Class 9th Mathematics AP Board Solution
Exercise 5.1Exercise 5.2- Write the quadrant in which the following points lie? i) (-2, 3) ii) (5, -3)…
- Write the abscissae and ordinates of the following points. i) (4, -8) ii) (-5,…
- Which of the following points lie on the axes? Also name the axis. i) (-5, -8)…
- Write the following based on the graph. i) The ordinate of L ii) The ordinate of…
- State True or False and write correct statement. i. In the Cartesian plane the…
- (1, 0), (3, 0), (-2, 0), (-5, 0), (0, 0), (5, 0), (-6, 0) Plot the following…
- (0, 1), (0, 3), (0, -2), (0, -5), (0, 0), (0, 5), (0, -6) Plot the following…
Exercise 5.3- Plot the following points in the Cartesian plane whose x, y co-ordinates are…
- Are the positions of (5, -8) and (-8, 5) is same? Justify your answer.…
- What can you say about the position of the points (1, 2), (1, 3), (1, -4), (1,…
- What can you say about the position of the points (5, 4), (8, 4), (3, 4), (0,…
- Plot the points (0, 0),(0, 3), (3, 4), (4, 0) in graph sheet. Join the points…
- Plot the points (2, 3), (6, 3) and (4, 7) in a graph sheet. Join them to make it…
- Plot at least six points in a graph sheet, each having the sum of its…
- Look at the graph. Write the coordinates of the points A, B, C, D, E, F, G, H,…
- In a graph Sheet Plot each pair of points, join them by line segments i. (2, 5),…
- Write the quadrant in which the following points lie? i) (-2, 3) ii) (5, -3)…
- Write the abscissae and ordinates of the following points. i) (4, -8) ii) (-5,…
- Which of the following points lie on the axes? Also name the axis. i) (-5, -8)…
- Write the following based on the graph. i) The ordinate of L ii) The ordinate of…
- State True or False and write correct statement. i. In the Cartesian plane the…
- (1, 0), (3, 0), (-2, 0), (-5, 0), (0, 0), (5, 0), (-6, 0) Plot the following…
- (0, 1), (0, 3), (0, -2), (0, -5), (0, 0), (0, 5), (0, -6) Plot the following…
- Plot the following points in the Cartesian plane whose x, y co-ordinates are…
- Are the positions of (5, -8) and (-8, 5) is same? Justify your answer.…
- What can you say about the position of the points (1, 2), (1, 3), (1, -4), (1,…
- What can you say about the position of the points (5, 4), (8, 4), (3, 4), (0,…
- Plot the points (0, 0),(0, 3), (3, 4), (4, 0) in graph sheet. Join the points…
- Plot the points (2, 3), (6, 3) and (4, 7) in a graph sheet. Join them to make it…
- Plot at least six points in a graph sheet, each having the sum of its…
- Look at the graph. Write the coordinates of the points A, B, C, D, E, F, G, H,…
- In a graph Sheet Plot each pair of points, join them by line segments i. (2, 5),…
Exercise 5.1
Question 1.In a locality, there is a main road along North-South direction. The map is given below. With the help of the picture answer the following questions.
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)
(i) What is the 3rd object on the left side in street no. 3?
(ii) Find the name of the 2nd house which is in right side of street 2.
(iii) Locate the position of Mr. K’s house.
(iv) How do you describe the position of the post office?
(v) How do you describe the location of the hospital?
Answer:(i) From the given figure, we can see that the 3rd object on the left side in street no. 3 is “Water Tank”.
(ii) From the given figure, the name of the 2nd house which is in right side of street 2 is “Mr. J’s” house.
(iii) From the figure given, we see that, Mr. K’s house is the 3rd house on the right of street 2 going while towards east direction.
(iv) From the given figure, we see that the 1st building on the right side of the street 4 while going towards east is the post office.
(v) From the given figure, we see that the 3rd building on the left side of street 4 while going in the easy direction is the hospital.
In a locality, there is a main road along North-South direction. The map is given below. With the help of the picture answer the following questions.
(i) What is the 3rd object on the left side in street no. 3?
(ii) Find the name of the 2nd house which is in right side of street 2.
(iii) Locate the position of Mr. K’s house.
(iv) How do you describe the position of the post office?
(v) How do you describe the location of the hospital?
Answer:
(i) From the given figure, we can see that the 3rd object on the left side in street no. 3 is “Water Tank”.
(ii) From the given figure, the name of the 2nd house which is in right side of street 2 is “Mr. J’s” house.
(iii) From the figure given, we see that, Mr. K’s house is the 3rd house on the right of street 2 going while towards east direction.
(iv) From the given figure, we see that the 1st building on the right side of the street 4 while going towards east is the post office.
(v) From the given figure, we see that the 3rd building on the left side of street 4 while going in the easy direction is the hospital.
Exercise 5.2
Question 1.Write the quadrant in which the following points lie?
i) (-2, 3)
ii) (5, -3)
iii) (4, 2)
iv) (-7, -6)
v) (0, 8)
vi) (3, 0)
vii) (-4, 0)
viii) (0, -6)
Answer:From the figure given below, we can tell the quadrants of the given points.
![](data:image/jpeg;base64,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)
(i) The point A(-2,3) lies in the II quadrant.
(ii)The point B(5,-3) lies in the IV quadrant.
(iii) The point C(4,2) lies in the I quadrant.
(iv) The point D(-7,-6) lies in the III quadrant.
(v) The point E(0,8) lies on the Y-axis.
(vi) The point F(3,0) lies on the X-axis.
(vii) The point G(-4,0) lies on the X-axis.
(viii) The point H(0,-6) lies on the Y-axis.
Question 2.Write the abscissae and ordinates of the following points.
i) (4, -8)
ii) (-5, 3)
iii) (0, 0)
iv) (5, 0)
v) (0, -8)
Note : Plural of abscissa is abscissae.
Answer:As we know, the abscissa of a point is its x co-odinate and ordinate of a point is its y co-ordinate {if a point≡(x,y)}.
So,
(i) For the point (4,-8) :
abscissa : 4
ordinate : -8
(ii) For the point (-5,3) :
abscissa : -5
ordinate : 3
(iii) For the point (0,0) :
abscissa : 0
ordinate : 0
(iv) For the point (5,0) :
abscissa : 5
ordinate : 0
(v) For the point (0,-8) :
abscissa : 0
ordinate : -8
Question 3.Which of the following points lie on the axes? Also name the axis.
