RyDcCKkVhk9etAEcEYtYEhjB2RgKMnJxRTywz3ooAatxFj74qOC4iHmZcffNTqq7RwKit1X97wPvmgBwuItx+cUfaIt33x0p4Vdx4FG1d/QdKAGG4i3D5xQ1xFx84608qu4cChlXjgdaAILm4iNu4DjNSG4i2/fHSkulX7O/AqQqu3oOlADBcRYHzihbiLb98U8KuBwKFVdvQUAMFxFz8460C4i3H5xT1VeeB1oCruPAoAgNxF9rB3jGz+tSG4iyPnFNKr9sHA+5/WpSq5HAoAY1xFx8460NcRbT84p7KvHA60Mq7TwKAGm4ix98UguIsD5xTyq46ChVXA4FAEFtcRCEZcdT/OpBcRc/OOtNtVXyBwOp/nUqqvPA60AMFxFuPzij7RFu++OlPCruPAo2ru6DpQAw3EWR84qO4uIiqYcffFTlVyOBUVyq7U4H3xQA5riLafnFKbiLH3xTmVdp4FBVcdBQAwXEWB84oW4ix98U9VXA4FCquOgoAYLiLn5x1qNJ4vtMh3jGBU6qvPA61Eir9ql4HQUAO+0RbvvjpQbiLI+cU/au/oOlBVcjgUAMa4i4+cdaGuItp+cU9lXjgdabIY0Qlyij1OBQA17iLy2+cdDTYLiIQIC4+6KpXevaZbqymdHfH3YxuNVIdauriFFsNLd+Pvy/KKANtbiLH3xTWvLeIEyTIo9WOKyBZazeD9/dw2qH+GFcn86fF4Xsixa6eW5bPJkbj8qAJJ/E+mQMQs/mt/diUsarHX726bFlp5UdnnbArXt7G1tvlhgiQD0UVPtXcOB0oA52S31O7kj+1aksKk/dgXBH41PHoOmKQ07PcPnkysT+la0yr50PA+8f5VKyrgcDrQBXjFnbpiFY0A/uripvtEWPvinMq7TwKNq46CgBi3EW0fOKydbjbUTZ2qEfZ2l3Tt7DkD8a2VVdo4FRTT29pbtNOyJGvUmgBkE8SGX5wAG4+mK43VNTay1e5m8Pkujr/pO1cqp/vD3rRRrvxNLIlvm107f8z4w0n0qh5lvb6jdxJLe21tZyrEDbLmNeAS0vrnPvQBuaBa6fDELyOcXM8oy8zcnPp7Vsm4iyPnFcFf2F9b3Wq6nol2YI7JgfsytiOUBQxJHvWhpuvPe6+j3Je0jaNT5cr4TkdAvrnvQB1rXEWB8461z9pKkviLWJtwwESMfhXRDy3UFNrAnqOa5/QgJV1i4IH725bB9hQBvC4i2D5x0pPPhZNrMCCMEGnhV2DgdKVVXaOBQBXtBa2duIYNqRqThR2qUXEWT84605VXHQUKq5PA60AMNxFn74op5Vc9BRQAqqNvSo7cD97x/GakVRtqO3Ufvf8AfNAEgUbjxRtG/p2oCjcaNo3/AIUABUbl4oZRxx3oKjctDKOPrQBHdAfZ34qUqNvTtUV0o+zvUhUbfwoAVVG0cUiqNvSlVRtFIqjbQAKo5470BRuPFCqOfrQFG40ARlR9sHH8H9akKjcOKjKj7YP9z+tSFRuFAAyjjjvSso2nikZRx9aGUbTQApUYPFCqNo4oKjBoVRtFAEVqB5A47n+dSKo5471HaqPIH1P86kVRz9aAAKNx4o2jf07UBRuNG0b/AMKAAqNw4qO5UbU4/jFSFRuFR3Kjan++KAJWUbTxQVGDxSMo2mggBSScDHrQAqqNo4pFUbelUrjVtPs1HnXUYPoGyao/8JD53y2Fjc3B/vFdo/WgDbVRk8d6iXatzKWwAAOTWQE168zzBZoT2+ZqbH4bE1y5v7y4uCAMjdtH6UAX7rW9OtHxJcoW/ur8xP5VTOvy3LAafps8vozjaKv22jWFow8m2jU464yauFACoHAoAxGg128x5k0Foh7Rjc3504eGIH+e9uJ7lu+98D8q2WUYH1oZRtNAFWLTLO0hYQW0aYHZasW4H2ePj+EUrqPLb6Gm26j7PH/uigB6qMdKFUZPHehVGKFUZP1oAAo3HijaNw47UBRuNG0bh9KAI5gPOh4/iP8AKpGUYHHeo5lHnQ/7x/lUjKMD60AKyjaeKNox0pGUbTWLqWtkTmx0tPtF4eCR92P3JoAt6nq9tpUK+b80rfciXlmNZtppFzrEy3ms/LGDmO1B4H1q1pWgLbP9rvXNzetyXbovsK11UYoAitkVDKqqAobAAHTisu+8PNd3FwIbx4La6wbmFUB8zjBwTyMj0rVgUb5v9+pAo3GgDFuvDQluJBb3T29tcBRcQqoPmBQAOTyOAAcVo3Wl2d3Gsc9ujqBgZHQVZ2jePpQVGVoAwZvDSWiPLY3tzb7QWwGyOPrTPC0TJ4XLSHc0juxb1+atbWHEGj3cmekTfyxVXR4fJ8L2qnr5IJ+poA1Qo2DjtSqo2jikCjYPpQqjaKABVGOlCqMtx3oVRihVGW+tACFRnpRQVGaKAFUHb1NR24/1vJ++akXO3qKjt8/vef4zQBIAdx5NGDv6npQM7jyKOd/UdKAAg7l5NDA8cnrQc7l5FDZ45HWgCO6B+zvyakIO3qelZ3iDT5NQ0qSOKYwzoRJFIp+6wPGfUVS0OS61ib+07xfJ8kNBHCDxuBw7H8Rge1AG+oO0cmkUHb1NKudo5FIudvUUACg88nrQAdx5NC555HWgZ3HkUARkH7YOT9z+tSEHcOTUZz9sHP8AB/WpDncORQAMDxyetDA7TyaGzxyOtDZ2nkUAKQcHk0KDtHJoOcHkULnaORQBFag+QOT1P86kUHnk9aprf21pbAz3EUYBPVveqLeJ7csVtIprps8eWnH50AbQB3Hk0Y+bqelYYutdvCfJtYbVT/FKcn8qP7Bu7pv9P1OZwR9yP5RQBpXWpWdpgz3caY7buay7nxJFNtWyt7i5YMOQuB+dXLfw/p9qysturv8A3n+Y1cmQRogQKo3jgDFAGSZNfvAdkcFmh7sdzU7/AIR2W451DUbib/ZU7RW02dp5FKc4PIoAoWmhWFoAYrdN395hk1djQKgC8D0FOXO0cikXO3qKABQcnk9ajQf6VLyegqRc5PI61GmftUvPYUASYO/qelBByOTRzv6jpQc5HIoAGBwOT1oYHaeTQ2cDkdaGztPIoARwfLbk9DTbcf6PHyfuinPny25HQ0lvn7PHz/CKAHKDjqaFByeT1oXOOooXOTyOtAAAdx5NGDuHJ6UDO48ijncOR0oAjmH76Hk/eP8AKnTukMRklkCIvJYngVS1bUYNMWKW5cAZOFHVuO1ZaWN74idZ9SzBZA5S3HVvdqACa/vPEEj2+mFobMcSXJH3vZa2NO0q30u28u3Xk/ec/eY+5qwkKwQCOJVRFGAoHAqTnHUUAIoO0cmhQcdTQudo5FC5x1FAEcA+ebn+OpADuPJqODO+bn+OpBnceRQAYO8cnpQQcryaOd45HSg5yvIoAyPFjmPw5dAE5cBB+Jq8sXlaWiA8LGB+lZniwlrO0g7y3UY/DNbFwCLZx2AoAkAOwcnpQoO0cmgZ2DkdKFztHIoAFBx1NCg5bk9aFzjqKFzluR1oAQg56mig5z1FFADFefH+rX86jgab95hF++e9WFJ29DUduf8AW8H75oAA8+4/u1/OjfPu/wBWvT1qQE7jwaMnf0PSgCMvPkfu1/Ohnn4/dr19akJO5eDQxPHB60AV7lpvIbKLj60yztWsbdooYxtLs5y2eWJJ/U1PdH/R34NSknb0PSgCIPPgfu1/OhXnx/q1/OiW6itYfMuJEiT+87AClt7iO4hEkLrIh6MjAigBA8/P7tevrQHn3H92v50SXMUAYzOqAH+JsVmzeJ9PjdliZ536YiUtQBeLTfax8i52evvUhefI/dr+dYh1XVbu5Bs9NMYK8NOccZ64p50zVrsj7bqJjU/wQLigDSuL0Wy5naFAD/E9Zs3iq3yUt43uG/6ZKSPzqWLw1p8RDSRvO+fvSturTSCKBMRQqg/2QBQBjf2jrl4v+jaekCn+KZufypn9j6td4+26g23ukXyiuhJODwaFJ2jg0AYVh4ftIUDm1WV8n5pGya1YleIERwRqM9F4p9qT5A4PU/zqRSeeD1oAjDz7j+7X86N8+7/Vr09akBO48GjJ39D0oAjLz5H7tfzqO4abamUX7471YJO4cGo7knanB++KABnn2n92v50F58f6tfzqRidp4NKScHg0ARB58D92v50K8+P9Wv51KpO0cGkUnb0NAEYefn92vX1qNGm+0yfIucDvVhScng9ajQ/6VLx2FABvn3f6tenrQXnyP3a/nUmTv6HpQScjg0ARs8/H7tevrQzz7T+7X86kYnA4PWhidp4NAETvP5bfu16etNgabyEwi42jvUzk+W3B6Gktyfs8fH8IoAarz4/1a/nQHnyf3a9fWpFJx0NJvCBmbhRySe1ADA8+4/u1/OsrU9fe0nW2toRcXjjAjQ52+5qC51e61a4a00UfIOJLk9F+laGl6PBpQPlqXmfl5X5ZjQBm2mjXH22O81QrcXLH5VJ+VPYCt5mnwP3a/nRMf30PH8R/lUjE4HB60ARs8+0/u1/OjfPj/Vr+dSMTtPBpcnHQ0ARK8+0fu1/OhXnx/q1/OpFJ2jg0KTjoaAK8LTb5cIv3vWpA8+4/u1/OiA/PNx/HUgJ3Hg0AR759w/dr09aC8+R+7X86kyd44PSmvKqsoYgfU4oAwdcaWbWtHgKL/rmcjPoK2LhpvIfKLjHrWReTJJ4xtSzKI4LZnYk8A5p8uuS6hMYdNgMkCn97O3C49vWgDYDz7B+7Xp60K0+0fu1/Oq2q6kmm2IdmRZJCI4t7AAsenJrN8GXDTaTcB7n7S6XcqmTeG/ioA21afH+rX86A8+T+7Xr61ylzBPbarNq17axTWyXAVXWZt6LkKDgHHBPSuvUnLcHrQBEWnz/q1/OipCTnoaKAFVht71HbsP3v++akVht61Hbkfvef4zQBIGG49aNw39+lI0iIWLuqj1JxWfc+IdNtnw1yrsB91PmNAGiWG5etDMOOvWsM+ILm6YDT9Nlf0eT5RSNba7eY8+7itUP8MQy350Aa97NHHbOZHVR/tHFUbjxLpsGVExlf+7GCxqrJ4ZtfKZ7qaa5f/po/H5VrwWNpapiCCNMDsvNAHk/xA1O41LWrfzoZoLNYR5KycB2ydx+vSp/h5DqF5e3lta3ksFiqBpNnI354A/DNenX+mWOq24hvreOeMcgOOn0p2n2NpptsIbKGOGMfwoMV0+3XsfZcvzMPYv2vtL/IzofDNiGLXBluXz1lYkflWnBa29tkQwogH91amVhzz3oDDcea5jcjLD7YP9z+tSFhuHWoyR9sHP8AB/WpCw3DmgAZhx160Mw2nrQzDjnvSsw2nmgALDB60Kw2jrQWGDzQrDaOaAIrVh5A+p/nUisOevWo7UjyBz3P86kVhzz3oAAw3HrRuG/v0oDDceaNw39e1AAWG4dajuWG1P8AfFSFhuHNR3LDanP8YoAkZhtPWlLDB60Mw2nmgsMHmgAVhtHWkVht70qsNo5pFYbetAArDJ69ajRh9ql+gqRWGTz3qNCPtUvPYUASbhv79KCwyOtG4b+vagsMjmgAZhgdetDMNp60MwwOe9KzDaeaAGuw8tuvQ0luw+zx/wC6Kc7Dy257Gsu91yDTbaKNQZrp1ASFOST70AXbq/t7C2aa5kCIPXv9KwlW98TPuk32um54To8v/wBaprHR5r6db7WnDydY4B91P/r1vKVGQMADtQBFa28FnEIbeMRxqOABUu4bh16UBhuPNG4bhz2oAjmYedD/ALx/lUjMMDr1qOYjzoef4j/KpGYYHPegAZhtPWl3DHehmG080bhjrQAisNo60Kwx3pVYbRzSKwx1oAjgI3zf79SBhuPWo4CN83P8dSBhuPNAFTUrV76ERR3Mluc5LIOSPSs4+GbJFL3M9xIQCSzyHitzcN457Vja+095Lb6ZbBlFxzLKBwqDqPrQBylno0Gv+ILsWs00VjCijcWyX/8ArV1llpt1pkTxNdiW0VCFUpgg9qreGoo4rzVTEAsaziJPoBW9ckfZ5Oe1ADLi1tryBUuoEmQYIV1yM1V07RbTS7ZorFWgR5jM2zjJJ6fStAMNg57UqsNo5oAyP+EftWvTP5k4iaTzWtg/7pn/ALxFaysMt160Kwx1oVhlue9ACFhnvRQWGetFAGIPEb3GBp+nTzf7TDatRwxa7eb90sFmhY5Cjc1dAiKqgAAD2qO3Ufvf980AZCeGIZHLX11Pct3DNgflWjbaVY2hAgtolwOuOatBRuPFG0b+nagAIAK9KGxx060FRuHFDKOOO9AEd1j7O9SnG3t0qK6UfZ34qUqNvTtQALjaOlIuNvalCjA4pFUbelACrjnp1oGNx6UiqOeO9AUbjxQBGcfbB/uf1qU43DpURUfbBx/B/WpCo3DigBWxx060NjaelIyjjjvQyjaeKAFOMHpQuNo6UFRg8UBRgcUARWuPIH1P86lXHPTrUVqo8gfU/wA6kVRzx3oAUY3HpRxv7dKQKNx4o2jf07UAKcbh0qK5xtT/AHxUhUbhxUdyo2p/vigCVsbT0oOMHpSMo2nilKjB4oAFxtHShcbe1AUYHFIqjb0oAFxz061GmPtUv0FSKo5471Gij7VLx2