i) (-5, -8)
ii) (0, 13)
iii) (4, -2)
iv) (-2, 0)
v) (0, -8)
vi) (7, 0)
vii) (0, 0)
Answer:![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjQAAAL0CAIAAACUATrgAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAAhdEVYdENyZWF0aW9uIFRpbWUAMjAxODowNToxMiAyMzo1Nzo1NMEiyNUAAJIaSURBVHhe7Z0JfF1Vtf+5TWibznOxlAqFUh7IQ4anICoCKqhEER8KKAYbBGQWS+vfMDzkKVIKlEkK0kKgUBWoQeaHUsosFBBkKrQF2lCgU9p0Spvc5P/r3TvJ6V3r3izOOTk9xN/3w+ey9jrrt9fOOvvefU6ye26mpaVlG0IIISRNdPP/J4QQQlIDFydCCCGpg4sTIYSQ1MHFiRBCSOrg4kQIISR1cHEihBCSOrg4EUIISR2Z+fPne5MQQghJB+3/CLexsRGv2267rWs6amtrhw4d2qNHD9/eZpvm5mZEBj1A1W7cuBGebt3ab85U7bJly/CKLK7pMGqNeeFBlpEjR/p2jihjVrUJ1ArILPHWCsgzEmXMqnb9+vXz5s3be++9fTupWsWehbMXsFasFVC1UWrVnk8Fw/JWAONDJdSwraVVfxBJlLzJ1EpmiTJmY5iK1G7YsOH000+//fbbfXubbZ566qkjjjhixYoVvp0DK9PFF1/8s5/97I477vCuHFHGrDo5e4ExL2sFjHlZK2DMG6VWHSxOhNgpKyu76KKL7rvvPtwVoYk16dprr73iiisGDx7sAgBWpt/97nd77rnn6NGj33zzzbz1iRBCHFycSJwMGjQIN09//vOfYT/00EO4bdp1113dIcf999+/2267HXfccaWlpb/85S+xPv3rX//yxwghpBUuTiRm9tlnnzVr1txzzz0vv/zyUUcd5b2tHH300ViZnN2rVy+sT7iLck1CCGkjs2rVKmepf5J6//33hw0bFnQ2Nzc3NTV1797dt3Oo2k2bNuHqOO/PaFJbV1eH14EDB7qmw6g15kXY0qVLt99+e9/OEWXMW6tWQGaJt1ZAnpGPO+a333574sSJl1566ZgxY1QtOPnkk2+44QbfSKpWsWfh7AWsFWsFYq9VxnkBBHjFIFzT8c4774wcObLDrlWt8Udyfy0P/lkCGLXGvPgZa2trd9ppJ9/OEWXMqjaBWgGZJd5aAXlGPu6Y0cNZZ511wQUX7LrrrqoWnHDCCbfccotvJFWr2LNw9gLWirUCqjZKrbqh7SjJ4RutYEDAN1qRnkJabwVQe1Od3gognca8mxOE1QK7Vkbatd4KUMiZ5y8U5q1WPlbePP/H0jojk8k4iaoFUi49bdp//OMff/rTn5zRu3fvHj16uGYbTrt69erjjz9+wYIFsPHeu/DCC3v16oU3BlTw4PXPf/5zkSxBZBhQx6w6vRVAOo15NycIqwV2rYy0a70VQO1NdXorgHQa825OEFYL7FoZadd6K4Dam+r0VgDpNObdnCCsFti1MtKq9YsUIWkFV5GPPvroUUcdBePaa699+eWXX3/99fvuu89dXbYxb968Qw899I033nDNWbNmDR8+vKGh4cknn7z44osRfOCBBy5duvStt95yAYSQNMPFicTP4MGDZ86cOXbsWN+OxkMPPXTIIYeUlZW9+eabdXV1Q4YMGTVqVP/+/dH0Edtss3LlStwV3XLLLViQnOeHP/zh6aef7uwdd9wRt1AwvvGNbzz88MPOSQhJM1ycSCrAnX7ePxp3bNiwAbdKWJBcE8sMVilnv/vuu84AgwYNOv/889sOOXDbhPXpi1/84vHHH+8OoR/cOeXdchFCUki35qK05PCNVqRHRQ1Te1Od3gqgOiVqb6G1wK6VkXattwIUcub5C4V5qyiFtBZ5Ia23OsJF4nX2ayuHnTQH/w0/+XG8nnv728FO1q1bt3r1aqw9rolD7mib4Wizg06sdtdcc83SpUt//etfP/HEE/D07Nmzb9++8LiAIgT7aUM64VGd3gqgOiVqb6G1wK6VkXattwKovalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpFFb8v/+3//L5mhsbMQr1ivXdNTV1bnfh/h2NtvU1ITITCbj2zlU7aZNm+BBDt8uoF27di1i8Dni2zmMWmNeeOrr6/Gp5Ns5ooxZ1SZQKyCzxFsrIM9IlDGrWnDPPfccccQRJSUl7y1vePm9tU/8z37/8987n3DQiD88+v5en+7bv2cLYqDFYObMmfPlL3+5e/fuixYtuvfee7/2ta+VlpY+8sgjBx544IgRIxDWlnfZsmUPP/zwV7/61QEDBsDvagX/c88916dPn//4j//AvdRjjz221157uQBHlJ+OsxewVqwVULVRarX5MUcOjAD4Rivz58/H+9k3ckCzYcMG32hF1SIMwb6RQ9XiMhb4RitGrTEvfgT8IL7RilFrz5tArYDMEmXMUgvkGTFq7XnB8ccf74xHX13xhfOfW7p6I2Y/Xr/5uxdfXbzGHYIQt03nnnvum2++ieby5cuPOeYYtyECBpourC0vwr7+9a+74BkzZlx++eWoVdCJn+vEE09sEzrUERp/OlkrEKUyUttlZi9rBYx5WSvAvzmRrc/bH67fY/wzw09+HK/jj/j0HiP7+AO55/XhRmfu3LmwBw8efPrpp6O5++67w0Bz3rx5EyZMwFx3wUGOOuooqHr27LnbbrtdcMEFbncGlijcbOX98xFCSArh4kS2PmO26/Xa5AOW3ngQXs/704LZr630B3IcfvjhCxcudCvQgQce6K7jYKCJJccZDjQffvhhtw5hVbv44ovdVVtbzPPPP/+9733P2YSQNMPFiaSF5ubmof26f2HsgPkfbXEnhBud0aNHz5o1y7cDrFixolevXnmb9Arx1FNPrV27Nu9BtISQdMLFiaSFbt26Lavf9PS8VbsMz19sfpjDNwJg3fra177mGx2B+6fzzjvPNwgh6SazKbcTAzRqj9579913R4wYEXwOEi5vEdkj1Hcvqlr3j07y/gxg1Brz4mdcsmTJjjvu6Ns5ooxZ1SZQKyCzxFsrIM9IlDGrWvCTn/zk5ptvLi0tfez1uh9c1f6tGRUHjZh03C5NuWdtRckLOHvteVkr1gpEGbOqjVKr9nyEJA9m6sF7DFp640Ft/2FlyuY2lRJC/q1xm/YAFlLgG61w06Q9bwK1AjJLlDFLLZBnxKi15wVtW8kdUcasagFnrz0va2XPy1rZ80apFe+cSNIsWLDg3nvvra2theFdhBCyJVycSOdSWloa/FXyjdNuOeqn5427+pmXmveFgaY/QAghAbg4kfhZt27djBkzcDu/Zs2aa6655qKLLlq8eDH8c+bMmfKnp5eMrszsdNi2ux4BA004nYoQQtrg4kTiBPdJS5YsOf/881977bWWlpbZs2cfcsghp5566syZMzdt2jTrwTkf9No7083fSMFAE07XJISQNjLuwTCF2LhxY/fu3TOZjG/nwIdOnkdFDZNOt2kYH2qu6TBqVWQYPPhkzNu8qBIlbwK1AjJLlDGrYeoZkajaoUOHDh48GIO86667jjnmmF69em3YsOH+++/HmL/73e9+9cjjX+5zZLfeQ330Nts0r1u219qaSRf8HHaUMatOzl5gzMtaAWNe1goY80apVaa+vt5Zajlqa2uHDRuG3n07t/cXkUEPULX4yeHJ2x0vtXV1dXgdOHCgazqMWmNeeJYuXTpy5EjfzhFlzKo2gVoBmSXeWgF5Rj7WmMvKyjDzbrvtth/96EeY+tls1u2AOOOMMyZNue7KOU3dRx3gBehk0TM/P6j0nNNPTqZWsWfh7AWsFWsFVG2UWm1exBwYAfCNVrhp0p43gVoBmSXKmKUWyDNi1LblXb9+/Q033IDXxx57bPny5ZiOV1111aJFi95+++3//FL5wCNvGPrTx/AfDDThDGqDfNy8eXD22vOyVva8rJU9b5RatS+GhMTOdtttN2XKlEmTJvXq1WvEiBG77LLL9Csv/OqAVz81//ctj58P4+Yp/wOnjyaEkFa4OJH4KSsrO+mkk/A6duzYiy666Be/+MWJJ55YUlKCQ/vuu++fb776wRlXfmXP4TD22WcfJyGEkCBcnEjn4n4h4But4C7K+ChxQsi/J92ai+J+9+cbrUiPihqm9qY6vRVAdUrU3kJrgV0rI+1abwUo5MzzFwrzVlEKaS3yQlpvdYSMNGrteeGUfjVSooapvalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0qjNbGj9FlH1ubDvvffepz71qby9FsZnym5M0/N3P/jgg09/+tO+nSPKmFVtArUCMku8tQLJPJW8srJy2rRpvpFUrWLPwtkLWCvWCqjaKLXibr0tiJI3gVoBmSXKmKUWyDNi1NrzAj741Zi3y8xe1goY87JWoH0xJIQQQlICFydCCCGpg4sTIYSQ1MHFiRBCSOooqaqqas7R2NiIV7hc01FXV9e7d+9MJuPbzc3ZbLapqSnoAarWbcBoCewaVLXr1q1DTI8ePXw7h1FrzAtPfX19v379fDuHUWvPm0CtgMwSZcxSC+QZiTJmVQtqamrKy8t9I6laxZ6FsxcY87JWwJiXtQK8cyKEEJI+sB461M183DRpz5tArYDMEmXMUgvkGTFq7XkBt5Ib83aZ2ctaAWNe1grwzokQQkjq4OJECCEkdXBxIoQQkjq4OBFCCEkdfPBrmDGr2gRqBWSWeGsF+OBXYMzC2QtYK9YKqNootcpks1lnqYcXLlw4cuTITj0Ny5cvx+uQIUNc0xH7aaitrR09erRv54gyZlWbQK2AzBJvrYA8I1HGrGpBRUVFdXW1byRVq9izcPYC1oq1Aqo2Sq2QsRiZHL7RivSoqGFqb6rTWwFUp0TtLbQW2LUy0q71VoBCzjx/oTBvFaWQ1iIvpPVWR8hIo9aeF07pVyMlapjam+r0VgDVKVF7C60Fdq2MtGu9FUDtTXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsjjdr2xZAQQghJCVycCCGEpA4uToQQQlJHt+aiuMdI+EYr0qOihqm9qU5vBVCdErW30Fpg18pIu9ZbAQo58/yFwrxVlEJai7yQ1lsdISONWnteOKVfjZSoYWpvqtNbAVSnRO0ttBbYtTLSrvVWALU31emtAKpTovYWWgvsWhlp13orgNqb6vRWANUpUXsLrQV2rYw0armVPMyYVW0CtQIyS7y1AtxKDoxZOHsBa8VaAVUbpVZ88OsWRMmbQK2AzBJlzFIL5Bkxau15AR/8aszbZWYvawWMeVkr0L4YEkIIISmBixPpXEpLS/Pv1gkhpCO4OJH4Wbdu3YwZM3A7v3LlyiuuuOKcc8554YUX/DFCCDHAxYnECe6TlixZcv7557/22mstLS0PPPDAIYcccskll8yePbuurs4HEUJIR2SWLl3qrGzuIXslJSWu6fjoo48GDRoU/LUMPnGampryflGjahsbG/FRlclkfLuAtr6+Hq/9+vVzTYdRa8wLDy7hhw8f7ts5oox5a9UKyCzx1grIM2Ifc48ePeDcuHHjXXfd9aMf/ahXr17Nzc2rV6+eOnXqmWeeuX79eh+6zTannXbadddd5xtJ1Sr2LJy9gLVirUDsteKdE4mTdevWYSqXlZXBxizctGnTqlWrJk+efNRRRwW3kxJCSAfgE8Shbubjpkl73gRqBWSWKGOWWiDPiFHblhd3SDfccANeP/zww/PPP7+2ttYFBOFWcmPeLjN7WStgzMtaAd45kc4C02vmzJlYombMmDF16tS1a9f6A4QQ0hFcnEj8lJWVnXTSSb169Tr77LMnT548ceLEU045pU+fPv4wIYR0BBcn0rk05vANQgixwcWJEEJI6uCDX8OMWdUmUCsgs8RbK8AHvwJjFs5ewFqxVkDVRqlVJpvbYA7Uw/y2fHveBGoFZJZ4awXkGYkyZlULKioqqqurfSOpWsWehbMXsFasFVC1UWqFjMXI5PCNVqRHRQ1Te1Od3gqgOiVqb6G1wK6VkXattwIUcub5C4V5qyiFtBZ5Ia23OkJGGrX2vHBKvxopUcPU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0q71VgC1N9XprQCqU6L2FloL7FoZadS2L4aEEEJISuDiRAghJHVwcSKEEJI6ujUXxT1GwjdakR4VNUztTXV6K4DqlKi9hdYCu1ZG2rXeClDImecvFOatohTSWuSFtN7qCBlp1Nrzwin9aqREDVN7U53eCqA6JWpvobXArpWRdq23Aqi9qU5vBVCdErW30Fpg18pIu9ZbAdTeVKe3AqhOidpbaC2wa2WkUcut5GHGrGoTqBWQWeKtFeBWcmDMwtkLWCvWCqjaKLXig1+3IEreBGoFZJYoY5ZaIM+IUWvPC/jgV2PeLjN7WStgzMtagfbFkBBCCEkJXJwIIYSkDi5OhBBCUgcXJ0IIIamjpKqqqjlHY2MjXuFyTUddXV3v3r0zmYxvNzdns9mmpqagB6hatwGjJbBrUNWuW7cOMT169PDtHEatMS889fX1/fr18+0cRq09bwK1AjJLlDFLLZBnJMqYVS2oqakpLy/3jaRqFXsWzl5gzMtaAWNe1grwzokQQkj6wHroUDfzcdOkPW8CtQIyS5QxSy2QZ8SotecF3EpuzNtlZi9rBYx5WSvAOydCCCGpg4sTIYSQ1MHFiRBCSOrg4kQIISR18MGvYcasahOoFZBZ4q0V4INfgTELZy9grVgroGqj1CqTzWadpR7mt+Xb8yZQKyCzxFsrIM9IlDGrWlBRUVFdXe0bSdUq9iycvYC1Yq2Aqo1SK2QsRiaHb7QiPSpqmNqb6vRWANUpUXsLrQV2rYy0a70VoJAzz18ozFtFKaS1yAtpvdURMtKoteeFU/rVSIkapvamOr0VQHVK1N5Ca4FdKyPtWm8FUHtTnd4KoDolam+htcCulZF2rbcCqL2pTm8FUJ0StbfQWmDXykijtn0xJKQzwEQsLS31DUIIscHFiXQKTzzxxEsvvQQDK9OTTz7pbEIIMcLFicRMNpu98847r7/++vXr1wdtf5gQQgxkGhoanNXU1ITXvN/AGPdaqFrjn9Gi7Esx5lX3pUQZ89aqFZBZ4q0VkGfkY425rKwMS9Grr74Kz+c///l169Y5e//993f9OMaNGzd9+nTfSKpWsWfh7AWsFWsFYq9VZv78+c6CBq/BEYBVq1b17du3pKTEt3PP4sPlcF4vqhb5IMxkMr5dQOv2suMTzTUdRq0xL4Rr1qwZMGCAb+eIMuatVSsgs8RbKyDPyMcd8/bbb//CCy/As/vuu6OfNnvlypW5wM2MHz9+8uTJvpFUrWLPwtkLWCvWCsReq82hDiykwDda4SMO7XkTqBWQWaKMWWqBPCNGbTDvkzlgYNq12UH44Fdj3i4ze1krYMzLWoEtVypCCCEkBXBxIp3CgTlg4M6pzSaEECNcnEjngsWpMffPvwkhxA4XJ0IIIamjpKqqCte27vIWr3C5poPflm/Pm0CtgMwSZcxSC+QZiTJmVQtqamrKy8t9I6laxZ6FsxcY87JWwJiXtQK8cyKEEJI+sB461M183DRpz5tArYDMEmXMUgvkGTFq7XkBt5Ib83aZ2ctaAWNe1grwzokQQkjq4OJECCEkdXBxIoQQkjq4OBFCCEkdmQ25JwwCt19w2y2/KNf4TFlVm8Dzd415N6X+2/KNeYHMEm+tgDwjUcasakFlZeW0adN8I6laxZ6FsxewVqwVULVRapXJZrPOUg/z2/LteROoFZBZ4q0VkGckyphVLaioqKiurvaNpGoVexbOXsBasVZA1UapFTIWI5PDN1qRHhU1TO1NdXorgOqUqL2F1gK7Vkbatd4KUMiZ5y8U5q2iFNJa5IW03uoIGWnU2vPCKf1qpEQNU3tTnd4KoDolam+htcCulZF2rbcCqL2pTm8FUJ0StbfQWmDXyki71lsB1N5Up7cCqE6J2ltoLbBrZaRR274YEkIIISmBixMhhJDUwcWJEEJI6ujWXBT3GAnfaEV6VNQwtTfV6a0AqlOi9hZaC+xaGWnXeitAIWeev1CYt4pSSGuRF9J6qyNkpFFrzwun9KuREjVM7U11eiuA6pSovYXWArtWRtq13gqg9qY6vRVAdUrU3kJrgV0rI+1abwVQe1Od3gqgOiVqb6G1wK6VkUYtt5KHGbOqTaBWQGaJt1aAW8mBMQtnL2CtWCugaqPUig9+3YIoeROoFZBZooxZaoE8I0atPS/gg1+NebvM7GWtgDEvawXaF0NCCCEkJXBxIoQQkjq4OBFCCEkdXJwIIYSkjpKqqqrmHI1xfwO824DREtg1qGr5bfnAmBfILFHGLLVAnpEoY1a1oKampry83DeSqlXsWTh7gTEvawWMeVkrwDsnQggh6QProUPdzMdNk/a8CdQKyCxRxiy1QJ4Ro9aeF3AruTFvl5m9rBUw5mWtAO+cCCGEpA4uTqRzKS0tzf+H34QQ0hFcnEj8rFu3bsaMGbidx/379OnTzz333IULF/pjhBBigIsTiRPcJy1ZsuT8889/7bXXWlpaHn300T333PO888679957sVD5IEII6YjM/PnzndWc28kXfLofWLVqVd++fUtKSnw7t4Eim83iM8i3c6japqYmCDOZjG8X0LrPrLKyMtd0GLXGvBCuWbNmwIABvp0jypi3Vq2AzBJvrYA8I/YxY2x9+vTZuHHjXXfd9aMf/Qi3TeXl5SNHjoRx1FFHrV+/ftOmTS54/PjxkydPdjZIplaxZ+HsBawVawVir1WmoaHBWRgBXvM0xmfKqtoEnr9rzIsPRPn83Shj3lq1AjJLvLUC8ox8rDHjHYX422677fjjj7/11luxJg0ZMuSmm26C4f5RhQseN24cVixng2RqFXsWzl7AWrFWIPZabV7HHBgr8I1WuGnSnjeBWgGZJcqYpRbIM2LUtuXFHdINN9yA1zvvvPONN97A5L7mmmtwDeXCHNxKbszbZWYvawWMeVkr0L4YEhI7n//853HzNGXKlJEjR/bv3997CSGkI7g4kfgpKys76aST8LrDDjv89re/nTBhwpFHHumPEUKIAS5OpHNpzOEbhBBio1tzUdzv/nyjFelRUcPU3lSntwKoTonaW2gtsGtlpF3rrQCFnHn+QmHeKkohrUVeSOutjpCRRq09L5zSr0ZK1DC1N9XprQCqU6L2FloL7FoZadd6K4Dam+r0VgDVKVF7C60Fdq2MtGu9FUDtTXV6K4DqlKi9hdYCu1ZGGrWZDbk9i8Bd3m4b3zfAJ7AvxZh3U+q/Ld+YF8gs8dYKyDMSZcyqFlRWVk6bNs03kqpV7Fk4ewFrxVoBVRulVtyttwVR8iZQKyCzRBmz1AJ5Roxae17A3XrGvF1m9rJWwJiXtQLtiyEhhBCSErg4EUIISR1cnAghhKQOLk6EEEJSR0lVVVVzjsa4vwHebcBoCewaVLX8tnxgzAtklihjllogz0iUMataUFNTU15e7htJ1Sr2LJy9wJiXtQLGvKwV4J0TIYSQ9IH10KFu5uOmSXveBGoFZJYoY5ZaIM+IUWvPC7iV3Ji3y8xe1goY87JWgHdOhBBCUgcXJ0IIIamDixMhhJDUwcWJEEJI6uCDX8OMWdUmUCsgs8RbK8AHvwJjFs5ewFqxVkDVRqlVJpvNOks9vHDhwpEjR3bqaVi+fDlehwwZ4pqO2E9DbW3t6NGjfTtHlDGr2gRqBWSWeGsF5BmJMmZVCyoqKqqrq30jqVrFnoWzF7BWrBVQtVFqhYzFyOTwjVakR0UNU3tTnd4KoDolam+htcCulZF2rbcCFHLm+QuFeasohbQWeSGttzpCRhq19rxwSr8aKVHD1N5Up7cCqE6J2ltoLbBrZaRd660Aam+q01sBVKdE7S20Fti1MtKu9VYAtTfV6a0AqlOi9hZaC+xaGWnUti+GhBBCSErg4kQIISR1cHEihBCSOro1F8U9RsI3WpEeFTVM7U11eiuA6pSovYXWArtWRtq13gpQyJnnLxTmraIU0lrkhbTe6ggZadTa88Ip/WqkRA1Te1Od3gqgOiVqb6G1wK6VkXattwKovalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpFHLreRhxqxqE6gVkFnirRXgVnJgzMLZC1gr1gqo2ii14oNftyBK3gRqBWSWKGOWWiDPiFFrzwv44Fdj3i4ze1krYMzLWoH2xZAQQghJCVycSOdSWlqaf7dOCCEdwcWJdCLNzc0PPPDA+PHjn3jiCdyney8hhHQEFyfSibzxxhvLli2bNGnShx9++Prrr3svIYR0RGbp0qXOyuYesldSUuKajo8++mjQoEHBX8vg+repqSnvFzWqtrGxsbS0NJPJ+HYBbX19PV779evnmg6j1pgXnpUrVw4fPty3c0QZ89aqFZBZ4q0VkGck3JjRw0svvYTFqby8/JFHHoHni1/84tq1a93R00477brrrnM2SKZWsWfh7AWsFWsFYq8V75xIZ4E5veeee86dO/fCCy+8//774QnOb0IIKQbWMYe6mY+bJu15E6gVkFmijFlqgTwjRq3MiwvA2tpaGPfccw9WKed0cCu5MW+Xmb2sFTDmZa0A75xIJ9KtW7ebb775xhtvfPPNN3fffXfvJYSQjuDiRDqR3r17n3feeSeddNKECRPKysq8lxBCOoKLE+lcGnP4BiGE2ODiRAghJHXwwa9hxqxqE6gVkFnirRXgg1+BMQtnL2CtWCugaqPUKpPNbTAH6mF+W749bwK1AjJLvLUC8oxEGbOqBRUVFdXV1b6RVK1iz8LZC1gr1gqo2ii1QsZiZHL4RivSo6KGqb2pTm8FUJ0StbfQWmDXyki71lsBCjnz/IXCvFWUQlqLvJDWWx0hI41ae144pV+NlKhham+q01sBVKdE7S20Fti1MtKu9VYAtTfV6a0AqlOi9hZaC+xaGWnXeiuA2pvq9FYA1SlRewutBXatjDRq2xdDQgghJCVwcSKEEJI6uDgRQghJHd2ai+IeI+EbrUiPihqm9qY6vRVAdUrU3kJrgV0rI+1abwUo5MzzFwrzVlEKaS3yQlpvdYSMNGrteeGUfjVSooapvalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0qjlVvIwY1a1CdQKyCzx1gpwKzkwZuHsBawVawVUbZRa8cGvWxAlbwK1AjJLlDFLLZBnxKi15wV88Ksxb5eZvawVMOZlrUD7YkgIIYSkBC5OhBBCUgcXJ0IIIamDixMhhJDUUVJVVdWco7GxEa9wuaajrq6ud+/emUzGt5ubs9lsU1NT0ANUrduA0RLYNahq161bh5gePXr4dg6j1pgXnvr6+n79+vl2DqPWnjeBWgGZJcqYpRbIMxJlzKoW1NTUlJeX+0ZStYo9C2cvMOZlrYAxL2sFeOdECCEkfWA9dKib+bhp0p43gVoBmSXKmKUWyDNi1NrzAm4lN+btMrOXtQLGvKwV4J0TIYSQ1MHFiRBCSOrg4kQIISR1cHEihBCSOvjg1zBjVrUJ1ArILPHWCvDBr8CYhbMXsFasFVC1UWqVyWazzlIP89vy7XkTqBWQWeKtFZBnJMqYVS2oqKiorq72jaRqFXsWzl7AWrFWQNVGqRUyFiOTwzdakR4VNUztTXV6K4DqlKi9hdYCu1ZG2rXeClDImecvFOatohTSWuSFtN7qCBlp1Nrzwin9aqREDVN7U53eCqA6JWpvobXArpWRdq23Aqi9qU5vBVCdErW30Fpg18pIu9ZbAdTeVKe3AqhOidpbaC2wa2WkUdu+GBLSGZSWluZdEBFCSIdwcSKdSEtLy0MPPXTGGWfU1NQ0NTV5LyGEdAQXJ9KJLFq0aN68eVddddXatWvfffdd7yWEkI7INDQ0OMtd2JaWlrqmw7jXQtUa/4wWZV+KMa+6LyXKmLdWrYDMEm+tgDwj4caMQxBef/31u+yyC5aok08+uWfPnriXckfHjRs3ffp0Z4NkahV7Fs5ewFqxViD2WmXmz5/vLGjwGhwBWLVqVd++fUtKSnw794uabDab14uqRT4IM5mMbxfQur3sZWVlrukwao15IVyzZs2AAQN8O0eUMW+tWgGZJd5aAXlGwo0Zb63Vq1f/5S9/+e///u8777zziCOOGDRoEMbvjo4fP37y5MnOBsnUKvYsnL2AtWKtQOy12hzqwEIKfKMVPuLQnjeBWgGZJcqYpRbIM2LUyrxPPvnk//3f/znjvvvuc04HH/xqzNtlZi9rBYx5WSuw5UpFSKx89rOffe6552655ZaHHnpov/32815CCOkILk6kE+ndu3dVVdUJJ5xw8cUXDx8+3HsJIaQjuDiRzqUxh28QQogNLk6EEEJSR0lVVVVzDlzeui0Trungt+Xb8yZQKyCzRBmz1AJ5RqKMWdWCmpqa8vJy30iqVrFn4ewFxrysFTDmZa0A75wIIYSkD6yHDnUzHzdN2vMmUCsgs0QZs9QCeUaMWntewK3kxrxdZvayVsCYl7UCvHMihBCSOrg4EUIISR1cnAghhKQOLk6EEEJSR2ZD7gmDwO0X3HbL74UzPlNW1Sbw/F1j3k2p/7Z8Y14gs8RbKyDPSJQxq1pQWVk5bdo030iqVrFn4ewFrBVrBVRtlFplstmss9TD/LZ8e94EagVklnhrBeQZiTJmVQsqKiqqq6t9I6laxZ6FsxewVqwVULVRaoWMxcjk8I1WpEdFDVN7U53eCqA6JWpvobXArpWRdq23AhRy5vkLhXmrKIW0Fnkhrbc6QkYatfa8cEq/GilRw9TeVKe3AqhOidpbaC2wa2WkXeutAGpvqtNbAVSnRO0ttBbYtTLSrvVWALU31emtAKpTovYWWgvsWhlp1LYvhoQQQkhK4OJECCEkdXBxIoQQkjq6NRfFPUbCN1qRHhU1TO1NdXorgOqUqL2F1gK7Vkbatd4KUMiZ5y8U5q2iFNJa5IW03uoIGWnU2vPCKf1qpEQNU3tTnd4KoDolam+htcCulZF2rbcCqL2pTm8FUJ0StbfQWmDXyki71lsB1N5Up7cCqE6J2ltoLbBrZaRRy63kYcasahOoFZBZ4q0V4FZyYMzC2QtYK9YKqNooteKDX7cgSt4EagVklihjllogz4hRa88L+OBXY94uM3tZK2DMy1qB9sWQEEIISQlcnAghhKQOLk6EEEJSBxcnQgghqaOkqqqqOUdj3N8A7zZgtAR2Dapafls+MOYFMkuUMUstkGckyphVLaipqSkvL/eNpGoVexbOXmDMy1oBY17WCvDOiRBCSPrAeuhQN/Nx06Q9bwK1AjJLlDFLLZBnxKi15wXcSm7M22VmL2sFjHlZK8A7J0IIIamDixPpXEpz+AYhhNjg4kQ6kbfffntSjksvvfTZZ5/1XkII6QguTqQTGTNmzMSJE08//fTu3buPHTvWewkhpCMy8+fPd1Zzbidf8Ol+YNWqVX379i0pKfHt3AaKbDab94saVdvU1ARhJpPx7QLaDbknz5aVlbmmw6g15oVwzZo1AwYM8O0cUca8tWoFZJZ4awXkGYky5lGjRj344IMo/t5777106VLv3Wab8ePHT5482TeSqlXsWTh7AWvFWoHYa5VpaGhwFkaA1zyN8ZmyqjaB5+8a827Snr8bZcxbq1ZAZom3VkCekdBjxqRct27dLbfccsopp2ByY176A9tsM27cuOnTp/tGUrWKPQtnL2CtWCsQe602r2MOjBX4RivcNGnPm0CtgMwSZcxSC+QZMWrVvHPnzv3Tn/7kGwG4ldyYt8vMXtYKGPOyVqB9MSSkM1i4cOGoUaN8gxBCbHBxIp3L0Ucf/fnPf943CCHEBhcn0rk0Nja6XygTQoidbs1Fcb/7841WpEdFDVN7U53eCqA6JWpvobXArpWRdq23AhRy5vkLhXmrKIW0Fnkhrbc6QkYatfa8cEq/GilRw9TeVKe3AqhOidpbaC2wa2WkXeutAGpvqtNbAVSnRO0ttBbYtTLSrvVWALU31emtAKpTovYWWgvsWhlp1GY25PYsAlzh4nXb+L4BPoF9Kca8m1L/bfnGvEBmibdWQJ6RKGNWtaCysnLatGm+kVStYs/C2QtYK9YKqNooteJuvS2IkjeBWgGZJcqYpRbIM2LU2vMC7tYz5u0ys5e1Asa8rBVoXwwJIYSQlMDFiRBCSOrg4kQIISR1cHEihBCSOkqqqqqaczTG/Q3wbgNGS2DXoKrlt+UDY14gs0QZs9QCeUaijFnVgpqamvLyct9IqlaxZ+HsBca8rBUw5mWtAO+cCCGEpA+shw51Mx83TdrzJlArILNEGbPUAnlGjFp7XsCt5Ma8XWb2slbAmJe1ArxzIoQQkjq4OBFCCEkdXJwIIYSkDi5OhBBCUgcf/BpmzKo2gVoBmSXeWgE++BUYs3D2AtaKtQKqNkqtMtls1lnq4YULF44cObJTT8Py5cvxOmTIENd0xH4aamtrR48e7ds5ooxZ1SZQKyCzxFsrIM9IlDGrWlBRUVFdXe0bSdUq9iycvYC1Yq2Aqo1SK2QsRiaHb7QiPSpqmNqb6vRWANUpUXsLrQV2rYy0a70VoJAzz18ozFtFKaS1yAtpvdURMtKoteeFU/rVSIkapvamOr0VQHVK1N5Ca4FdKyPtWm8FUHtTnd4KoDolam+htcCulZF2rbcCqL2pTm8FUJ0StbfQWmDXykijtn0xJIQQQlICFydCCCGpg4sTIYSQ1NGtuSjuMRK+0Yr0qKhham+q01sBVKdE7S20Fti1MtKu9VaAQs48f6EwbxWlkNYiL6T1VkfISKPWnhdO6VcjJWqY2pvq9FYA1SlRewutBXatjLRrvRVA7U11eiuA6pSovYXWArtWRtq13gqg9qY6vRVAdUrU3kJrgV0rI41abiUPM2ZVm0CtgMwSb60At5IDYxbOXsBasVZA1UapFR/8ugVR8iZQKyCzRBmz1AJ5Roxae17AB78a83aZ2ctaAWNe1gq0L4aEEEJISuDiRDqX0tLS/Lt1QgjpCC5OpHOZO3fuGWecceuttzY1NXkXIYR0BBcn0oksWrTohRdeuPLKK0eOHAnbewkhpCMyS5cudVY295C9kpIS13R89NFHgwYNCv5apqWlBZfAeb+oUbWNjY2lpaWZTMa3C2jr6+vx2q9fP9d0GLXGvPCsXLly+PDhvp0jypi3Vq2AzBJvrYA8I+HG3LdvX6xMb7zxxltvvbX//vt/+9vfXr16dXNzszt62mmnXXfddc4GydQq9iycvYC1Yq1A7LXinRPpLNxsxhvgkksuwYycO3duz5493SFCCOkAfGo41M183DRpz5tArYDMEmXMUgvkGTFqZV4sSLfffjuMOXPmPPnkk87p4FZyY94uM3tZK2DMy1oB3jmRTmT33Xevra296qqrHnzwwV133dV7CSGkI7g4kU6krKxswoQJZ5111iWXXDJ06FDvJYSQjuDiRDqXxhy+QQghNrg4EUIISR188GuYMavaBGoFZJZ4awX44FdgzMLZC1gr1gqo2ii1ymRzG8yBepjflm/Pm0CtgMwSb62APCNRxqxqQUVFRXV1tW8kVavYs3D2AtaKtQKqNkqtkLEYmRy+0Yr0qKhham+q01sBVKdE7S20Fti1MtKu9VaAQs48f6EwbxWlkNYiL6T1VkfISKPWnhdO6VcjJWqY2pvq9FYA1SlRewutBXatjLRrvRVA7U11eiuA6pSovYXWArtWRtq13gqg9qY6vRVAdUrU3kJrgV0rI43a9sWQEEIISQlcnAghhKQOLk6EEEJSR7fmorjHSPhGK9KjooapvalObwVQnRK1t9BaYNfKSLvWWwEKOfP8hcK8VZRCWou8kNZbHSEjjVp7XjilX42UqGFqb6rTWwFUp0TtLbQW2LUy0q71VgC1N9XprQCqU6L2FloL7FoZadd6K4Dam+r0VgDVKVF7C60Fdq2MNGq5lTzMmFVtArUCMku8tQLcSg6MWTh7AWvFWgFVG6VWfPDrFkTJm0CtgMwSZcxSC+QZMWrteQEf/GrM22VmL2sFjHlZK9C+GBJCCCEpgYsTIYSQ1MHFiRBCSOrg4kQIISR1lFRVVTXnaGxsxCtcrumoq6vr3bt3JpPx7ebmbDbb1NQU9ABV6zZgtAR2DaradevWIaZHjx6+ncOoNeaFp76+vl+/fr6dw6i1502gVkBmiTJmqQXyjEQZs6oFNTU15eXlvpFUrWLPwtkLjHlZK2DMy1oB3jkRQghJH1gPHepmPm6atOdNoFZAZokyZqkF8owYtfa8gFvJjXm7zOxlrYAxL2sFeOdECCEkdXBxIoQQkjq4OBFCCEkdXJwIIYSkDj74NcyYVW0CtQIyS7y1AnzwKzBm4ewFrBVrBVRtlFplstmss9TD/LZ8e94EagVklnhrBeQZiTJmVQsqKiqqq6t9I6laxZ6FsxewVqwVULVRaoWMxcjk8I1WpEdFDVN7U53eCqA6JWpvobXArpWRdq23AhRy5vkLhXmrKIW0Fnkhrbc6QkYatfa8cEq/GilRw9TeVKe3AqhOidpbaC2wa2WkXeutAGpvqtNbAVSnRO0ttBbYtTLSrvVWALU31emtAKpTovYWWgvsWhlp1LYvhoR0BqU5fIMQQmxwcSKdSEtLy7333jtp0qQpU6Z8+OGH3ksIIR3BxYl0Ihs2bPjoo4/OOuuss88+e7vttvNeQgjpiExDQ4Ozmpqa8Jr3GxjjXgtVa/wzWpR9Kca86r6UKGPeWrUCMku8tQLyjIQbc0lJydKlSy+88MLevXvvsssulZWV8OBeyh0dN27c9OnTnQ2SqVXsWTh7AWvFWoHYa5WZP3++s6DBa3AEYNWqVX379sVnim/nflGTzWbzelG1yAdhJpPx7QJat5e9rKzMNR1GrTEvhGvWrBkwYIBv54gy5q1VKyCzxFsrIM9IuDH37NmzX79+dXV1o0aNeuihhzC/99tvP7cNCYwfP37y5MnOBsnUKvYsnL2AtWKtQOy12hzqwEIKfKMVPuLQnjeBWgGZJcqYpRbIM2LUyrxvvfXWM888A2POnDn33HOPczr44Fdj3i4ze1krYMzLWoEtVypCYmX48OEPPPDA9ddf//DDDx944IHeSwghHcHFiXQi/fr1+/Wvf/2zn/3sN7/5Td4v0AkhpAhcnEjn0pjDNwghxAYXJ0IIIamjpKqqqjkHLm/dlgnXdPDb8u15E6gVkFmijFlqgTwjUcasakFNTU15eblvJFWr2LNw9gJjXtYKGPOyVoB3ToQQQtIH1kOHupmPmybteROoFZBZooxZaoE8I0atPS/gVnJj3i4ze1krYMzLWgHeORFCCEkdXJwIIYSkDi5OhBBCUgcXJ0IIIakjsyH3hEHg9gtuu+UX5RqfKatqE3j+rjHvptR/W74xL5BZ4q0VkGckyphVLaisrJw2bZpvJFWr2LNw9gLWirUCqjZKrTLZbNZZ6mF+W749bwK1AjJLvLUC8oxEGbOqBRUVFdXV1b6RVK1iz8LZC1gr1gqo2ii1QsZiZHL4RivSo6KGqb2pTm8FUJ0StbfQWmDXyki71lsBCjnz/IXCvFWUQlqLvJDWWx0hI41ae144pV+NlKhham+q01sBVKdE7S20Fti1MtKu9VYAtTfV6a0AqlOi9hZaC+xaGWnXeiuA2pvq9FYA1SlRewutBXatjDRq2xdDQgghJCVwcSKEEJI6uDgRQghJHd2ai+IeI+EbrUiPihqm9qY6vRVAdUrU3kJrgV0rI+1abwUo5MzzFwrzVlEKaS3yQlpvdYSMNGrteeGUfjVSooapvalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0qjlVvIwY1a1CdQKyCzx1gpwKzkwZuHsBawVawVUbZRa8cGvWxAlbwK1AjJLlDFLLZBnxKi15wV88Ksxb5eZvawVMOZlrUD7YkgIIYSkBC5OhBBCUgcXJ0IIIamDixMhhJDUUVJVVdWcozHub4B3GzBaArsGVS2/LR8Y8wKZJcqYpRbIMxJlzKoW1NTUlJeX+0ZStYo9C2cvMOZlrYAxL2sFeOdECCEkfWA9dKib+bhp0p43gVoBmSXKmKUWyDNi1NrzAm4lN+btMrOXtQLGvKwV4J0TIYSQ1MHFiXQ6paWl3iKEEBtcnEjnUlJSsmDBgptuusm3CSHEABcn0rls2LBh1qxZa9as8W1CCDGQmT9/vrOaczv5gk/3A6tWrerbty8ufn07t4Eim83m/aJG1TY1NUGYyWR8u4AWH154LSsrc02HUWvMCyE+HAcMGODbOaKMeWvVCsgs8dYKyDMSbsw4OmrUqPvvv3/QoEGvv/768ccf//7777tDYPz48ZMnT/aNpGoVexbOXsBasVYg9lplGhoanIUR4DVPY3ymrKpN4Pm7xrybtOfvRhnz1qoVkFnirRWQZyTcmHF03rx5uPr5whe+gJunn/70pziKGHd03Lhx06dPdzZIplaxZ+HsBawVawVir9XmdcyBsQLfaIWbJu15E6gVkFmijFlqgTwjRq3M+8wzz/zud7+78MILv//977/11lvem4NbyY15u8zsZa2AMS9rBdoXQ0JiZ//99584ceIZZ5zx1a9+dcyYMd5LCCEdwcWJdC64YR80aNBPf/pT3yaEEANcnEjngttz9wtlQgix0625KO53f77RivSoqGFqb6rTWwFUp0TtLbQW2LUy0q71VoBCzjx/oTBvFaWQ1iIvpPVWR8hIo9aeF07pVyMlapjam+r0VgDVKVF7C60Fdq2MtGu9FUDtTXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsjjdrMhtyeRdCYe/TstvF9A3wC+1KMeTel/tvyjXmBzBJvrYA8I1HGrGpBZWXltGnTfCOpWsWehbMXsFasFVC1UWrF3XpbECVvArUCMkuUMUstkGfEqLXnBdytZ8zbZWYvawWMeVkr0L4YEkIIISmBixMhhJDUwcWJEEJI6uDiRAghJHWUVFVVNedojPsb4N0GjJbArkFVy2/LB8a8QGaJMmapBfKMRBmzqgU1NTXl5eW+kVStYs/C2QuMeVkrYMzLWgHeORFCCEkfWA8d6mY+bpq0502gVkBmiTJmqQXyjBi19ryAW8mNebvM7GWtgDEvawV450QIISR1cHEihBCSOrg4EUIISR1cnAghhKQOPvg1zJhVbQK1AjJLvLUCfPArMGbh7AWsFWsFVG2UWmWy2ayz1MMLFy4cOXJkp56G5cuX43XIkCGu6Yj9NNTW1o4ePdq3c0QZs6pNoFZAZom3VkCekShjVrWgoqKiurraN5KqVexZOHsBa8VaAVUbpVbIWIxMDt9oRXpU1DC1N9XprQCqU6L2FloL7FoZadd6K0AhZ56/UJi3ilJIa5EX0nqrI2SkUWvPC6f0q5ESNUztTXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsj7VpvBVB7U53eCqA6JWpvobXArpWRRm37YkgIIYSkBC5OhBBCUgcXJ0IIIamjW3NR3GMkfKMV6VFRw9TeVKe3AqhOidpbaC2wa2WkXeutAIWcef5CYd4qSiGtRV5I662OkJFGrT0vnNKvRkrUMLU31emtAKpTovYWWgvsWhlp13orgNqb6vRWANUpUXsLrQV2rYy0a70VQO1NdXorgOqUqL2F1gK7VkYatdxKHmbMqjaBWgGZJd5aAW4lB8YsnL2AtWKtgKqNUis++HULouRNoFZAZokyZqkF8owYtfa8gA9+NebtMrOXtQLGvKwVaF8MCSGEkJTAxYl0LqWlpfl364QQ0hFcnEgn0tzc/MADD4wfP/7xxx/Hfbr3EkJIR3BxIp3IggUL1q9fP2nSpBdffHHRokXeSwghHZFZunSps7K5h+yVlJS4puOjjz4aNGhQ8NcyuP5tamrK+0WNqm1sbCwtLc1kMr5dQFtfX4/Xfv36uabDqDXmhWflypXDhw/37RxRxry1agVklnhrBeQZCT3mgQMHIuC555576qmnfvazn2Gh8ge22ea000677rrrfCOpWsWehbMXsFasFYi9VrxzIp0I5hzm9C677IJpt2TJkrKyMn+AEEKKg3XMoW7m46ZJe94EagVklihjllogz4hRK/MuWLDg5ZdfhjFnzpz77rvPOR3cSm7M22VmL2sFjHlZK8A7J9KJDB8+/N57773++uvvv//+/fff33sJIaQjuDiRTqR3795VVVWVlZWXXnpp3j93J4SQInBxIp1LY2Nj8E+phBBigYsTIYSQ1MEHv4YZs6pNoFZAZom3VoAPfgXGLJy9gLVirYCqjVKrTDa3wRyoh/lt+fa8CdQKyCzx1grIMxJlzKoWVFRUVFdX+0ZStYo9C2cvYK1YK6Bqo9QKGYuRyeEbrUiPihqm9qY6vRVAdUrU3kJrgV0rI+1abwUo5MzzFwrzVlEKaS3yQlpvdYSMNGrteeGUfjVSooapvalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0qhtXwwJIYSQlMDFiRBCSOrg4kQIISR1dGsuinuMhG+0Ij0qapjam+r0VgDVKVF7C60Fdq2MtGu9FaCQM89fKMxbRSmktcgLab3VETLSqLXnhVP61UiJGqb2pjq9FUB1StTeQmuBXSsj7VpvBVB7U53eCqA6JWpvobXArpWRdq23Aqi9qU5vBVCdErW30Fpg18pIo5ZbycOMWdUmUCsgs8RbK8Ct5MCYhbMXsFasFVC1UWrFB79uQZS8CdQKyCxRxiy1QJ4Ro9aeF/DBr8a8XWb2slbAmJe1Au2LISGEEJISuDgRQghJHVycCCGEpA4uToQQQlJHSVVVVXOOxsZGvMLlmo66urrevXtnMhnfbm7OZrNNTU1BD1C1bgNGS2DXoKpdt24dYnr06OHbOYxaY1546uvr+/Xr59s5jFp73gRqBWSWKGOWWiDPSJQxq1pQU1NTXl7uG0nVKvYsnL3AmJe1Asa8rBXgnRMhhJD0gfXQoW7m46ZJe94EagVklihjllogz4hRa88LuJXcmLfLzF7WChjzslaAd06EEEJSBxcnQgghqYOLEyGEkNTBxYkQQkjq4INfw4xZ1SZQKyCzxFsrwAe/AmMWzl7AWrFWQNVGqVUmm806Sz3Mb8u3502gVkBmibdWQJ6RKGNWtaCioqK6uto3kqpV7Fk4ewFrxVoBVRulVshYjEwO32hFelTUMLU31emtAKpTovYWWgvsWhlp13orQCFnnr9QmLeKUkhrkRfSeqsjZKRRa88Lp/SrkRI1TO1NdXorgOqUqL2F1gK7Vkbatd4KoPamOr0VQHVK1N5Ca4FdKyPtWm8FUHtTnd4KoDolam+htcCulZFGbftiSEhnUFpamndBRAghHcLFiXQiTU1NNTU1Z5xxxsyZM2F7LyGEdAQXJ9KJzJs3b/Xq1VdffXXPnj3nzp3rvYQQ0hGZhoYGZ7kL29LSUtd0GPdaqFrjn9Gi7Esx5lX3pUQZ89aqFZBZ4q0VkGck3JgzmQwC8NrS0vKHP/zhwAMPHDt2bNsGnHHjxk2fPt3ZIJlaxZ6FsxewVqwViL1Wmfnz5zsLGrwGRwBWrVrVt2/fkpIS3849iw+fL3m9qFrkgxCfTb5dQOv2speVlbmmw6g15oVwzZo1AwYM8O0cUca8tWoFZJZ4awXkGQk95iFDhvTu3fv2229Hb9/97ncXLVrkD2yzzfjx4ydPnuwbSdUq9iycvYC1Yq1A7LXaHOrAQgp8oxU+4tCeN4FaAZklypilFsgzYtTKvLhEuuaaa2bPno3J512t8MGvxrxdZvayVsCYl7UCW65UhMTKiy+++Nxzz/3jH/+YNGnS22+/7b2EENIRXJxIJ/K5z33u1ltvnZhjzJgx3ksIIR3BxYl0Lo05fIMQQmxwcSKEEJI6Sqqqqppz4PIWr3C5poPflm/Pm0CtgMwSZcxSC