FAEnG/t0oOMjpRtG/p2oKjI4oAGxgdOtK2Np6VFczQ2sJlndUReSSa595rzxKxS132ung/NKeGl+ntQBPqGtyXMr2OjIJZwCHl/gj/ABqzouiQWEazyHzrtxl5W5P4VbtdOttPszDbRhVC8nufrU9uo+zx8fwigB64x2oXGT060iqMdKAoyeO9ACjG49KONw6dKQKNx4o2jcOO1AEc2POh/wB4/wAqlbGB061FMo86Hj+I/wAqkZRgcd6AFbG09KOMdqRlG08Uu0Y6UAC42jpSLjHalVRtHFIqjHSgCODG+b/fqQY3HpVKW/tLDzmupkjG7oTyaof8JKkzkWFjc3H+0FwKANzjeOnShiq4JxxWIbzW5CDHpsSA9N8nNQXl5rsNpK8llAVVGJIfpxQBN4UG7S5Zj1luXb9cVs3OPs8n0rltD1WfT9DthPps5iI3iSPnOTnNa8eu6ffQukUwWTH3H+U0ATafqX2y7vrdowv2VwgOfvDHWtBcbR0rB0sCPxTqsfZo45PzFbyqNo4oARcY7ULjJ6daFUY6UKoyeO9ACHGe1FBUZ6UUAMW2XH33/Oo4LcHzPmf7571YUHaOajtwf3vP8ZoABbLuPzv+dH2Zd3336etSAHceaMHf17UARm2XI+d/zoa2Xj536+tSEHcvNDA8c96AK9zbqIGO5/zqQ2y7fvv09aLoH7O/NSEHb17UARi2XA+d/wA6Ftlx99/zqVQdo5pFB29aAIxbLz879fWgWy7j87/nUig8896ADuPNAFc24+1gbn+56+9SG2XI+d/zoIP2wc/wf1qQg7hzQBG1svHzv19aGtl2n53/ADqRgeOe9DA7TzQBGbZcfff86BbLgfO/51KQcHmhQdo5oArW1uDCDufqe/vUgtl5+d+vrRag+QOe5/nUig8896AIxbLuPzv+dH2Zd3336etSAHceaMHf17UARm2XI+d/zqK4twFT5n++O9WSDuHNR3IO1Of4xQANbLg/O/50G2XH33/OpGB2nmlIODzQBELZcD53/OhbZcfff86lUHaOaRQdvWgCMWy8/O/X1qNLcfaZBufoO9WFB5571GgP2qXnsKAD7Mu7779PWqOqX1rpcYaaR2kb7kanLMag1LW2S5+xaav2i8YY4+6nuTTtN0L7POLu+k+0Xrcl26L7CgClb6Nc6xItzrDMkQOY7YHgfWt/7IkcYVCyqBgAHgVKwOBz3oYHaeaAIntl8tvnfp602C3UwIdz9B3qZwfLbnsabbg/Z4+f4RQAi2y4++/50C2Xn536+tSKDjrQoOTz3oAjFsu4/O/50fZl3fffp61IAdx5owdw57UAVpbcCaH5n5J7+1StbLj779fWiYHzoef4j/KpGBwOe9AEbWy7T87/AJ0yVYYdokmKbuBubGanYHaearahp1tqNvsu13KvIOcY96AHiGMR7zI20DJO7isOW/udSma20UMVU4e5c/KPp61kLpFxqs9xFpN3MlhH8pMjEiRvQe1bOm6p/Zix2Oo232THypIo/dt+NAD7DwxarLJLds91OG5eQ/0rXS0RDtQsoA6A4pbflpSDwWqUA7jzQBH9mXcPnfp61l+JVFv4fvHDvnZgc+prYwd457VieLif7IjizzNOiY+poAvWFksOmW0e5vljUYz7VBqegWN3A7Sx/OBkOvBFaYQrGq56YFNuQfs789qAOJs0vNJ1zUJI/MvIIVRJDn5wP64rrLCa21G2Wa2mZ1PUZ5B9DSWGmG0ur24Mm43Th8Y+6MdKzr/S5tNmOp6QMN1mgH3ZB3wPWgDaW2XH33/OgWy5Pzv+dRaZfxanZJcQNweqnqp7g1aUHJ570ARG3XP3n/OipCDnrRQAq7tvao7fP73p981IpO0cVHbk/veP4zQBIN249KPm39ulAJ3HijJ39O1AAd25elDbuOnWgk7hxQxPHHegCO6z9nfpUh3be3So7on7O/FSEnb07UAKu7aOlIu7b2oUnA4oUnb0oAF3c9OtA3bj0oUnnjvQCdx4oAjOftg6fc/rUh3bh0qMk/bBx/B/WpCTuHFAA27jp1obdtPShieOO9DE7TxQAp3YPShd20dKCTg8Uik4HFAEdrnyB06n+dSLu56dajtSfIHHc/zqRSeeO9AAN249KPm39ulAJ3HijJ39O1AAd24dKjuc7U6ffFSEncOKjuSdqcfxigCRt209KU7sHpSMTtPFKScHigAXdtHSkXdt7UKTgcVVvtSg0y2825YKOyjqx9hQBYaQRI7yOqovJJ6Cude+u9dvJYNLJiteBJckdR/s06OzvfEUgmvw0FgDlLcHBf8A3q27aJLeV4oY1RFVQFHagCLTdLg0uMR26jJGWc8sx9zVw7sjpRk7+nagk5HFAA27A6daG3bT0oYnjjvQxO08UAI+7y26dDTbfP2ePp90U5yfLbjsabAT9nj4/hFAD13Y7ULuyenWhScdKFJyeO9AAN249KPm3Dp0oBO48UZO4cdqAI5s+dD0+8f5VI27A6daimJ86Hj+I/yqVicDjvQANu2npWJrtzNdTxaPaNtlnG6Zx/BH3/OtmaTyoXd+FVSxPsKxfDcb3IudVmX95dudnsg6CgDXs7VLK0jggULGi4ApLm0ivbVoblFeNuoPaplJ2jis7XLWS80e4jWeWBQjFjGcFhg8ZoAq6Nb3OlyXMc1yj2Cn93I7cr7E1sNMiKZHkjWPA+YnA/OuasLSC+8PadDOVkkEe6KCR8LMwX+L1xVOC0m1DS4NNE9vHNDdyB45hvQ7f4VHcDNAHYfaIiqyedF5Z4Dbhgn61j+I8y32kW/9+53fkM1Tg019X0z7IFt7d7K4aNtkeY3x1YDsf5GrV6pbxXpUHJEMLSZP5UAbzZ9utMuc/Z36dKexOBx3plyT9nk47UAPGdg6dKF3bR0oBOwcdqFJ2jigDnLhT4e1dLyPixu22TKOiP2aujXJyQRg1WvrNdQ0+a2kUYkUgex7GqXhm8kudL8qbme2YwyZ68dP0oA1Tuz2ooJOelFACq3yjg1Hbt/reD980Lcx46n8qjguIx5nJ5c9qALAb5jwaN3z9D0qMXMe48n8qPtMe7qenpQBIW+ZeDQzdOD1qM3Me4cn8qGuY+OT19KAC6b/AEd+DUhb5eh6VXubmMwMAT+VSG5j29T09KAJFb5RwaFb5ehqMXMeByfyoW5j29T+VAEit14PWgN8x4NRi5j55PX0oFzHuPJ/KgALf6YOD9z+tSFvmHBqubiP7WDk42envUhuY8jk/lQBIzdOD1oZvlPBqNrmPjk9fShrmPaeT+VAEpbg8GkVvlHBphuY8dT+VILmPA5P5UAFq37gcHqf51IrdeD1qvbXEYhAJPU9vepBcx88nr6UASBvmPBo3fP0PSoxcx7jyfyo+0x7up6elAEhb5hwaiuW+VOD98UpuY8jk/lUdxcxlU5P3x2oAsM3yng0pbjoa5rxL43s/D8sVuInuLiQbii8bVz1NZ1l44l8Rg2enw/ZbgDMryHhFPcetX7OXLz20J5483LfU6HUtdSyK21tGbi8cfLEvb3NQadorvOL7Vm8+5PKp/DH9BUulWmn6XGSkoknf78rHLMa0FvrfH+tX86gomVuvB61Gh/0qXg9BTRfW/P71evrUaXsH2mQ+YuCB3oAtbvn6HpQW5HBqH7db7v9avT1oN9b5H71fzoAmZuBwetDN8p4NQtfW/H71evrQ19b7T+9X86AJXb923B6Gm27f6PHwfuio3vrcxsPNXp602C9txAgMi9B3oAsq3HQ0K3J4PWoVvrfH+tX86BfW/P71evrQBMG+Y8Gjd8w4PSoRfW+4/vV/Oj7db7v9avT1oAWY/voeD94/wAqlZuBwetVZb2AywnzF4J7+1SNfW+P9avX1oAz/FNy0OgXATIeXEa/UmtCyhW1sIIEXCxxhR+VYnim7hltrKNXUg3cZPPYGts31vjHmr+dAEyt8o4NNZVlhaN1JVwVI9QajW+t9o/er+dC31vj/Wr+dAFI6PZ3NmbOSIiGFh5e1iCmB2PWlk0LT5bJLMwERRncpViGB7nd1yasQ3sAeXMi8t61IL633H96v50AJaWsNhClvbxlY1HA6k+5PrWTGfN8bzHBPkWwH/fXNWdY8R2OjWEl5cSblTgKvJZj0ArjfDnjqC48UztfWzW4viscT5yAR0B+tXGnKScktES5xTSb1Z6MzcDg9ajuW/0eTg9KGuY/U9fSmXFzGbdwCenpUFE4b5BwelCt8o4NRi5j2Dk9PShbmPaOT+VAEitx0NYWnn7J4u1CAZ2XEazAe/etlbmPHU/lWNO2PGFpOqsYzbujNjgHNAG4W56Giozcx56n8qKAJV27R0qO3x+96ffNSqBtqK3A/e/75oAkG3celHy7+3SlAG48UYG/p2oAQ7dw6UNt46daUgbl4oYDjjvQBFdY+zv0qU7dvbpUd0B9nepCBt/CgAG3A6Ui7dvalUDaOKFA29KAEXbz060DbuPSlUDnjvQANx4oAiOPtg6fc/rUh25HSoyB9sH+5/WpSBuHFACNt46daG27T0pWA4470MBtPFAAduD0oG3A6UEDB4oUDaOKAIrXHkDp1P8AOpF289OtR2oHkD6n+dSqBzx3oAQbdx6UfLu7dKUAbjxRgb+nagBDtyOlYl/4n0+C5e3YXDNBIFkZISyqevWtwgbhXJpa6rPeaotpeQQW73hXa8JZvujJBoAyPHPhe81i/h1fR1W6SWEI6BsHjow9uaPB/gOWFp7zW08t3UJFEr8qOpJxXeWdnHYafDaxZKQoEBPXipyBg1s683T9lfQy9jDn9p1MUeFNMwPlk/7+GkXwpphH3ZP+/hrbUDaOKFA29KxNTEHhTTOflk6/3zTE8LaYbiRdsmAB/Ga3lAyeO9RIB9ql+goAyf8AhFNM3fdk6f3zQfCmmZHyyf8AfZrbwN/TtQQMjigDEPhTTBj5ZOv980N4U0wA/LJ/38NbbAYHHehgNp4oAxH8KaYEY7ZOn9802HwrpjQoSsmSP75rccDy2+hptuB9nj/3RQBiS+GtJt7eSaUSBI1LMd54ArP0zT9J1C5aB7O6tpCnmxiV/wDWJ/eFdTOXS0laGISyBSVQnAY+lc7pkiz+IHvrW3uI4/Jb7X5ynhuNqpn8elAEOoaZplldrbQWV3eTlPMaOF+UXpk5q/D4Z0ueNJFjmUOucM5BH1qhrNrENYlvbkXv2e4gRYvswOQ4J6457j2roNIF1/Zdr/aH/H15Y8z60AZ0nhbTRLEAsmCTn5z6U8+FNMH8Mn/fw1rTAedD/vH+VSsBgcd6AMKXwhpTgbkc7TkfOaf/AMIppmPuyf8Afw1tMBtPFGBjpQBijwpphA+WT/v4aRfCmmEfdk/77NbagbRxQoGOlAGDF4W01nlBWThsffNPHhTTNx+WT/vs1rQAb5v9+pQBuPFAHH+JPAttqGlGPTyUuo2Ese9yVJHY/nXK6D4F1afWLZtQt/sttDKsjsWBLbTkAfiBXrWBvHHaggZWtoV5wg4RejMp0YTkpPdCMRjt1rD1BrnU767s7e7e0htVXe8QBd2YZxz2xW6wGBx3rG1jSZ5GmutOuVt5pY/LlDruVh2OOxHrWJqO0W7n+0Xmn3somltSpWbGC6MMjPvWsu3aOlYnhrRb3SEujqV8t9NOwbz9m1sAYAP0rcUDaOKAEXGO1C7cnp1oUDHShQMtx3oAQkZ7UUpAz0ooAFUbaitwP3v++aKKAJQo3GjaN/TtRRQAFRuXihlHHHeiigCO6A+zPUhUbenaiigAVRtHFCqNtFFAAqjnjvQFG48UUUARED7YP9z+tSlRuHFFFAAyjjjvQyjaeKKKAAqMHihVG0cUUUARWoHkD6n+dSqo5470UUAAUbjxRtG/p2oooACo3CorhVCpgAZcUUUASso2mgqMHiiigAVRtHFCqNvSiigAVRz9aiQD7VL9BRRQBLtG/p2oKjI4oooAGUYHHehlG08UUUAI6jy2+hptuB9nj/3RRRQA9VGOlAGSfrRRQAAfMaNo3j6UUUARTAedD/vH+VSsowOO9FFAAyjaeKNox0oooAFUbRxQqjHSiigCKADfN/v1KFG48UUUAG0bxx2oKjcvFFFAAyjA471HcgfZ5PpRRQBIFGwfShVG0UUUACqMfjQqjLfWiigBCoz0ooooA//Z)
Step 4 : with center ‘R’ and radius 5.6cm (RS = 5.6 cm) draw an arc to intersect RY at S. Join P,S . PQRS is the required quadrilateral.
![](data:image/jpeg;base64,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)
Question 2.Construct following quadrilaterals-
Quadrilateral LAMP with AM = MP = PL = 5cm, ∠M = 90o and ∠P = 60o.
Answer:GIVEN : In Quadrilateral LAMP,
AM = MP = PL = 5cm
∠M = 90o and ∠P = 60o.
PROCEDURE :
Step1 : draw a rough sketch and mark the measurements given.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCAEdAQsDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2CMnyIuOwpLon7M/H+c0sbfuIuD0FJdN/oz8H/JoAlJODxQCcDigtweDQG4HBoARSdo4oUnnjvQrfKODQrdeD1oAATuPFR5P2zp/yz/rUgb5jwaj3f6Z0P+r/AK0ASEncOKGJ4470FvmHBoZunB60ADE7TxSknB4pGb5TwaUtweDQAAnA4qK1J+zrx6/zqUNwODUVq3+jrwe/86AJFJ5470AnceKFbrwetAb5jwaADJ39O1BJ3Dijd8/Q9KC3zDg0AR3BP7vj/loKkYnaeKjuG/1fB/1gqRm+U8GgBSTg8UAnA4oLcHg0BuBwaAEUnaOKFJ5470K3yjg0K3Xg9aAI4yftM3H93+VSZO/p2qONv9Jm4P8AD/KpN3z9D0oACTuHFDE8cd6C3zDg0M3Tg9aABidp4pJSfKfj+E0rN8p4NJK37p+D900AJCT5EfH8IrP1PU7qyls4LKzjuZrlmAEk/lgBRknO1v5VoQt+4j4P3RWRrOltql9pmTcpDE8jSPBM0TLlSBypB60AWNL1Oe6uLi1vLRbe6gCuypL5ilWzghsD+6e1X2J3HiqumaZb6YsvkCZnlbLyTSNI7Y6ZZiTxVpm+Y8GgBI2HkRc9hSXTD7M/P+c0RSJ5EXzr0HekupENs+HX86AJiwweaAwwOaQyx4Pzr+dIJY8D51/OgBVYbRzQrDnnvSLJHtHzr+dCyR8/OvX1oAUMNx5qPcPtnX/ln/WniSPcfnX86j8xPtmd648v196AJSw3DmhmHHPekMke4fOv50NJHx869fWgBWYbTzSlhg801pI9p+dfzpTLHg/Ov50AKGGBzUVqw+zrz6/zp4ljwPnX86jtZEFuuXXv396AJVYc896Aw3HmkWSPn516+tAkj3H51/OgBdw39e1BYbhzSeZHv++vT1oMke4fOv50AMuGH7vn/loKkZhtPNRXEiHy/nX/AFg71I0ke0/Ov50AOLDB5oDDA5pDLHg/Ov50gljwPnX86AFVhtHNCsOee9Iske0fOv50LJHz869fWgBkbD7TNz/d/lUm4b+vaoo5E+0zfOv8PepPMj3/AH16etAClhuHNDMOOe9IZI9w+dfzoaSPj516+tACsw2nmklYeU/P8JoaSPafnX865Xxz4uk0CK3trGNHuboMd78qijAP1PzCqhFzkox3JlJRV2dVCw8iPn+EUqsNo5rifBXje41nUH07UYolk8syxSRAgYBAIIJ9xg12qyR7R86/nTnCVOXLLcITU1zR2FVhzz3prMNx5pVkj5+devrTWkTcfnX86gobFDH5EXyL0HakuoYxbuQi/lT41HkRfQUl0o+zP/nvQA8wx4PyL+VAhjwPkX8qcVGDQFGBQAxYY9o+RfyoWGPn5F6+lOVRtFCqOfrQA0Qx7j8i/lUfkx/bMbFx5fp71MFG41HtH2z/ALZ/1oAcYY9w+RfyoaGPj5F6+lOKjcKGUcfWgBrQx7T8i/lSmGPB+RfypWUbTSlRg0ANEMeB8i/lUVrDGbdcovft71OFGBUVqo+zr+P86AHLDHz8i9fSgQx7j8i/lTlUc/WgKNxoA5WK+uDr7G7kvraz+0GGMG3iEDYOFBYjfye/TnrXUGGPcPkX8qxm0S9muhDcXyy6es3nhGQmXIbcFLZxtBx2zgAZrbKjcKAIbiGMeX8i/wCsHapGhj2n5F/Km3Cj93/10FSMo2mgBDDHg/Iv5UCGPA+RfypxUYNAUYFADFhj2j5F/KhYY+fkXr6U5VG0VFLPb2qF55UjXPVmxQAkcMf2iYbF/h7Vna5r+k+Hgh1BwryD5I0Xcze+PSof+Eige5lXT7ea8Y4x5Ywv5muA8c6drEmtDUruybyZYlRPKBfy9ueGx065rWjCM5qMnZGdWbhByirs9G07XtH1Wz+1W1xF5Snawf5Sp9CDUUuv2btssLWS8fP/ACzTC/ma4v4a6CL26vNQvIM24CxRrIMbnBJJx7ZH516asEcSqsaKqg9AMUqsVCbjF3Q6cnKKbVjEa21i+B3/AGexiPZRuf8AOsbxP4BjvLA3cN5L9tt0Zt8x3B1xkqR26da7ZlG01X1JR/Zd3/1xf/0E1MZOL5o7lSipKzOP8AeEBZKusXcyzTSxlIkVcKik8n3JwK7ZYY9o+RfyrN8MKP8AhHLL/c/qa1FUbRROcpvmk9RRioq0Rqwx8/IvX0prQx7j8i/lUiqOfrTWUbjUlCRr+4i5PQUl0P8ARn5P+TSxg+RFz2FJdA/Zn5/zmgCUrweTQF4HJoIODzQAcDmgBFX5RyaFXryetCg7RzQoPPPegAC/MeTUeP8ATOp/1f8AWpADuPNR4P2zr/yz/rQBIV+Ycmhl6cnrQQdw5oYHjnvQAMvynk0pXg8mkYHaeaUg4PNAAF4HJqK1H+jrye/86lAOBzUVqD9nXn1/nQBIq9eT1oC/MeTQoPPPegA7jzQAbfn6npQV+YcmjB39e1Q3N3DaANcTxxj/AGjigB1wP9Xyf9YKkZflPJrBufEaTlE063mu2DjBVcL+ZpzQa7fqfOnisoz/AAxDLfn2oA17m5gtYy1xOsYx/E2Kym8SRSHZp1vPeP6ouF/M1JB4Zs428yffcy/3pju/TpWrFEIkCxhVAHQDFAGKsGuX4/eTx2UR/hjG5/z7VLb+GbJHMlwZLqXPLTNu/TpWsoO0c0KDzz3oAht4UimlWMBVAXgDFTFMtgnIx3qOMH7TNz/d/lUmDv69qAOduw3h3WPti5/s+7bEwH/LN/71dCCsiI6PuVsEEHIIps0KzoY5VV0YEMrDIIrDNtfeH3JslN1YE58nPzR/7vtQBvsvynk1X1If8Su75P8AqX/9BNV7PW7PUI/3c6rJ3jf5WB9MU/W7qGz0a7luZ44o/KYbnIAyQcD60AQeGB/xTllyfuf1Nair8o5NYvhC8gu/DlqLa4jlMa7XCMDtOTwa2lB2jmgAVevJ601l+Y8mnKDzz3prA7jzQAke7yIunQUl1u+zP0/yaZFLJ5EX7k9B3pLmWQ275hI/GgCyd2D0oG7A6VEZZMH9yfzoEsmB+5P50ASLu2jpQu7np1qNZZNv+pP50LLJz+5PX1oAkG7celR/N9s7f6v+tAlk3H9yfzqPzZPtefJOdnTPvQBYO7cOlDbuOnWozLJuH7k/nQ0snH7k9fWgCRt209KU7sHpUTSybT+5P51BdanFZoWuNsY/2nGfyoAuDdgdKitd32denf8AnWN/wlBuPk06wnuW7MOF/OoYoddvoV8yVbWE5+WL73X1oA3J72CzUtcTRxjP8TVlt4lEzsum2k123ZlG1fzNFr4ftYX8yW2e5lz9+Z936Vqxs0eVS32j0BAoAyfs+u37fvriKyjI+7EMt+dS2/hqzhkV5la5k7tM279K0/Nk3f6k9PWgyybh+5P50ANljEaxKiKoDrwBipm3bT0qvPLIfLzCR8471I0sm0/uT+dAEp3YPSgbsDpURlkwf3J/OgSyYH7k/nQBIu7aOlC7uenWo1lk2/6k/nQssnP7k9fWgAj3faZun8P8qk+bf26VXjlk+0S/uT/D3qTzZN3+pPT1oAkO7cOlDbuOnWsrUdYuLe8htLOw+03UitJsMoQKg4JJwe5AqO5127Q20EGls97MhlMDzBAiggElsHuRj1oAt32jWV8C09uhf++vDfmK86+I+kyabJp7iS4ksiHB8x8oj/Lt+hxmu0l8VKILORLXK3Och5QrKQcFQP4mB7D0NaGrDz9Ju0mtgyGJshsEdDWlKfs5qVtiKkOeLj3PNvhesz+J5ZLbcbYWzCZlPybsrtB9+tesLu2jpWL4VUQeHbQQ2wUMuSVwMnJ5rWWWTb/qT+dOtU9rNzta4qVP2cVG5Iu7np1prbtx6U1ZZOf3J6+tNaWTJ/cn86yNB8bfuIuD0FJdN/oz8H/JpY2HkRc9hSXTD7M/P+c0AUrS4kfXNTiZ2Mcaw7FPRcg5xWkG4HBrIu9HuX1Ge8s9WmtDOqq6LCjg7c4PzAnvWoJFhtw00owi/M7YA+p7CgByt8o4NCt14PWoLPUbO9Um0uoJ9v3vKkDY/KkuNRtLNWNxcRx89CefyoAsBvmPBqPd/pnQ/wCr/rWO3ibz3K6ZZzXRPRsbV/Oovsus6hc/6VdJZoU+7CMnGfWgDautQtbPDXEyRgf3jz+VZcniYXBC6ZZz3TZ4bG1fzqW28OafbyK8iG4k7vMd1aoCIoCAKM9AKAMNrbW9QBNzcpZxn+CEZb86nt/DlhAd8kb3Ev8AfmO6tZmG080pYYPNADYwkaAIm0Y6AYplq3+jrwe/86lDDA5qK1YfZ159f50ASK3Xg9aA3zHg0Kw5570BhuPNABu+foelBb5hwaNw39e1BYbhzQBHcN/q+D/rBUjN8p4NR3DD93z/AMtBUjMNp5oAUtweDQG4HBoLDB5oDDA5oARW+UcGhW68HrQrDaOaFYc896AI42/0mbg/w/yqTd8/Q9KjjYfaZuf7v8qk3Df17UAc7r+mpNq0V7cafNqFsbcwtBFgkNu3A7SQD378fjUFrBqOk/Ybye2nuysEkDxRYaRAX3IMkjOBwea6ksNw5oZhxz3oAzNGsWtdIiS6jXz97zEYB2M7FsA+2cVb1Jv+JXd8H/Uv/wCgmrDMNp5qvqTD+y7vn/li/wD6CaAKfhhv+KcsuD9z+prUVvlHBrM8MMP+Ecsuf+Wf9TWmrDaOaABW68HrTWb5jwacrDnnvTWYbjzQAkZHkRdOgpLoj7M/T/JpYwPIi47CkugPsz8f5zQBKSMHpXD/ABTe4Xw/aLGSLZrgCcr/ALp259s/riu4KjB4qvfpE2mz+dGrxiJiysMggCqhLlkpdiZx5otHivhSC4n8UWcGnzPC0hImaI4xHg7s/p+OK9ctPDen27b3QzyZ+/KdxqHwjpVpY6HbSQW0ccssYLuq8t6c/TFbiqOeO9aYir7WfMlYijT9nHlvcaiomQoVR6CmZH2zt/q/61KFG48VFgfbOn/LP+tYmpKSNw6UMRx060FRuHFDKOOO9AAxG09KCRg9KGUbTxQVGDxQAAjA6VFakfZ16d/51KFGBxUVqB9nXj1/nQBKpHPTrQCNx6UKo5470BRuPFABkb+3Sgkbh0o2jf07UFRuHFAEVwR+76f6wVKxG09KiuAP3fH/AC0FSso2nigAJGD0oBGB0oKjB4oCjA4oAFI2jpQpHPTrQqjaOKFUc8d6AIoyPtM3T+H+VS5G/t0qKMD7TNx/d/lUu0b+nagAJG4dKGI46daCo3DihlHHHegAYjaelV9SI/su76f6l/8A0E1YZRtPFV9SA/su74/5Yv8A+gmgCn4YI/4Ruy6f6v8Aqa1FI2jpWX4YA/4Ruy4/5Z/1NaiqNo4oAFI56daYxG49KeqjnjvTGUbjxQAkajyIvoKS6UfZn/z3pkcLeRF++foKS5hYW7nzXNAFkqMGs7XnEPh+9b/piV/Pj+tXDA2D++esfxRG39htH5rkzSRxgfVh/hQBqaZCIdLtY/7kSr+lWFUc/WokgIQASuAKVYG5/fP1oAkCjcaj2j7Z/wBs/wCtAgbcf3z1H5Lfa8ea/wBzr+NAFgqNwoZRx9ajMDbh++ehoG4/fP1oAkZRtNKVGDUTQNtP756DA2D++egCUKMCorVR9nX8f50CBsD989R20LGBT5rjr/OgCwqjn60BRuNRrA3P75+tAgbcf3z0ASbRv/CgqNwqPyG3f65+lBgbcP3z0AFwo/d/9dBUjKNpqvPCw8v965+cVI0DbT++egCUqMGgKMCojA2D++egQNgfvnoAkVRtFCqOfrUawNtH756Fgbn98/WgAjUfaZv+A/yqTaN/4VXjhb7RKPNfjbUnkNu/1z9KAJCo3ChlHH1qMwNuH756Ggbj98/WgCRlG01X1JR/Zd3/ANcX/wDQTUjQNtP756r6jCw0y6Pmuf3L/wAjQBB4YUf8I5Zf7n9TWmqjaKyPDMLN4dsj5rj5Og+prTWBto/fPQBIqjn601lG401YG5/fP1prQtuP716AHxg+RFz2FJdA/Zn5/wA5pY93kRdOgpLrP2Z+n+TQBKQcHmsXXwZJNKgz9+8Rj9FyTW0d2D0rF1DMviTR4+MIssh/75wKANlQdo5oUHnnvQu7aOlC7uenWgAAO481Hg/bOv8Ayz/rUg3bj0qPn7Z2/wBX/WgCQg7hzQwPHPeg7tw6UNu46daABgdp5pSDg80jbtp6Up3YPSgAAOBzUVqD9nXn1/nUo3YHSorXP2denf8AnQBIoPPPegA7jzQu7np1oG7celABg7+vagg7hzR82/t0oO7cOlAEdwD+75/5aCpGB2nmo7jP7vp/rBUjbtp6UAKQcHmgA4HNB3YPSgbsDpQAig7RzQoPPPehd20dKF3c9OtAEcYP2mbn+7/KpMHf17VHHn7TN0/h/lUnzb+3SgAIO4c0MDxz3oO7cOlDbuOnWgAYHaear6kD/Zd3z/yxf/0E1YbdtPSq+pZ/su76f6l//QTQBU8MA/8ACOWXP8H9TWmoO0c1meGM/wDCOWXT7n9TWi8ohgeWQgIilmPoBQA5Qeee9NYHceapaXqx1Iviyu4FA3B50ChgfTk1dbduPSgBIyfIi47Ckuifsz8f5zSxsPIi69BSXTf6M/X/ACaAJSTg8VigmXxkOOIbL9S3+FbRYYPWsXTW83xLqsnOEWKMf985NAGypO0cUKTzx3oVhtHWhWHPXrQAAnceKjyftnT/AJZ/1qQMNx61Hu/0zv8A6v8ArQBISdw4oYnjjvQWG4daGYcdetAAxO08UpJweKRmG09aUsMHrQAAnA4qK1J+zrx6/wA6lDDA61Fat/o69e/86AJFJ5470AnceKFYc9etAYbj1oAMnf07UEncOKNw39+lBYbh1oAjuCf3fH/LQVIxO08VHcN/q+v+sFSMw2nrQApJweKATgcUFhg9aAwwOtACKTtHFCk88d6FYbR1oVhz160ARxk/aZuP7v8AKpMnf07VHG3+kzdf4f5VJuG/v0oACTuHFDE8cd6Cw3DrQzDjr1oAGJ2niq+pE/2Xd8f8sX/9BNWGYbT1qvqTD+y7vr/qX/8AQTQBT8ME/wDCOWXH8H9TVnUgZNIuk8iSbdEwMcbbWfjoD2NVvDDf8U5Zdfuf1NaisNo60Acz4fW1Grk6LHNHZCEi4V1YAyZG373fG7OPaukYnceKcrDnr1prMNx60ARxXEXkRfOOgpLqeI27gOM1JGF8iLgdBSXQX7M/A/yaAHG4iwfnFY3h6eNptUnZh892yj3CgAVtsECk4XpWP4UUNoaTEDM0jyc/7xH9KANVbiLaPnFC3EXPzjrT1C7RwKFC88DrQAwXEW4/OKj8+L7XneMbP61OAu48Co8L9s6D/V/1oAU3EW4fOKGuIuPnHWnkLuHAoYLxwOtADGuItp+cUpuIsH5xTmC7TwKCq4PAoAaLiLA+cVFbTxC3UFxnn+dThVwOBUdqF+zrwO/86AFW4i5+cdaBcRbj84p6heeB1oAXceBQAz7RFu++OlBuItw+cU/C7+g6UELuHAoAgnniPl4cffFSNcRbT84pLgL+74H+sFSMF2ngUANNxFg/OKBcRYHzinFVweBQFXA4FADFuIto+cULcRc/OOtPULtHAoULzwOtAEEc8X2iY7xg7ak+0RbvvjpSRhftM3A/h/lUmF39B0oAYbiLcPnFDXEXHzjrTyF3DgUMF44HWgBjXEW0/OKr6jcRHTLoBxkwv/6CatsF2ngVX1IL/Zd3wP8AUv8A+gmgCj4ZnjXw7ZAuAQn9TWmtxFtHzis7wwF/4RyyyB9z+prUULtHAoAYtxFz84601riLcfnFSqF54HWmsF3HgUAJGo8iLjsKS6UfZn4/zmljUeRF9BSXSj7M/wDnvQAzUXEOmXUn9yF2/IGq/h6ERaBYrjrEG/Pn+tR+JXEPh29b1Tb+ZA/rV6zhENlBH/cjVfyFAEqqNo4oVRzx3oVRtFCqOfrQABRuPFR7R9s6f8s/61IFG41HtH2z/tn/AFoAkKjcOKGUccd6Co3ChlHH1oAGUbTxSlRg8UjKNppSowaAAKMDiorVR9nXj1/nUoUYFRWqj7Ov4/zoAkVRzx3oCjceKFUc/WgKNxoANo39O1BUbhxRtG/8KCo3CgCO4Ufu+P8AloKkZRtPFR3Cj93/ANdBUjKNpoAUqMHigKMDigqMGgKMCgBFUbRxQqjnjvQqjaKFUc/WgCONR9pm4/u/yqTaN/TtUcaj7TN/wH+VSbRv/CgAKjcOKGUccd6Co3ChlHH1oAGUbTxUGpKP7Lu+P+WL/wDoJqdlG01X1JR/Zd3/ANcX/wDQTQBU8MAf8I3Zcf8ALP8Aqa01UbRxWX4YUf8ACOWX+5/U1qKo2igAVRzx3prKNx4pyqOfrTWUbjQAkYPkRcnoKS6H+jPyf8mlj3eRFyOgpLrP2Z+R/k0AZXiobtKjhyf39xHHj8c/0raAOByaxdezJf6RBn71z5n/AHyM/wBa2gGwORQAig7RyaFB55PWhQ20cihQ3PI60AAB3Hk1Hj/TOp/1f9akAbceRUfP2zqP9X/WgCQg7hyaGB45PWghtw5FDBuOR1oAGB2nk0pBweTSMG2nkUpDYPIoAADgcmorUf6OvJ7/AM6lAbA5FRWufs68jv8AzoAkUHnk9aADuPJoUNzyOtADbjyKADB39T0oIO4cmjDb+o6UENuHIoAjuB/q+T/rBUjA7TyajuM/u+R/rBUjBtp5FACkHB5NABwOTQQ2DyKAGwORQAig7RyaFB55PWhQ20cihQ3PI60ARxj/AEmbk/w/yqTB39T0qOPP2mbkfw/yqTDb+o6UABB3Dk0MDxyetBDbhyKGDccjrQAMDtPJqvqQP9l3fJ/1L/8AoJqwwbaeRVfUs/2Xd8j/AFL/APoJoAp+GB/xTllyfuf1Naig7Ryay/DGf+EcsuR9z+prUUNtHIoAFB55PWmsDuPJpyhueR1prBtx5FAEUTT+RF8idB3pLlpvs75RcfWpYyfIi4PQUl0T9mfg/wCTQBj3zTS+KdOQouYYZZMZ9RitgNPgfIn51lRky+MZ2wf3NmE/EtmtoE4HBoAiVp9v3E/OhWn5+ROvrUik7RwaFJ54PWgCMNPuPyJ+dR7pvtf3Fzs9ferAJ3Hg1Hk/bOh/1f8AWgALT7h8ifnQzT8fInX1qQk7hwaGJ44PWgCNmn2n5E/OgtPg/In51IxO08GlJODwaAIg0+B8ifnUds03kLhFxz396sgnA4NRWpP2deD3/nQAK0/PyJ19aA0+4/In51IpPPB60AnceDQBHun3fcTp60Fp9w+RPzqTJ39D0oJO4cGgCvO037vKL98d6kZp9p+RPzouCf3fB/1gqRidp4NAEZafB+RPzoDT4HyJ+dSknB4NAJwODQBErT7fuJ+dCtPz8idfWpFJ2jg0KTzwetAFeNpvtEvyLn5c81Jun3fcTp60Rk/aZuD/AA/yqTJ39D0oAjLT7h8ifnQzT8fInX1qRmIIO0nrXKWPiO5MljNdXcMn22fyjZooDW5wxGT1J+XBzQB07NPtPyJ+dV9Raf8Asy6yi48l+/sax7PVdRdbC/uJFa01GTYsAjAMIIJQ7u/QZ+tT21zqM+naoNQjcBUbZuj2YO05A/vKOPm75NAE3hlpv+EdstqKRs7n3NaatPt+4n51n+GCf+EcsuD9z+prUUnaODQBGrT8/InX1prNPk/In51MpPPB601idx4NACRsPIi69BSXTD7M/X/JpY2HkRc9hSXTD7M/P+c0AZWlMJNe1mbtujjH4LzW0GGB1rF8OEPHqM5P+tvJCPpwBW0GGBzQAisNo60Kw569aFYbRzQrDnnvQABhuPWo9w+2d/8AV/1qQMNx5qPcPtnX/ln/AFoAkLDcOtDMOOvWgsNw5oZhxz3oAGYbT1pSwwetIzDaeaUsMHmgADDA61FasPs69e/86lDDA5qK1YfZ159f50ASKw569aAw3HrQrDnnvQGG480AG4b+/SgsNw60bhv69qCw3DmgCO4Yfu+v+sFSMw2nrUdww/d8/wDLQVIzDaeaAFLDB60BhgdaCwweaAwwOaAEVhtHWhWHPXrQrDaOaFYc896AI42H2mbr/D/KpNw39+lRxsPtM3P93+VSbhv69qAAsNw61gpotzJq0dxefYxFFIZA0EW2SZsEDefYE1vFhuHNR3NzDawNNNIEjTksaAMS00S7ga0t55oW0+wffbhQfMbghQ3bgHt6CovGvimHQrD7OIzNdXaOqJnAAxgsfbkVL9s1HXCxsz9jsugldfnf6Cuf8Y+B5Z7aO/sJ2muYEbzVmf769ePQjH61pSUXNc+xFRyUXy7lzwF4sh1CFdJliMVxDGWQ5yJFB5/EZFdmrDaOteefDrwvc292utX2yNTEyQRK2TyeWJ/D9a9DVhtHNOsoKb9nsKk5uC59wVhz1601mG49acrDnnvTWYbjzWRoEePIi6dBTL1glnIx6AZp0ajyIuOwrlvG3i630WNtOjhae7mi3EKQBGpyASfwNVGLk7RWopSUVdmr4VTb4dgZvvSF3P4sa2BjA6Vy3gjxHZ6to4tgvk3NoirJG5HOc4YHuDg10wlhwPnT/voUpRcXZgmmroeuNo6ULjnp1qNZYdo+dP8AvoULLDz86df7wpDJBjcelRcfbP8Atn/WlEsO4/On/fQqPzYftn30/wBX/eHrQBYONw6UNjjp1qMyw7h86f8AfQoaWHj506/3hQBI2Np6UHGD0qNpYdp+dP8AvoUplhwfnT/voUAPGMDpUVrj7Ov4/wA6cJYcD50/76FRWssP2dfnTv8AxD1oAsLjnp1oGNx6VGssPPzp1/vCgSw7j86f99CgCTjf26UHG4dKj82Hf99On94UGWHcPnT/AL6FACXGP3f/AF0FStjaelV7iWH9386f6wfxCpGlh2n50/76FAEhxg9KBjA6Uwyw4Pzp/wB9CgSw4Hzp/wB9CgB642jpQuOenWo1lh2j50/76FCyw8/OnX+8KAEjx9pm/wCA/wAql439ulV45YftM3zp/D/EKg1TVrLSLCe9uZF8qFMkKck84AA9SSBQBfONw6VgTg67rTW7Y+w2TguP+eknp9BWBafFC2mvAl1YvbwtwshYHae24V0fhgRR6HDI7p5s7NK5JGSST/TFXOnKDtJWJjOM1eLubRCqmAAAOgFQalj+y7v/AK4v/wCgmpGlh2n50/76Fc/4x8UWmh6cYdvn3N0jrHGhHTGCxPYDIqYxcnZDbSV2aHhjH/CN2X/XP+prUXG0dK43wF4ottTtk0p4mhuoIywDHIkXPJB9siuxVRtHFOUXF2ktQjJSV0KuOenWmNjcelOVRzx3prKNx4qRkUVsnkRcv0H8VcH448J3mp6kmp6UUuUaNYZE3jKlSec/jz6Yrrtcv30zw888QZ5yqxwooyWduFAHfk1h+Hp0sbq60pILuCGSJbiH7TEULMMLJjPXna31Y1dOpKnJSjuROCnHlkUvCHgGS3S4utaUxyyhVSFH5UDJySO5z0rpR4S03A4m/wC/hraIOD8xoAOB8xpTm5ycpbscIqCUUYq+EtNI6Tf9/DQPCWmnPE3X/noa2VB2j5jQoPPzHrUlGMPCWm5PE3/fw1H/AMIpp32nbibGzP8ArD61ugHcfmNR4P2zqf8AV/1oAyj4S03I4m/7+Gg+EtNGOJuv/PQ1skHcPmNDA8fMetAGM3hLTQDxN/38NB8Jabg8Tf8Afw1ssDtPzGlIOD8xoAxR4S03A4m/7+Go7fwppzwqxE2Tn/lofWt4A4HzGorUH7OvJ7/zoAyh4S0054m6/wDPQ0DwlpuTxN/38NbKg8/MetZs+tRQak1msF5M6lQ7QwF0QnpkjpxzQBB/wiWm7sYm6f8APQ0HwlpuRxN/38NbODv+8elBB3D5jQBhTeFNOXZgTcuB/rDUjeEtNAPE3/fw1q3AP7vk/wCsFSMDtPzGgDGPhLTcHib/AL+GgeEtNwOJv+/hraIOD8xoAOB8xoAxV8JaaR0m/wC/hoHhLTTnibr/AM9DWyoO0fMaFB5+Y9aAMJPCmnGeVcTYGMfvDVPXfAtpqGkz29ozx3BAaJncldysGGfbiuljB+0zcn+H+VSYO/7x6U07O6Bq+h5DYfD3WbvUI4L63Fvbhx5sm8H5Qcnb6mvQx4Q0yNFVVmAHH+sNbZB3D5jQwPHzHrWlWtOs7zM6dKNNWiYzeEtNAPE3/fw1zXjHwE8yQXejAvJCrLJE78spwcgnuMdK75gdp+Y0koPlPyfumohNwkpR3RU4qacWcB4F8G6hYaq+o6kogVYmijjVgS2SCTkdvlrvFtk2/ef/AL6p0IPkR8n7oqO0uoLyJmt51kVHZGKnOGBwRTqVJVJOUtxQgoR5Yjltk5+Z+v8AeprW67j8z/8AfVFndQX0TS2s6yxh2TchyMg4I/AipGB3H5jUFkDWkdzHatMiuYWWSPP8LYxn9TSX9pFMEnkRWlhyY27rng1LG/7iLjsKS6f/AEd+KAJzuweRQN2ByKaX4PFAfgcUAKu7aORQu7nkdaar/KOKFfrx3oAcN248io/m+2dR/q/604P8x4qPf/pnT/ln/WgCY7tw5FDbuOR1ppf5hxQz9OO9ADm3bTyKU7sHkUxn+U8Upfg8UAOG7A5FRWu77OvI7/zp4fgcVFav/o68ev8AOgCZd3PI61xurLaLqd8YftUOtvKv2Ub2w52qAVA4K8c59DXYK/XjvQH+Y8UAKA2RkjOKU7tw5FN3/P07UF/mHFADbjd+75H+sFSNu2nkVDcP/q+P+WgqRn+U8UAPO7B5FA3YHIppfg8UB+BxQAq7to5FC7ueR1pqv8o4oV+vHegBse77TNyP4f5VJ82/qOlQxv8A6RNx/dqTf8/TtQA47tw5FDbuOR1ppf5hxQz9OO9ADm3bTyKSXd5T8j7ppGf5TxSSv+6fj+E0ALDu8iPkfdFcRp9xJp9nOkR2vqdzcW8ZA6S+cwB/75JP/AK7aF/3KcfwimJFEFXEMY2sXX5Rwxzkj35P50AY/g23W10eeCEBY4724VQB0Akatxt248imxBYwwjRVBYsQoxknqaGf5jxQB//Z)
Step 2 : draw ΔAMP using SAS construction rule with measures AM = 5cm, ∠M = 90o and MP = 5 cm.
![](data:image/jpeg;base64,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)
Step 3 : construct ∠P = 60° and draw PY.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwkHBgoJCAkLCwoMDxkQDw4ODx4WFxIZJCAmJSMgIyIoLTkwKCo2KyIjMkQyNjs9QEBAJjBGS0U+Sjk/QD3/2wBDAQsLCw8NDx0QEB09KSMpPT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT09PT3/wAARCAE8AQMDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD1t7mP7TEfnwFb+A+3tUv2qP8A2/8Avhv8KH/4+4v91v6VNQBALqPcfv8A/fDf4Uv2qP8A2/8Avhv8KkH3jTqAIFuo8H7/AFP8Df4UG6jwfv8A/fDf4VKvQ/U0p6GgCEXUeB9//vhv8KGuo8D7/UfwN/hUw6CkboPqKAI/tUf+3/3w3+FRC5j+1k/PjYP4D6n2q3UI/wCPw/8AXMfzNAB9qj/2/wDvhv8ACkF1Hz9/r/cb/Cp6avVvrQBH9qj/ANv/AL4b/CkW6j2j7/T+43+FT01PuD6UARNdR7T9/wD74b/Cl+1R/wC3/wB8N/hUjfdNOoAgN1HvH3+h/gb/AApftUf+3/3w3+FSH74+hptxMltbyTSHCRqWJ9hQBzVxKmpeMI4/mMFmolb5T9/HH9P1ro/tUf8At/8AfDf4VieEo3eC6vph++vJPMP+7ziuhoAgW6jx/H1P8Df4UNdR7T9/p/cb/CpV6fiaVvun6UARC6j/ANv/AL4b/Cka6j4+/wBf7jf4VMOlI3b60AR/ao/9v/vhv8KT7VHvP3+n9xv8Knpv8Z+lAEf2qP8A2/8Avhv8KiguYx5n3+XP8B/wq3UNv/y1/wCuhoAPtUf+3/3w3+FIt1HtH3+n9xv8KmpE+4v0oAia6j2/x/8AfDf4Uv2qP/b/AO+G/wAKkb7tOoAh+1R/7f8A3w3+FFTUUAQOT9qi4/hb+lS5PpUb/wDH3F/ut/SpqAGAnceKXJ9KB9406gBik4PHc0pJweKF6H6mlPQ0AICcDikYnA47inDoKRug+ooAMn0qIE/bDx/yzH8zU9Qj/j8P/XMfzNAEmT6Uik5PHen01erfWgAyfSkQnYOO1PpqfcH0oARidp4pcn0ob7pp1ADCTvHHY1h+KZnktrfToeJb2QJweijqf5Vun74+hrAsv+Jp4surs8w2S+TH6bj1P8/0oA17SJbcvFGuEjVVUegAqxk+lRxf8fE3/Af5VNQAxScdO5oYnaeO1KvT8TSt90/SgBATjpSMTxx3pw6UjdvrQAZPpSZO88dqfTf4z9KADJ9Kityf3vH/AC0NT1Db/wDLX/roaAJMn0pEJ2Lx2p9NT7i/SgBGJ29KXJ9KH+7TqAG5PpRTqKAIH3faouR91u30qX5vUflUb/8AH3F/ut/SpqAGDduPI/Kl+b1H5UD7xp1ADF3Y6jqe1B3YPI/KlXofqaU9DQAg3YHI/KkbdgcjqO1OHQUjdB9RQAfN6j8qiG77YeR/qx29zU9Qj/j8P/XMfzNAEnzeo/KkXdk8jr6U+mr1b60AHzeo/KkTdsHI6elPpqfcH0oARt208j8qX5vUflQ33TTqAKGr3p07Tp7kkZRDt926D9ag8OWL2OjQh/8AWy/vZMjnJ/8ArYqnr/8AxMdX0/Sl5Qt50w/2R0H8/wBK6KgCCPd9om5H8Pb2qX5vUflUcX/HxN/wH+VTUAMXdjqOp7UNu2nkdPSlXp+JpW+6fpQAg3Y6j8qRt3HI6+lOHSkbt9aAD5vUflSfNvPI6elPpv8AGfpQAfN6j8qit9373kf6w9qnqG3/AOWv/XQ0ASfN6j8qRd2xeR09KfTU+4v0oARt23qPypfm9R+VD/dp1ADfm9R+VFOooAgdR9qi4/hb+lS7B6VE7D7VFz/C39Km3D1FADQo3Hil2D0pAw3HkU7cPUUANVRg8dzSlRg8UisMHkdTSlhg8igACjA4pGUYHHcUoYYHIpGYYHI6igBdg9KiCj7YeP8AlmP5mptw9RUIYfbDz/yzH8zQBLsHpSKoyeO9O3D1FNVhluR1oAXYPSkRRsHHanbh6imow2DkdKABlG08U2dhBBJLsZ9iltq9TjsKczDaeRXlvi/xtqcusXmn6fP9mtYGMJKqCznHJyencVpSpSqy5YkVKkaa5pHR6Hq1tdyz66yyOt5KLa1jUfOQCOMfz9MGuw2j0rzj4YsLy6upJoyptFVVxnYXbO5wOgJAXP8A9evSNw9RUSi4txfQqLUldEMaj7RNx/d/lUuwelRRsPtE3P8Ad/lU24eopDGqox07mhlG08dqFYY6jqaVmG08jpQABRjpSMo4470oYY6ikZhxyOtAC7B6Um0bzx2p24eopu4bzyOlAC7B6VFbqP3vH/LQ1NuHqKht2H73n/loaAJdg9KRFGxeO1O3D1FNRhsXkdKABlG3pS7B6UjMNvUU7cPUUAJsHpRS7h6iigCJ/wDj6i/3W/pUuKqvOftMR8qT7rcYHtUv2g/88ZfyH+NAEgHzGlxUInO4/uZfyH+NL9oP/PGX8h/jQBIo4P1NKRwahWc4P7mXqew/xoM5wf3Mv5D/ABoAmA4FIw4H1FRCc4H7mX8h/jQ05wP3MvUdh/jQBNioh/x+H/rmP5mj7Qf+eMv5D/GohOftZPlSfcHGB6mgC1ikUct9aj+0H/njL+Q/xpBOef3MvX0H+NAE2KRB8g+lR/aD/wA8ZfyH+NIs52j9zL09B/jQBKw+U153r3g+PX/GdwLC4+zfu1e5O3cu/pwOxIx+Vd3c3q29tJNJFIEjUsSQOg/GsnwuHFnNfTRSGa9kMhIA+72H86qE5Qd4uzJlFSVpIt+HtAtvDmnrZ2xZ8kySSN1djgZP4AD8K1cVCZzvH7mXoew/xpftB/54y/kP8aTbbuxpW0QR/wDHxN/wH+VS4qrHOfPmPlSc47D0qX7Qf+eMv5D/ABpDJFHH4mhh8p+lRLOcf6mXqew/xoac7T+5l6eg/wAaAJgOKRh0+tRi4OP9TL+Q/wAaRpzx+5l6+g/xoAmxSY+c/So/tB/54y/kP8aTzzvP7mXp6D/GgCbFRW//AC1/66Gj7Qf+eMv5D/GooJyPM/dSH5z2FAFrFIg+RfpUf2g/88ZfyH+NIs52j9zL09B/jQBKw+WlxULTnb/qZfyH+NL9oP8Azxl/If40AS4oqL7Qf+eMv5D/ABooAH/4+4v91v6VNUD7vtUXA+639Kl+b0FAAPvGnUwbtx4FL83oKABeh+ppT0NNXdg8DqaU7sHgUAKOgpG6D6igbsDgUjbsDgdRQA+oR/x+H/rmP5mpPm9BUQ3fbDwP9WP5mgCemr1b60fN6CkXdk8DrQA+mp9wfSj5vQUibtg4HSgDE8VzNJa2+nQn97eyhOOyjkn+VbcMSwQpFGMIihVHsK5+0zqfim7u+sVkvkR+m7uf510PzegoAD98fQ06mHdvHA6Gl+b0FAEcX/HxN/wH+VTVBHu+0TdP4f5VL83oKABen4mlb7p+lNXdjoOpobdtPA6UAOHSsKXU7vSLsrqYElpI+UnRfuc9GFbg3Y6CmTRiWMpIisjcEHoaAHRyJNGskbBkYZDA8Gl/jP0rnpLG90CQz6YDPaE5e1J5X3WtXTtSh1OHzrcgjGGU9VPoRQBeqG3/AOWv/XQ1J83oKit9373p/rDQBPTU+4v0rnte1CWDWbW1Osx6XC8DyFmEfzsGUAZce56Va8OX097bXAkuEu44ZfLiuVAAmXaDnjjgkjI44oA13+7TqY27b0FL83oKAHUU35vQUUARv/x9xf7rf0qaoHB+1RfN/C39Klwf7xoAB9406mAHcfmNLg/3jQAL0P1NKehpqg4PzHqaUg4PzGgBR0FI3QfUUAHA+Y0jA4HzHqKAH1CP+Pw/9cx/M1Jg/wB41EAfth+b/lmP5mgCemr1b60YP940ig5PzHrQA+qOqXw07SJrk9UT5fdjwP1q5g/3jXPa2DqGqadpSklCfPm/3R0/r+lAF3w9Ymx0OJXz5sv72Qnrk8/yxWtTGU7T81Lg/wB40AB++PoadTCDvHzHoaXB/vGgCOL/AI+Jv+A/yqaoIwftE3zf3f5VLg/3jQAL0/E0rfdP0pqg4+8epoYHafmPSgBw6UjdvrQAcfeNIwPHzHrQA+sLUdInhvG1DSGEdwBmSL+GX/69beD/AHjSYO8/MelAFLSdXi1SI4BjuI+JIW6qf8KtW/8Ay1/66GsDxatvpNi+tCY291BjayD/AFpPAQjvmszw18QrfVL6OzvLd7SadsI24MrMe3tntVKEpJyS0RLnFNJs6i40uO51eK8lEbrHA0Wx0zyWU5/8dq7CixxKsaqqgcBRgUuD/eNIgOxfmPSpKFf7tOpjA7fvGlwf7xoAdRTcH+8aKAI3I+1Rc/wt/Spcj1qFwPtUXH8Lf0qbaPSgBARuPNLketNAG48U7aPSgBFIwee5oJGDzSKBg8dzSlRg8UAKCMDmkYjA57igKMDikYDA47igB2R61ECPth5/5Zj+ZqXaPSoQB9sPH/LMfzNAE2R60ikZbnvS7R6UigZbjvQApYAZJAArnvDY+3Xt9qr9JX8qHP8AcX/I/Krfia7Npo0ixj99ORDGB1y3/wBbNW9LslsNMt7ZQP3aAE+p7/rQBaYjaeaXI9aRlG08Uu0elACEjeOexpcj1ppA3jjsadtHpQBFGR9om5/u/wAqlyPWoYwPtE3H93+VTbR6UAIpGOvc0MRtPPakUDHTuaVgNp47UAKCMdaa54H1pwUY6U1gOOO9AGKdT1qQny9LRP8ArpJ/hTd3iKVjxZQ8diTW9tHpTcDeeO1AHF+KvD2va7pIha5tnaGQTKgG3cQCMZ+hNcVofhbWtS1DMEH2ZrGcM7zEffQhgox15Ar2vaPSsLw0B9o1nj/l/kraFecIOC2ZlOjGclN7oo6bqWu3wkQSWoniOJIpF2sP/rVq2E2s/aI1vIbUQEfM6Ocjik1jTJGkXUNPAW9hHTtKvdTVvS7+HU7JJohg9HQ9UbuDWJqW2I29aXI9aawG3pTto9KADI9aKNo9KKAIXYfaov8Adb+lS7hUb/8AH3F/ut/SpqAGBhuNLuFA+8adQAxWGD9TSlhg0L0P1NKehoAQMMCkZhgfUU4dBSN0H1FABuFRBh9sP/XMfzNT1CP+Pw/9cx/M0ASbhSKwyfrT6hnnS2t5p5DhIwWP0AoAw7lhqni6CDrDYJ5r+m89P6frW+jDYPpWL4Vgc2Mt/MP317IZT9OwrbT7g+lACMw2ml3ChvumnUAMLDePoaXcKD98fQ06gCCNh9om/wCA/wAql3Co4v8Aj4m/4D/KpqAGKwx+JoZhtP0pV6fiaVvun6UAIGGKRmHH1pw6UjdvrQAbhSbhvP0p9N/jP0oANwrC8NMBcax/1/yVv1g+Gf8Aj41n/r/koA3NwrB1CCTS7kapYoWUgC6hX+Mf3h7iugpqjKAHpigCOO4Se3SVM7XAYZGODUm4UMMJgdKdQA3cKKdRQBUeST7TF+552txu+lS+bL/zx/8AHqH/AOPuL/db+lTUAQCWXcf3P/j1L5sv/PH/AMeqQfeNOoAgWWXH+p7n+Kgyy4P7n/x6pV6H6mlPQ0AQiWXA/c/+PUNLLgfue4/iqYdBSN0H1FAEfmy/88f/AB6ohJJ9rJ8nnYON3uat1CP+Pw/9cx/M0AHmy/8APH/x6sLxNcTTQQ6bGhWW9lC/e/hGCf6V0dc9YD+0/Fd3d9YbMeRH6bu5/nQBsQ74IUijgwiKFA3dhTlll2j9z2/vVPTU+4PpQBE0su0/uf8Ax6l82X/nj/49UjfdNOoAgMsu4fuex/ipfNl/54/+PVIfvj6GnUAVI5JPPm/c+n8XtUvmy/8APH/x6iL/AI+Jv+A/yqagCBZZcf6nuf4qGll2n9z2/vVKvT8TSt90/SgCISy4/wBT/wCPUjSy8fue/wDeqYdKRu31oAj82X/nj/49SebLvP7nt/eqem/xn6UAR+bL/wA8f/Hqw/DckguNYxFnN9JnnpXRVg+Gf+PjWf8Ar/koA2PNl/54/wDj1Issu0fue396p6an3F+lAETSy7f9T/49S+bL/wA8f/Hqkf7tOoAh82X/AJ4/+PUVNRQBA+77VFyPut/Spfm9RUb/APH3F/ut/SpqAGDduPIpfm9RQPvGnUAMXdg8jqaU7sHkUL0P1NKehoAQbsDkUjbsDkdRTh0FI3QfUUAHzeoqIbvth5H+rH8zU9Qj/j8P/XMfzNAFfV706dpdxckjKL8vux4H61W8N2L2OjRK/wDrZP3khPXJ5qtr3/Ex1fT9KXlC3nzf7o6D+f6VvL3+tAB83qKRN2wcjpT6an3B9KAEbdtPIpfm9RQ33TTqAGHdvHI6Gl+b1FB++PoadQBBHu+0Tcj+H+VS/N6io4v+Pib/AID/ACqagBi7sdR1NDbtp5HSlXp+JpW+6fpQAg3Y6ikbdxyOtOHSkbt9aAD5vUUnzbzyOlPpv8Z+lAB83qKwvDWftGscj/j/AJK36wfDP/HxrP8A1/yUAbnzeopE3bF5HSn01PuL9KAEbdt6il+b1FD/AHadQA35vUUU6igCB1H2qLj+Fv6VLsHpUTsPtUXP8Lf0qbcPWgBoUbjxS7B6UgYbjzTtw9aAGqoweO5pSoweKRWGDz3NKWGDzQABRgcUjKMDjuKUMMDmkZhgc9xQAuwelQ4UXbE8ARj+ZqfcPWsPxLem0spliP76dBDGB6sT/TNAEfh1Pt99f6sw+WV/Khz2Rf8AI/Kt5VGTx3qvptqmn6dBbKR+7QAn1Pc/nVhWGW570ALsHpSIo2DjtTtw9aajDYOe1AAyjaeKXYPSkZhtPNO3D1oAaVG8cdjS7B6UhYbxz2NO3D1oAhjUfaJuP7v8ql2D0qKNh9om5/u/yqbcPWgBqqMdO5oZRtPHahWGOvc0rMNp57UAAUY6UjKOOO9KGGOtIzDjnvQAuwelJtG88dqduHrTdw3nntQAuwelYXhpQbjWP+v+St7cPWsHw0R9o1nn/l/koA3do9KRFGxeO1O3D1pqMNi89qABlG3pS7B6UjMNvWnbh60AJsHpRS7h60UAROP9Ki/3W/pUuKhdv9Ki4P3W/pUu72NAAB8xpcU0N8x4NLu9jQAKOD9TSkcGmq3B4PU0pbg8GgBQOBSMOB9RQG4HBpGbgcHqKAG3FxDaQPNcSJFEgyzscAVysGq2HifxhAtjcxzQWUXmHHds/wBMiq3xTjuJPD9s8aubaO4DTgDtggE+wOP0rivBCTT+MdPexyTGxaV16CPacgn34rphQUqUqnNt0MJ1nGooW3PbMUijlvrRu9jSK3J4PWuY3HYpEHyD6UbvY0iN8g4PSgBWHymlxTWb5TwaXd7GgAI+cfQ0uKaW+ccHoaXd7GgCOMf6RN/wH+VS4qGNv9Im4P8AD/Kpd3saABRx+JoYfKfpSK3HQ9TQzfKeD0oAcBxSMOn1oDcdDSM3Tg9aAHYpMfOfpRu9jSbvnPB6UAOxWF4a/wCPjWf+v+Stzd7GsLw0f9I1jg/8f8lAGxd3cFjavcXLiOJPvMR07VHp2oWupW3m2knmIDtJKlefxFUvEggk06NLqea2iaePMsY5Ug5GT2GR17VH4duHZryFbl7u1hdRDO7bicqCw3d8Hv7+1AG04+WlxTWb5ehpd3saAFxRSbvY0UARv/x9xf7rf0qaqjmf7TF8qZ2t3+lS7p/7qfnQBIPvGnVAGn3H5U/Ol3T/AN1PzoAkXofqaU9DUKtPj7qdT3oLT4Pyp+dAEw6CkboPqKiDT4Hyp+dDNPgfKnUd6AMjxVI09vb6ZH/rL2QIfZByf6Vo2djbWM/l2sEcSiID5FAzz3rHsTNqfii6vNqGOzXyI+eN3c/zraBn+1n5UzsHf3NAFumr1b61Hun/ALqfnSBp+flTr60AT01PuD6VHun/ALqfnSK0+0fKnT1oAlb7pp1QM0+0/Kn50u6f+6n50ASH74+hp1QFp9w+VOh70u6f+6n50AEX/HxN/wAB/lU1VIzP583ypnjPPtUu6f8Aup+dAEi9PxNK33T9KhVp8fdTqe9DNPtPyp09aAJh0pG7fWow0/8AdT86Rmn4+VOvrQBMTtBJ6Csu18RaddSFVnEb4+7INpq/un/up+dUrvS4b4kXFpA/HXoaANJWDqGUgg9CKwvDP/HxrP8A1/yVB/ZOqaSWk0qYPEOfs8hyPwNZ2g+IIrZdTeYBZ5Ltm8jkvk9gKAO0kjSWNkkRXRhgqwyCPpTLeGOCBI4Y0jQDhUUAD8Kwxc69qS7reGKziPQycsfwq9pltf2sLC5uBcMxyCeNvsKANF/u06oGafb91Pzpd0/91PzoAmoqHdP/AHU/OigAf/j7i/3W/pU1QOD9qi5/hb+lS4PrQAD7xp1MAO480uD60AC9D9TSnoaaoODz3NKQcHmgBR0FUtZvRp2lT3PdF+X/AHug/WrgBwOa5/Xs6hq+n6WDlN3nzD/ZHT+tAF7w5Ymw0aFH/wBbIPMkJ65PP+FXh/x+H/rmP5mpMH1qIA/bDz/yzH8zQBPTV6t9aMH1pFBy3PegB9NT7g+lGD60iA7Bz2oAVvumnUxgdp5pcH1oAD98fQ06mEHeOexpcH1oAji/4+Jv+A/yqaoIwftE3P8Ad/lUuD60AC9PxNK33T9KaoOOvc0MDtPPagBw6UjdvrQAcdaRgeOe9AD6b/GfpRg+tNbILEZJC9B3oAztZ1drMpa2aCW+m4jTso/vH2rmNK0OaV9QvoX3apa3j4Y9H9R+PNdDoWnTrLPqN+Ct3cH7p/5Zr2FR+GgftGsc/wDL/JQBo6TqaapZ+aqlJFO2RD1Vh1FXE+4v0rHOn3Fj4gW6s1zb3Q23C/3WHRq10B2Lz2oAV/u06mODt60uD60AOopuD60UARuR9qi/3W/pUuR61XnkihuIWkZUUhhljjnipUkik+46N9DmgBwI3HmlyPWmhRuPFK2xRlsAepoAFIwee5pSRg81RfVdPhz5l1CuCf4qRNZ02UHy7uE/8CoAlg1GCa7uLVSRJbhS+eOCM5FZHh//AE+9vtWbpNJ5UOf7i/5FY3jTWLXR7uG4huYxLdQNDIqnJ29m4rq9Ihgh0a0S2dJIgi4dTkN6n86AL+R61ECPth/65j+ZqXaPSq7tHFcu8jKiLGCWY4A5NAFjI9aRSMtz3qNbm2e3M6zRGEdZAw2/nTRc23kGfzovJz/rN42/n0oAnyPWkQjYOe1ACkZGCDSIo2DjtQArEbTzS5HrTWUbTxTto9KAEJG8c9jS5HrTSo3jjsadtHpQBFGR9om/4D/Kpcj1qGNR9om4/u/yqbaPSgBFIx17mhiNp57UiqMdO5pWUbTx2oAUEY60jEcc96Aox0pGUccd6AHZHrSZG889qXaPSm4UMc46UAOyPWsLw0f9I1n/AK/5K05dRsoCRLcQqR6sKwPDmqWKXGq77mIb712XJ6j1oA6nI9aRCNi89qZFNDOuYnRx/snNVLvUFs7qwg8vd9qYpn+7gUAXnI29aXI9aayjb0p20elABketFG0elFAFG/s7bUJIYrqISIAxwfXiqT+F7DrbvPbuOhRzx+Faz/8AH3F/ut/SsnVrye+vBpOnsVcjNxMP+Wa+n1NAHm3ifV9Qj8QXFi+qzNDalREyNt3fKCScdTkkfhXU+DoD4k0WO51W/uJ5lZlMe7b8oYhSR7gA108fhzSxEkUllDKI+Q0ihjn61DqejvFKt/pAWK6jGDGBhZV9MUATwaFpcK/LZx5B6kZp82jaZKDvs4j/AMBxVy2Z3t0aRNjsMsv909xRczpbWss0hwkaFj9AKAPIPFmjtaeKbhdPt5JopPKQBOSjkfc+nf8AE113hWa78L6Vb6frUBiRnZ0lU5VNzE7T9M1Z0rSZ763tL+TG+a8+1SZP8Iztx/nvXT3UEV1A0U6B424KmgB6yKyhlOQehFc54p8ya6063SNJI5p1WRJDhGwrkBvbcBx3qW2kk8O362c7M+nztiCRjny2/un2rVurSC+kkguYxJE0YyD9T37UAcuXiZ4dOmtLe3VNSRLpIP8AUyZjLLx2BO3I9frVuLTI72XV7G3ZIYIrlHjHlB41byxuG08Ec5x6mtpNE09NPexW2X7O5yy5JJPrnOc++amsbG30+38i1jEcYOcZJyfcnk0AOtoltbWKBSzLGgUE9TgVIjDYPpT6an3B9KAEZhtNLuFDfdNOoAYWG8fQ0u4UH74+hp1AEEbD7RN/wH+VS7hUcX/HxN/wH+VTUAMVhj8TQzDafpSr0/E0rfdP0oAQMMVU1O7mtbZZLa3NwwcbkBwcetXB0rL1vU3tVjtbRd97cHEa/wB3/aPtQBnXXjW3jiaOG3la+6LbsMHPua5+1vby/ltJ9X1VZY7xGb7LaHb5O1C+CfwI5rrLfwxZiyaO6XzriT5pJm+9u9jXOWOh3uj61BFqSQTWTF1jkt48MWfKgyfgT+ZoAm0rT1tpdPmu4YZo9SUlIzHgwts3gbs/NwCM0nguxS9XVf7StELLeMBuj2keox6CtrT9FvYriyW9mge209Stvszvc7doL54yFz09aPDP/HxrP/X/ACUAOl8M2JJa1aW1fsYmIH5VhahPfaVq2lrqEn2mCJ2dZFHzBcDOR7V3NZL6bJP4hhvJApt47YoAf7xPPH0NAF+K6hurdZYHDxtyGFS7hXO3cD+G7r7Zaqx0+Q4niHPln+8K6KORZY1kjYMjAFSO4oANwop1FAGbq1+NNgN065EcbEDPU8AfrUfh+ze108SzDdc3J86Vj1ye34VU8Up9om0y0P3J7jD+6jBNdB0oAaCdx+Wlyf7tA+8adQAxScH5e5rD8UzPLb2+mxcSXkgU89FHJ/pWnfanZ6TaG4v7hIIg2NznGT6Vz+ianaeJfEt3fW0yyRWcYijHfJ6nH507PcLnTwoIYI4o0wiKFA9hTmJwPl7inDoKRug+opAVdSsl1KwltpF++OD/AHT2NUPD1/JexMs4P2i3Hky+5B61t1gaegtfGOowr92eFZ8e+cH9TQBu5P8AdpFJyfl70+mr1b60AGT/AHaRCdg+XtT6an3B9KAEYnaflpcn+7Q33TTqAGEnePl7Glyf7tB++PoadQBBGT9om+X+7/Kpcn+7UcX/AB8Tf8B/lU1ADFJx93uaGJ2n5e1KvT8TSt90/SgBrSeXGXYYVRknPasLQQ9/NPrEyndO2yEH+CMH+pq34lnNt4dvHU4JTZ/30QP61bsbZbPTra3XpGir+PegCxk/3aTJ3n5e1Ppv8Z+lABk/3awvDRP2jWOP+X+StueeK2geaeRY4kG5mY4AFcr4P17Tb3UNVht7uNpZbt5I1zguvqPWnZhc6zJ/u0iE7F+XtT6an3F+lIBkyiWFkdNysMEHuKxtAlezurrR5csbY74ST1jPT8s1uP8AdrE1Bfs3izTLhePtCPC/uAMj9TQBt5P92inUUAZN9p811qmnzNKo+zl3Ax14FaG2f++n5UP/AMfcX+639KmoAgCz7j86flS7Z/76flUg+8adQB5d8VZJFvdKWV98YEvyqDhWJGCfrggfQ1l+BtP1O7103GmyGCOOJhLKynaQcYX3ORn8K6y8sdY1pNTvbOGyaN5R9m89nDgRMcYGMctu/A11umTRXOlQXEEQiSWMPsC7dpI5GK6FiGqLpWMXQTqKpczBp2vYH/E0h/790Np2vY/5CcPX/nnW8OgpG6D6iuc2MP8As7X/APoKQ/8Afs1T/sTWf7YN1/aUPneRsLbD93Oa6qoR/wAfh/65j+ZoAx/7O1//AKCkP/fs0g07Xuf+JnD1/wCedb9NXq31oAw/7O1//oKQ/wDfs0i6dr20Y1OH/v3W/TU+4PpQBhNp2vYP/Ezh/wC/dL/Z2v8A/QUh/wC/Zrcb7prN1/Vv7HsEmUwh5JBGpmYhBnJJOAT0BoAqHTte3D/iZw9P+edL/Z2v/wDQUh/79mr2j3kl/Yx3Er2zl84a2YsmPxAOa0KAOcTT9d86XGpw5GMnZ7VL/Z2v/wDQUh/79mtiL/j4m/4D/KpqAMBdO17H/ITh6/8APOg6dr20/wDEzh/79mt1en4mlb7p+lAHM3+g61qFobebU4TGxBI2Hsc1YOna9x/xM4ev/POt4dKRu31oAw/7O1//AKCkP/fs0n9na9uP/Ezhzj/nnW/Tf4z9KAOC8b6Tr8vh1y12tzDHIryxRocso/ng4P4VxHhy1ur3xLpy2Kv5sdwkjOAcIoILZP0yPxr3aq1nBFCZjFGiFpDnaoGa6KeIdOnKmluYzoKc1O+w/bP/AH0/KkVZ9o+dOnpWdpOvC/F/58Yh+ySyLnOQyKzLu/8AHTTvDesPremNcyW/kFZnjCE5OFOAT7kVzmxfZZ9v30/Kqd9pk17c2c3nIptpN4468dK0X+7TqAIds/8AfT8qKmooAgdR9qi/3W/pUu0VG/8Ax9xf7rf0qagBgUbjS7RQPvGnUAMVRg/U0pUYNC9D9TSnoaAECjApGUYH1FOHQUjdB9RQAbRUQUfbD/1zH8zU9Qj/AI/D/wBcx/M0ASbRSKoy31p9NXq31oANopEUbB9KfTU+4PpQAjKNpqjqsd0Egls7eK4aKTc0T4DMMEfKTwDk/wA6vt9006gDJ0WxlgNzPcxCGS7mMxhDZ8vhRjI4zxk49a1NooP3x9DTqAII1H2ib/gP8ql2io4v+Pib/gP8qmoAYqjH4mhlG0/SlXp+JpW+6fpQAgUYpGUcfWnDpSN2+tABtFJtG8/Sn03+M/SgA2iordR+9/66Gp6ht/8Alr/10NAHM/8ACPXwh2IEXzrucT/P1geQtn69OPc1r6Fp8ljbXKzKF8y6klQA5+VjkVq01PuL9KAEZRtpdoof7tOoAbtFFOooA//Z)
Step 4 : with center ‘P’ and radius 5cm (PL = 5 cm) draw an arc to intersect PY at L. Join L,P . LAMP is the required quadrilateral.
![](data:image/jpeg;base64,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)
Question 3.Construct following quadrilaterals-
Trapezium ABCD in which AB || CD, AB = 8 cm, BC = 6cm, CD = 4cm and ∠B = 60o.
Answer:GIVEN : In Trapezium ABCD,
AB || CD
AB = 8 cm
BC = 6cm
CD = 4cm
∠B = 60o.
PROCEDURE :
Step1 : draw a rough sketch and mark the measurements given.
As it is given that AB || CD , so ∠B + ∠C = 180° (linear pair). So ∠C = 180° – 60° = 120°
![](data:image/jpeg;base64,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)
Step 2 : draw ΔABC using SAS construction rule with measures AB = 8 cm, ∠B = 60o and BC = 6 cm.
![](data:image/jpeg;base64,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)
Step 3 : construct ∠C = 120° and draw CY.
![](data:image/png;base64,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)
Step 4 : with center ‘C’ and radius 4cm (CD = 4 cm) draw an arc to intersect CY at D. Join A,D . ABCD is the required quadrilateral (trapezium).
![](data:image/jpeg;base64,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)
Construct following quadrilaterals-
Quadrilateral PQRS with PQ = 3.6cm, QR = 4.5 cm, RS = 5.6cm, ∠PQR = 135o and ∠QRS = 60o.
Answer:
GIVEN : In Quadrilateral PQRS,
PQ = 3.6cm
QR = 4.5 cm
RS = 5.6 cm
∠PQR = 135o and ∠QRS = 60o
PROCEDURE :
Step1 : draw a rough sketch and mark the measurements given.
Step 2 : draw ΔPQR using SAS construction rule with measures PQ = 3.6cm, ∠PQR = 135o and QR = 4.5 cm.
Step 3 : construct ∠R = 60° and draw RY.
Step 4 : with center ‘R’ and radius 5.6cm (RS = 5.6 cm) draw an arc to intersect RY at S. Join P,S . PQRS is the required quadrilateral.
Question 2.
Construct following quadrilaterals-
Quadrilateral LAMP with AM = MP = PL = 5cm, ∠M = 90o and ∠P = 60o.
Answer:
GIVEN : In Quadrilateral LAMP,
AM = MP = PL = 5cm
∠M = 90o and ∠P = 60o.
PROCEDURE :
Step1 : draw a rough sketch and mark the measurements given.
Step 2 : draw ΔAMP using SAS construction rule with measures AM = 5cm, ∠M = 90o and MP = 5 cm.
Step 3 : construct ∠P = 60° and draw PY.
Step 4 : with center ‘P’ and radius 5cm (PL = 5 cm) draw an arc to intersect PY at L. Join L,P . LAMP is the required quadrilateral.
Question 3.
Construct following quadrilaterals-
Trapezium ABCD in which AB || CD, AB = 8 cm, BC = 6cm, CD = 4cm and ∠B = 60o.
Answer:
GIVEN : In Trapezium ABCD,
AB || CD
AB = 8 cm
BC = 6cm
CD = 4cm
∠B = 60o.
PROCEDURE :
Step1 : draw a rough sketch and mark the measurements given.
As it is given that AB || CD , so ∠B + ∠C = 180° (linear pair). So ∠C = 180° – 60° = 120°
Step 2 : draw ΔABC using SAS construction rule with measures AB = 8 cm, ∠B = 60o and BC = 6 cm.
Step 3 : construct ∠C = 120° and draw CY.
Step 4 : with center ‘C’ and radius 4cm (CD = 4 cm) draw an arc to intersect CY at D. Join A,D . ABCD is the required quadrilateral (trapezium).
Exercise 3.6
Question 1.Construct quadrilaterals for measurements given below:
A rhombus CART with CR = 6 cm, AT = 4.8 cm
Answer:GIVEN : In rhombus CART,
CR = 6 cm
AT = 4.8 cm (diagonals)
PROCEDURE :
Step 1 : draw a rough sketch of rhombus CART and mark th given measurements.
The diagonals of a rhombus bisect each other perpendicularly.
CR and AT are diagonals of the rhombus CART which bisect each other at ‘O’ ie. ∠ COA = 90° and AO = OT =
=
= 2.4cm.
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rW6kxlQt0g7rn734V08c8c6RyxsGRxuUjuKoSIks7JIAyNGQQe4rM0WdtH1M6RcNmB8vaOfTutaNc8fNfl/wCU+SXk/zOkZhxz3oZht60rY46daGxt7VzmwFhg80BhtHPag4welAxtHTpQBFasPs68+v86kVhzz3qO1x9nXp3/nUq456daAEDDceaNw39e1KMbj0o439ulACFhuHNFKcbh0ooARVHPHegKNx4qNbZOfvdfWgWybj9786AJNo39O1RyAfaIePX+VH2ZN38XT1qOS3QTxD5uc9/agCwyjjjvQyjaeKja2Tj73X1oa2TafvfnQBKVGDxWJ4h1B4YotPsuby6+VcfwL3ar9+9vp9lLczswSNc/e6+1Ymiae8xfU74N9ouPuKT/q07CtqUUvffT8zKo/so0tNsItPsY7eIcKOT3Y9zUkAH7zj+M0Lbpgfe/Oo4YEPmfe++e9Jtt3Y0rKyLAA3HijA3dO1Ri3TcfvfnR9nTd/F09aQEhA3DihgOOO9Rm3TI+9+dBt04+919aAKHiYD/hHrv8A3R/MVdsgP7Pg4/5ZL/Ks7xJAq6BdEZyFHf3FXbO3Q2EB+b/VL39qOoy2AMDikUDaOKjFumB9786Ft0x/F+dAiRQOeO9AA3Hioxbpz97r60C3TJ+9+dABgfa+n8H9aqazpv8AaNoFjOy4jO+Fx1VhU/2dPtWPm+56+9SG3TI+9+dVGTi7oTSasxmh6mNUsQZVCXMLbJk7hh/jWmyjb0rldTt/7Hv49VtwxhJC3SKeq/3vwro0jhmgWWNiyOAVIbqKVWKXvR2Y6cm/de6LBUYPFAUbRx2qI2yYP3vzoFqmP4vzrI0C1A+zrx6/zqRVHPHeq9tbIYFPzd+/vUi2yc/e6+tAEgUbjxRtG/p2qMWyZP3vzo+zJu/i6etAEhUbhxRUZtk3D7350UASKDzyetAB3Hk0KG5570ANuPNABg7+p6VHIP8ASIeT3/lUmG39e1RyZ+0Q8+v8qAJGB45PWhlO08mhg3HPesXxHqMsMUdhZnN5dfKuP4F7tVQi5uyJlJRV2Urpz4i1gwqc6fZNlz2kk9PoK2wPlHPaq1hYJp1ilvF0Ucnux7mrIzgc1rOSei2RnFNavdgoOByajgH+s5/jNSLnA5qODP7zn+M1BRIAdx5owd3XtQM7jzRzu69qAAg7hzQwPHPeg53Dmhs8c96AMvxKP+Kfu+f4R/MVdswf7Pg5/wCWS/yql4lz/wAI/d8/wj+Yq7ZZ/s+Dn/lkv8qOoycA4HNCg7RzQM4HNC52jmgQKDzyetAB3Hk0LnnnvQM7jzQBHj/S+v8AB/WpCDuHJqPn7X1/g/rUhzuHNADZYlljMcnzI3BB7isnR5n0i/fR7hz5L/PaOe47rWwc8c96oazpp1GyxG2y4iO+Fx1VhWkGvhlsyZJ/Et0bhBweTQAdo5PSszQ9VOqWBMmEuYjsmjPUMK0wDtHPasZRcXZmsZKSuiK1H+jrye/86kUHnk9ajtc/Z159f51IobnnvUjAA7jyaMHf1PSgBtx5ow2/r2oACDuHJooIbcOaKABd3PA60DduPAqlqWpf2fApWIyTTSCKKPONzH+neobC61UXnkalaw7XXcstuTtXHZs96ANP5t/QdKjkz9oh4Hf+VSZO/oelRyE/aIePX+VAEeoXsen2UlzOQEjGT7+1Yej2007y6rer/pNz9xT/AMs07CmXcp8RayIV50+yfLntJJ6fQVtsfl6V0W9nG3VmN+eV+iA5weKBnA4oJODxQCcDisygXOBxUcGf3nH8ZqRScDio4D/rOP4zQBIM7jxRzu6dqATuPFGTu6dqAA53Dihs8cd6CTuHFDE8cd6AMjxY7J4ZvGHUKP5is6xttXmtbfZqhVXjXA2DgYq/4vP/ABS17x/CP/QhTtJbbZ2ZPAEaZP4UhlSC7ubuKJUmubeOVvLgu3IIlbn+DsDg4q1pWrZkihmSZ4JnMcV27D94wz/D2BwcVSXThNqkEUMF9DBBcGZxM+YYwM48v1yT/OnWFtcNJZWLW8qm0lVpZio8sqm4qVPcnI/WpuyrI2NP1NNQe4VIthibj5w24dOcdDx0NWxnceBTY0SMyGOJULtubaMZPqacCcnirRLI+ftfT+D+tSHO4cCo8n7X0/g/rUhJ3DigQHPHA60Nnb0FBJ4470MTjpQBiakJNG1FdXt1/cthLpF7js34V0sMomgSSMhkdQQR3FU5VWWJ45E3IwIIPcVk6HcPpF+2j3BJhfL2jnuO6/hWjXPHzX5f8AlPkl5P8zoLXP2deB3/AJ1Iu7ngdajtSfs68Hv/ADqRSeeD1rnNgG7ceBR82/oOlAJ3Hg1wkuq2269e512/gvFuJEigRm2ZDYRQMYOeOKAO7O7cOBRVexkuJLG1e7j2XDRqZFHZsc0UAUdYha8ihltv+Pm1mE0QYcMQCCD9QTTbHUdSur0Nc2YsrZFO5C29nPbBHQCthWHPPegMNx5oAj+0pv6N09K8b1zxTq2oavdst9NbxpK8UccTYCqGx+fFe0bhv69q5HWfh9pWp6m1wHmt3uMlxE2AW9cV0YedOE71FdGNeE5xtB2Mzwh4kC+HIEks5nkR2V3jXIchjz9a228TRkf8eV3/AN8Uzw1t02A6LIixy2Z+X/pohP3q3WI2npSqJ8zCDXKjFPiaPH/Hjd/98UDxNHgf6Dd/98VtEjB6UAjA6VBZir4mjA/48bv/AL4pkXiVF3/6FdHLE8JW6pGB0qrLI0djePH99Q5XjvigDLTxfayTvFHBM0i/eRcFl+o7VJ/wk0e7/jyu+n9ysvQSLOTS3ubK2U3aYjmjYmXfty28988112Ru7dKAMU+Jo8j/AEK7/wC+KD4mj4/0K76/3K2iRuHShiOOnWgDzzxr4ouLqOLTbWJ7eOZS8rSL8zAEYApnh3xZP9he3uraW4e3YRiSJeCuBjPvXT+MtMs9Q0SSW4iVpIPmjfoVyRmr2h6daaXo8MNnEsaModvVmI5Jpa3H0ML/AISr5QDp97j020mia69vLfSTWl2UmlDIu08DGK6ySVIYHlfG1FLHjsBWFb3Gs3FguppPbrGyeatn5Y5XqAW65xQImHiaPn/Qrvr/AHKB4mjyf9Cu/wDvitSyuo7yziuI/uSqHGfcVMCMnpTAwv8AhJY/tG77FdfdxjZTz4mjyP8AQrv/AL4rWyPtfb7n9akJG4dKAMU+Jo+P9Cu+v9yg+Jo8f8eV3/3xW0SOOnWhiMdqAMU+Jo8f8eN3/wB8VzPjjxE02n2kVtBNbzNNxMwwUwCflPrxXoBIwelc54hs4vE11Doqj5UImnlXrFjpg+taUvjTeyM6nwtdzlvBnijU4vEdraXF1JcW1ySjLIc7cKSCPyr1QXKc8N19K53w34K0zRLkX0ZkmuMFUaVs7Oxx9a6ZWHPPeprzhOd6asiqMZxjabuyMXKZPDflWU2kWcunXFlNvdJpHl37cMjFsgg+oNbIYbjzRuG/r2rE1Kto5t7WGKaaSeRFw0pTBb3oq0WG4c0UAKuOenWgY3HpSKo5470BRuPFAC8b+3SopMfaIfx/lUm0b+nao5APtEPHr/KgDI8SafIyx6lZD/S7U5wP+Wi91qezvYtQsUuYT8rjp3B7itRlHHHeuXuIv+Ed1nIGNOvW/COT/A1vB88eXqtv8jGa5XzdGbpxg9KBjA6UFRg0gUYHFQUC4wOlRwY/edPvmpFUYHFRwAfvOP4zQBVtdGsLS9e5gt1WZu+c4+g7Ve43dulAUbjxRtG7p2oADjcOlDY46daCo3DihlHHHegDM8TY/wCEeu/90fzFXbLH9nwdP9Uv8qpeJgP+Eeu/90fzFXbID+z4OP8Alkv8qOoyV40lhaNwCrrtI9jWFDpurwWY06K4tvsYXy1nIPmqnpjpnHGa3gowOKFUbelAEdrBHa20cEQwkShFHsKkGMnpQqjnjvQFGTxQIj4+1/8AAP61IcZHSo8D7X0/g/rUhUbhxQAHHHTrQ2MHpQVHHHekkKJGzuQFUZJPYUAU9Y1FdNsS6jfM52RIOrMelTaBpX9m2JaYh7qc+ZM56knt+FZ2kQHW9SbVp1/0aHKWqHv6tXShRt6dquo+Vci+f+RMFzPn+4jtcfZ1/H+dSLjnp1qK1A+zrx6/zqRVHPHesDYUY3HpRxv7dKQKNx4o2jf07UAKcbh0opCo3DiigAVevXrQF+Y9aFB5570AHceaADb8/fpUci/6RD17/wAqkwd/XtUcgP2iHn1/lQBIy9OvWq2pafFqNhLbTfdcdfQ9jVlgeOe9DA7TzTTad0Jq6szndFupR5um3pIu7XjJ/jTs1awXgdaoeI9OlKpqdl/x92vJA/5aJ3FWLC7jv7KK4hbKuOnoe4reVpLnX9Myjo+Vk6rwOtRwD/WdfvmpFBwOajgB/ec/xmsyiQL8x60bfm79KADuPNGDu69qAAr8w60MvTr1oIO4c0MDxz3oAzPEw/4p67/3R/MVcs1/4l8HX/VL/KqfiYf8U9d8/wAI/mKuWYP9nwc/8sl/lR1GTheB1oVflHWgA4HNCg7RzQIFXr160BfmPWhQeee9AB3HmgCPH+l9/uf1qQr8w61Hg/a+v8H9akIO4c0ADL069axNWZ9Vvk0e1YhTh7px/Cnp+NXdY1D+zbIyDLTMdsSDqzHpUuh6S2nWLPO267nPmTP3ye34VpH3Fzv5EP3ny/eaUVvHb26wxDaiLtUDsKkC/KOvSgg4PNAB2jntXObkVqv+jr17/wA6kVevJ61Hag/Z159f51IoPPPegAC/MetG35+/SgA7jzRg7+vagAK/MOtFBB3DmigCMCfn5k6+lAE+4/Mn5VIpPPHegE7jxQBHifd95OnpUcgm8+LLJnnt7VYyd/TtUchP2iHj1/lQAET8fMnX0oYT7T8yflUjE8cd6GJ2nigCMifB+ZPyrmXjl8O6uBlRYXrcekcn+BrqyTg8VV1Cwj1PT5LWdfldeD3B7GtKc+V2ezInG6ut0QKJsD5k/Ko4RN+8wy/fPaqOh3k37zTrzi7teCT/ABr2atKDP7zj+M1Uo8rsTGXMrgBPuPzJ+VGJ933k6elSAnceKMnd07VIyMifI+ZPyoIn4+ZOvpUhJ3DihieOO9AGR4kEv9gXW5lxtHQe4q7Zib+z4PmTHlL29qreJs/8I9d8fwj+YqVoUuNBEUzmOJoAHdWwQMc80dRk8MrTLmGaGQDglCDg/hTv3qplnjAHc1j6BAj3015YW32ewaNY4wBjziD9/H6e9ZvjTV4Baz2Mlz5PlIsjDkFyTwAfTufwoA6sCbn5k6+lAE+T8yflS28glgR0IZWAII7ingnceKBFfE32r7y52envT3MqDczoFUEknsKXn7X0/g/rWTq0kmqX8ej2pIDfNcuP4U9Pxq4R5mKUrIbpUM+ual/akuPs8DFLZSOp7tXSMJ8H5k/KiGFbaCOGFAsaAKoHpUjE7elZ1J8z8ioR5V5kZE+D8yflQBPj7yflUpJweKATtHHaoLK1sJ/IXDJjnt71IBPz8ydfSi1J+zrx6/zqRSeeO9AEYE+T8yflRifd95OnpUgJ3HijJ39O1AEZE+R8yflRUhJ3DiigAVuvB60BvmPBoVhz9aAw3GgA3fP0PSo5D/pEPB7/AMqk3Df+FRyMPtEP4/yoAkZunB60M3yng0Mw4+tDMNpoAUtweDQG4HBoLDBoDDAoAwfEFjLiLVLJT9qteWA/5aJ3FTaXeR31p9oh5V2z9PatdWBWuUQ/8I/rTr0068kO30jk/wADW8Hzx5eq2/yMZLlfN0Zvg/MeDRn5uh6UBhuNG4bvwqCgJ+YcGhj04PWgsNwoZhx9aAMzxMf+Keu+P4R/MVN9kh1DQ0tbqMvDLCquucZGKh8TH/inrv8A3R/MVcsmH9nwf9cl/lR1GVbLQrGwjdbeOVVkTYQZWPHt6VZnsre8tTBcQLJGwwQw6j61YDDAoVhtFACJwMBcAdBSg/MeDQrDn60hkVAzMcKoySe1AjP1bUhpqtLt3Ssu2JO7MTxVjQNMbTrXzLj57u4O+Z/f0/Cs3SV/tvXDqUyn7LACtsp7nPLV05YbhV1HyLkW/X/ImC5nzfcDN04PWhm+XoaGYcfWhmG2sDYUtweDQG+UcHpQWGDQGG0fSgCK1P8Ao68Hv/OpFbrwetR2rD7Ov4/zqRWHP1oAA3zHg0bvn6HpQGG40bhv/CgALfMODRQWG4UUACkc896ARuPNC7eenWgbdx6UAGRv69qjkI+0Q8+v8qk+Xf26VHJt+0Q9O/8AKgCRiOOe9DEbTzQ23jp1obbtPSgBSRg80AjA5oO3B6UDbgdKABSNo5qhdWEOp2Fzazfddjg91PYiry7do6VHb7f3vT75pptO6E0mrMwdDvZcy6fenF3a/KSf417NWtkbuvas7xFYuGTVbID7Va8so/5aJ3FWrK8hv7aO4hIKOufofSt5Wkudf0zKN0+Vk5I3DmhiOOe9B27h0obbx061mUZniYj/AIR67/3R/MVdsyP7Pg5/5ZL/ACqj4lx/wj930+6P5irtlt/s+Dp/ql/lR1GWARgc0ikbRzQNuB0oXbt7UCBSOee9YuqyPqd+mj2rYD4a5cfwJ6fU1c1XUU0yyeXAaVjtjTuzHoKl8P6X/Z9q8lwQ15cHfM3v6fhWkfcXO/kQ/efL95dt4YrWSOGFQsccW1QPTNWCRuHNR/L9s7fc/rUh27h0rn3NwYjjnvQxG3rQ23jp1obbt7UAKSMHmgEbRz2oO3B6UDbtHTpQBFakfZ159f51IpHPPeo7Xb9nXp3/AJ1Iu3np1oAARuPNGRv69qBt3HpR8u/t0oACRuHNFB27h0ooAjW2i5+Xv60C2i3H5f1qRV68nrQF+Y8mgCP7NFu+729ajkt4xPENvXPf2qxt+fqelRyL/pEPJ7/yoAGtouPl7+tDW0W0/L+tSMvTk9aGX5TyaAGG2iwfl/WgW0WB8v61IV4PJoC8Dk0ARLbRbfu/rUcFvGfM+Xo571YVflHJqO3X/W8n75oABbRZPy1zMlsnh/XNhH/EvvT8hzxE/p9DXVBfmPJqrqWmxanZyWs2drrwf7p7GtKc+V2ezInG6ut0Qm3jyPl/Wg28fHy9/Ws3RbuVjJp96SLy1O1v9tezCtVl6cnrVSjyuxMXzK5leJIY10C6IXkKP5irlnbxmwgO3/lkvf2qr4lH/FP3fJ+6P5irtmv/ABL4OT/ql/lU9SiQW8eB8v603yYUjLMAFAyST0qULwOTWJqjyaleR6NaMQX+a5cfwJ6fU1cI8zJlKyE0izXW9UfUpUP2OAlLZD/Ee7V0gtotx+X9aLW2jtbdIYRtjjG1QPSpAvzHk1nUnzPTYqEeVeZX+zx/a8beNnr71IbaLcPl/Wjb/pnU/c/rUhX5hyagsjNtFx8vf1oa2ix939akZenJ60Mvy9TQAw20WD8v60C2ix939akK8Hk0BflHJ6UAVra3jMCkr69/epFtoufl7+tFqv8Ao68nv/OpFXryetAEYtosn5f1o+zRbvu9vWpAvzHk0bfn6npQBGbaLcPl/WipCvzDk0UACg8896ADuPNC7uenWgbtx6UAGDv69qjkB+0Q8+v8qk+bf26VHJn7RD07/wAqAJGB4570MDtPNDbuOnWht209KAFIODzQAcDmg7sHpQN2B0oARQdo5qO3B/e8/wAZqRd20dKjt9373p980ASAHceaMHf17UDduPSj5t/bpQBheI7CVWi1WyGbq2+8o/5aJ3FWbS7jv7SK4hfKPz9D6VqHJI6Vy7xt4d1oJ00+9fKekUnp9DW8Hzx5eq2MZLkfN0ZY8Sg/8I/d8/wj+Yq7Zg/2fBz/AMsl/lVLxLn/AIR+76fdH8xVy0bZpsLMQFESkk9uKjqWRarqA0ywMv3pG+WNO7MegqTw9pT6fZtLcHdeXB3zMfX0/Cs/SYX13VDqcw/0S3JS2Q9Gbu1dKu7aOlXUfIuRb9f8iILmfN9wKDzz3oAO480Lu56daBu3HpWBsR4P2zr/AAf1qQg7hzUfzfbO33P61Id24dKABgeOe9DA7etDbuOnWht23tQApBweaADtHPag7sHpQN20dOlAEVqD9nXn1/nUig8896jtd32denf+dSLu56daAAA7jzRg7+vagbtx6UfNv7dKAAg7hzRQd24dKKABSeeO9AJ3Hio1uOv7t+vpQLj5j+7f8qAJMnf07VHIT9oh49f5UfaPm/1b9PSo5J/38R8t+M9vagCwxPHHehidp4qNrjp+7fr6UNcfKf3b/lQBKScHigE4HFRG44P7t/yoFxwP3b/lQBIpO0cVHbk/veP4zQtx8o/dv+VRwT48z92/3z2oAsAnceKMnf07VGLj5j+7f8qPtHzf6t+npQBISdw4qrqlhHqlhJazL8r9D3U9jUxuPmH7t/yoa46fu36+lNNp3Qmk1ZnHXV7M3h6/0+94vLUBW/21yMMKsXMsupJaaPaHBeJWuHH8CY6fU1yXxKupLjxSsGXijjtlOFO0vknr64xWj8LbyRZtUt33SqqxuGPLDORjPpxXa6bUPrH9XOVTTl7H+rHottAlrbRwQoFjjUKoHpUik7RxUYuOB+7f8qFuPl/1b/lXDudZIpPPHegE7jxUa3HX92/X0oFx8x/dv+VABk/bOn8H9akJO4cVX8//AEvPlv8Ac9PepDcfMP3b/lQBIxPHHehidvSo2uOn7t+vpQ1x8v8Aq3/KgCUk4PFAJ2jjtURuOD+7f8qBccf6t/yoALUn7OvHr/OpFJ5471Xtp8QKPLfv296kW46/u36+lAEgJ3HijJ39O1Ri4+Y/u3/Kj7R83+rfp6UASEncOKKjNx8w/dv+VFAEisOfrQGG40KRzyOtAI3HkUAG4b/wqORh9oh/H+VSZG/qOlRyEfaIfx/lQBIzDj60Mw2mhiOOR1oYjaeRQApYYNAYYFBIweRQCMDkUAIrDaKjt2H73/fNSqRtHIqK3I/e9PvmgCQMNx5o3Dd17UoI3HkUZG/qOlACFhuHNDMOOe9KSNw5FDEccjrQBi+IvDmma7Gkl9CWki+66na2M9M+lWNG0PT9As2g0+LYrHc7E5Zj7mrt0R9nbp2qUkbe1PmdrX0FZXuAYYFIrDaKUEYHShSNo5FIYisOee9AYbjzQpHPI60AjceRQBHuH2z/AIB/WpCw3Dmo8j7Z2+5/WpCRuHIoAGYcc96GYbetDEccjrQxG3qKAFLDBoDDaPpQSMHkUAjaOR0oAitWH2dfx/nUisOee9R2pH2denf+dSKRzyOtAAGG40bhu/CgEbjyKMjf1HSgALDcKKCRuHIooAFA5470ADceKFUc/WgKNxoAMDf07VHIB9oh49f5VJtG/wDCo5FH2iH8f5UASMBxx3oYDaeKGUcfWhlG00AKQMHigAYHFBUYNAUYFAAoG0cVFbgfveP4zUiqNoqO3Ufvf980ASgDceKMDf07UgUbjRtG/wDCgBSBuHFDAccd6QqNwoZRx9aAI7oD7O3HpWf4l1FNL0WSTzFiklIhjdjjDMcZ/Dr+FaF0o+zt+FQXmlQX11bTz/OtvuZYyAVJIxkj25oAzPCV/Hc2lxZC7F29lJs83duLoeVJP04/Ct9QNo4qjFo9tBqf26BREzReU6IoCuM5BPuOfzq6qjaKABQOeO9AA3HihVHP1oCjcaAI8D7Z0/g/rUhA3Dio9o+2f8A/rUhUbhQAMBxx3oYDb0oZRx9aGUbaAFIGDxQANo47UFRg0gUbR9KAI7UD7OvHr/OpFA5471HaqPs6/j/OpFUc/WgAAG48UYG/p2oCjcaNo3/hQAEDcOKKCo3CigBFHXk9aAPmPJoooAMfP1PSo5B/pEPJ7/yoooAkYdOT1oYfKeTRRQApHB5NAHA5NFFACKPlHJqO3H+t5P3zRRQBIB8x5NGPn6npRRQAEfMOTQw6cnrRRQBHdD/R25PapSODyaKKAADgcmkUfKOTRRQAKOvJ60AfMeTRRQBHj/TOp+5/WpCPmHJoooAGHTk9aGHy9TRRQApHB5NAHy9T0oooAitR/o68nv8AzqRR15PWiigAA5PJox83U9KKKAAj5hyaKKKAP//Z)
Step 2 : draw CR = 6cm (one diagonal of the rhombus CART) and draw a perpendicular bisector XY of it and mark the point of intersection as ‘O’.
![](data:image/jpeg;base64,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)
Step 3 : as the other diagonal AT is perpendicular to CR , AT is a part of XY. So, with center ‘O’ and radius 2.4 cm (AO = OT = 2.4cm) draw 2 arcs on either sides of CR to cut XY at A and T.
![](data:image/jpeg;base64,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)
Step 4 : join C,A ;A,R ; R,T ; C,T to complete the required rhombus CART.
![](data:image/jpeg;base64,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)
Question 2.Construct quadrilaterals for measurements given below:
A rhombus SOAP with SA = 4.3 cm, OP = 5 cm
Answer:GIVEN : In rhombus SOAP,
SA = 4.3 cm
OP = 5 cm (diagonals)
PROCEDURE :
Step 1 : Draw a rough sketch of rhombus SOAP and mark th given measurements.
The diagonals of a rhombus bisect each other perpendicularly.
SA and OP are diagonals of the rhombus SOAP which bisect each other at ‘B ie. ∠ SBO = 90° and OB = BP =
=
= 2.5cm.
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)
Step 2 : Draw SA = 4.3cm (one diagonal of the rhombus SOAP) and draw a perpendicular bisector XY of it and mark the point of intersection as ‘B’.
![](data:image/jpeg;base64,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)
Step 3 : As the other diagonal OP is perpendicular to SA , OP is a part of XY. So, with center ‘B’ and radius 2.5 cm (OB = BP = 2.5cm) draw 2 arcs on either sides of SA to cut XY at O and P.
![](data:image/jpeg;base64,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)
Step 4 : Join S,O ;O,A ; A,P ; S,P to complete the required rhombus SOAP.
![](data:image/jpeg;base64,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)
Question 3.Construct quadrilaterals for measurements given below:
A square JUMP with diagonal 4.2 cm.
Answer:GIVEN : In square JUMP,
diagonal is 4.2 cm ie. JM = UP = 4.2cm
PROCEDURE :
Step 1 : draw a rough sketch of square JUMP and mark th given measurements.
The diagonals of a rhombus bisect each other perpendicularly.
JM and UP are diagonals of the square JUMP which bisect each other at ‘B ie. ∠ JBU = 90° and UB = BP =
=
= 2.1cm.
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)
Step 2 : draw JM = 4.2cm (one diagonal of the square JUMP) and draw a perpendicular bisector XY of it and mark the point of intersection as ‘B’.
![](data:image/jpeg;base64,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)
Step 3 : as the other diagonal UP is perpendicular to JM , UP is a part of XY. So, with center ‘B’ and radius 2.1 cm (OU = BP = 2.1cm) draw 2 arcs on either sides of JM to cut XY at U and P.
![](data:image/jpeg;base64,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)
Step 4 : join J,U ;U,M ; M,P ; J,P to complete the required square JUMP.
![](data:image/jpeg;base64,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)
Construct quadrilaterals for measurements given below:
A rhombus CART with CR = 6 cm, AT = 4.8 cm
Answer:
GIVEN : In rhombus CART,
CR = 6 cm
AT = 4.8 cm (diagonals)
PROCEDURE :
Step 1 : draw a rough sketch of rhombus CART and mark th given measurements.
The diagonals of a rhombus bisect each other perpendicularly.
CR and AT are diagonals of the rhombus CART which bisect each other at ‘O’ ie. ∠ COA = 90° and AO = OT = =
= 2.4cm.
Step 2 : draw CR = 6cm (one diagonal of the rhombus CART) and draw a perpendicular bisector XY of it and mark the point of intersection as ‘O’.
Step 3 : as the other diagonal AT is perpendicular to CR , AT is a part of XY. So, with center ‘O’ and radius 2.4 cm (AO = OT = 2.4cm) draw 2 arcs on either sides of CR to cut XY at A and T.
Step 4 : join C,A ;A,R ; R,T ; C,T to complete the required rhombus CART.
Question 2.
Construct quadrilaterals for measurements given below:
A rhombus SOAP with SA = 4.3 cm, OP = 5 cm
Answer:
GIVEN : In rhombus SOAP,
SA = 4.3 cm
OP = 5 cm (diagonals)
PROCEDURE :
Step 1 : Draw a rough sketch of rhombus SOAP and mark th given measurements.
The diagonals of a rhombus bisect each other perpendicularly.
SA and OP are diagonals of the rhombus SOAP which bisect each other at ‘B ie. ∠ SBO = 90° and OB = BP = =
= 2.5cm.
Step 2 : Draw SA = 4.3cm (one diagonal of the rhombus SOAP) and draw a perpendicular bisector XY of it and mark the point of intersection as ‘B’.
Step 3 : As the other diagonal OP is perpendicular to SA , OP is a part of XY. So, with center ‘B’ and radius 2.5 cm (OB = BP = 2.5cm) draw 2 arcs on either sides of SA to cut XY at O and P.
Step 4 : Join S,O ;O,A ; A,P ; S,P to complete the required rhombus SOAP.
Question 3.
Construct quadrilaterals for measurements given below:
A square JUMP with diagonal 4.2 cm.
Answer:
GIVEN : In square JUMP,
diagonal is 4.2 cm ie. JM = UP = 4.2cm
PROCEDURE :
Step 1 : draw a rough sketch of square JUMP and mark th given measurements.
The diagonals of a rhombus bisect each other perpendicularly.
JM and UP are diagonals of the square JUMP which bisect each other at ‘B ie. ∠ JBU = 90° and UB = BP = =
= 2.1cm.
Step 2 : draw JM = 4.2cm (one diagonal of the square JUMP) and draw a perpendicular bisector XY of it and mark the point of intersection as ‘B’.
Step 3 : as the other diagonal UP is perpendicular to JM , UP is a part of XY. So, with center ‘B’ and radius 2.1 cm (OU = BP = 2.1cm) draw 2 arcs on either sides of JM to cut XY at U and P.
Step 4 : join J,U ;U,M ; M,P ; J,P to complete the required square JUMP.