+QZiTJmVQtqamrKy8t9I6laxZ6FsxcY87JWwJiXtQK8cyKEEJI+sB461M183DRpz5tArYDMEmXMUgvkGTFq7XkBt5Ib83aZ2ctaAWNe1grwzokQQkjq4OJECCEkdXBxIoQQkjq4OBFCCEkdmQ25JwwCt19w2y2/F874TFlVm8Dzd415N6X+2/KNeYHMEm+tgDwjUcasakFlZeW0adN8I6laxZ6FsxewVqwVULVRapXJtn6FgXqY35Zvz5tArYDMEm+tgDwjUcasakFFRUV1dbVvJFWr2LNw9gLWirUCqjZKrZCxGJkcvtGK9KioYWpvqtNbAVSnRO0ttBbYtTLSrvVWgELOPH+hMG8VpZDWIi+k9VZHyEij1p4XTulXIyVqmNqb6vRWANUpUXsLrQV2rYy0a70VQO1NdXorgOqUqL2F1gK7Vkbatd4KoPamOr0VQHVK1N5Ca4FdKyON2vbFkBBCCEkJXJwIIYSkDi5OhBBCUke35qK4x0j4RivSo6KGqb2pTm8FUJ0StbfQWmDXyki71lsBCjnz/IXCvFWUQlqLvJDWWx0hI41ae144pV+NlKhham+q01sBVKdE7S20Fti1MtKu9VYAtTfV6a0AqlOi9hZaC+xaGWnXeiuA2pvq9FYA1SlRewutBXatjDRquZU8zJhVbQK1AjJLvLUC3EoOjFk4ewFrxVoBVRulVnzw6xZEyZtArYDMEmXMUgvkGTFq7XkBH/xqzNtlZi9rBYx5WSvQvhgSQgghKYGLEyGEkNTBxYkQQkjq4OJECCEkdZRUVVU152iM+xvg3QaMlsCuQVXLb8sHxrxAZokyZqkF8oxEGbOqBTU1NeXl5b6RVK1iz8LZC4x5WStgzMtaAd45EUIISR9YDx3qZj5umrTnTaBWQGaJMmapBfKMGLX2vIBbyY15u8zsZa2AMS9rBXjnRAghJHVwcSKdSyaTKS0t9Q1CCLHBxYl0LliZnnzyyZdeesm3CSHEABcn0olks9k777zz+uuvX79+vXcRQoiBzPz5853VnNvJF3y6H1i1alXfvn1LSkp8O7eBAp84eb+oUbVNTU0QZjIZ3y6g3ZB78mxZWZlrOoxaY14I16xZM2DAAN/OEWXMW6tWQGaJt1ZAnpHQYx4+fDg8r776Kuzdd9995cqVzg/Gjx8/efJk30iqVrFn4ewFrBVrBWKvVaahocFZGAFe8zTGZ8qq2gSev2vMu0l7/m6UMW+tWgGZJd5aAXlGoowZMc888wyM/fff3/XjGDdu3PTp030jqVrFnoWzF7BWrBWIvVab1zEHxgp8oxVumrTnTaBWQGaJMmapBfKMGLVqXszFJ3P4divcSm7M22VmL2sFjHlZK9C+GBJCCCEpgYsT6Vxw53RgDt8mhBADXJxI5+J+xewbhBBioxs+O4rgfvfnG61Ij4oapvamOr0VQHVK1N5Ca4FdKyPtWm8FKOTM8xcK81ZRCmkt8kJab3WEjDRq7XnhlH41UqKGqb2pTm8FUJ0StbfQWmDXyki71lsB1N5Up7cCqE6J2ltoLbBrZaRd660Aam+q01sBVKdE7S20Fti1MtKozWzI7VkE7vJ22/i+AT6BfSnGvJtS/235xrxAZom3VkCekShjVrWgsrJy2rRpvpFUrWLPwtkLWCvWCqjaKLXibr0tiJI3gVoBmSXKmKUWyDNi1NrzAu7WM+btMrOXtQLGvKwVaF8MCSGEkJTAxYkQQkjq4OJECCEkdXBxIoSQzuXKK6/8xz/+cfjhh5eVlbnn1H32s5+dN2+eP5x7mN4pp5wCP2LcboipU6cGA/4NKamqqmrO0Rj3N8C7DRgtgV2Dqpbflg+MeYHMEmXMUgvkGYkyZlULampqysvLfSOpWsWehbMXGPP+29bqySef3LRp09e//vXjjjtuwoQJF1544ZgxYw444IAvf/nLCHDau+++G/GPPPLIO++8s3z58tE5/vjHP+6zzz7duvl/8BNlzFILT8rnVZx3Tk8//fR+++331ltvwcaFwFlnnfXb3/52Zg4XQEgUMMHcXHrmmWe655BTCx53CMFoPvvss5x+ZCuCT8LZs2djZfLtbbbBJ+T9998f9CAGCxhWI9gHH3ww7IaGhoEDB8Lz7/xFaN22LQoW7dLSUt9oRXocBx10EK4LZs2aBfvee+8dOXIkrhFwDwtcAJDavACHmqJQ3jzUAeMH8Y2iRMn7sWqVhz2vzGLXStQw9YxIouQF8owU1+Iq7/HHHz/66KNhTJ069c0cDz74IJo46rQLFy6EBxeeeHtjTcLl6he/+MUVK1bAn+tjM8YRGn86tVZGrYoMg6drzN5/z1p98MEH69ev79+/v2si7C9/+cuZZ5653XbbOQ+AE33uvPPOzl60aBGmLmoFD+a8iwFqikJ585BhLqlvFCVK3ijzKua/OR111FHvv//+Pffc88QTT5x88snw7JjDHSVbi6eeeirvBgIe3FmXlZXts88+eb/axp34D37wAxw95ZRTcE0HfvOb37jfg29FHnrooUMOOQQDxmgxwiFDhowaNQrveSxRPmKbbebOnQtPr169dtttt9WrVy9ZsgTOb37zmw888IALICRhcKnUt2/ftm9mWrlyJT4hMT9dsziY5GvWrMEb0Lf/zYh5ccI5wAfZH//4x5///OeDBg2Chw/93OpgXXn00UePPPJI3855rr32WnysY96PHz/+rLPOCq4906dPxw2K++7aF198EecUzRkzZrijWwWM8+WXX8Z71TVxuYMVyNnvvvuuMxzbb7+9+yDAAgZgQIX1bKsvroQATEVM0bxHPzjaZjKmd9ti9u9M/Lv1cIWLxenPf/6zb5NOpkePHrh39g2NtnsO3849FgU3UmPHjoW97777Dhw40PkBPsSfe+453JQg/ktf+hJWNTh33XVXvG7FvUNYKevr69sWp48FlrF+/frhAta3CYkbvAHxNvSNLcm7+3nssccOPvhgZ7fh3msLFy6EjXcc7J49e8LOu+v6pIDPkMMPP/z22293TXzUtG1B/FjEvDjh8+u+++5bvHgxbl3d95+STuK12rW7nfP0sJPmDD/5cbwed82/1m/M+mMB8u45JC+88MLuu+8evJQbMGCAu+sFOI/ufTVs2LC5c+c6Z2eQyWQKvb0luMZ0N3Yg75fGbQPGihtcdAmJnbb3YNvbcPZrK/2xVnCdh9dFixbhFTMTC1XwzYhP8DvuuAOG+4MI3gV4he2OYqHCZaWzP0Hgw+Sqq67CQoAFyf0ZGD+merNYnJJf/vKXTTk2bdqE15aWFtd01NXVYd0OOhsbGxEJpW/ncFp8Xlx00UUnnHACLslHjx5dVVW1995745POxQBVu3bt2mw22717d9/OsXHjRiR1mw4dRfLmjVlqEYbr7j59+vh2DqPWnvdj1SpcXuCylJSUrFjb9Ld/rbz7nP+87Ie7nlu+47Pz629/8oPD/nNQcxbSdi3iMTkOO+wwSNDMyztnzpwHHnjgvPPOw7vCeXA6MKs+//nPDx8+/JVXXnnvvfdwodfc3Lx69eqXXnrpgAMOcGEgSq1ATU3Nt771LRhIja4mT558880335Nj5MiRyA5hmxZZcK2z88479+/fv7S09IknnsDUWrly5cMPP3zsscfCg0jkhQHPV77ylddffx3XSRg5Ljxx6l0Ftt1229jPCGcv+PesFe6WVqzLBt+D+G/HoT3RswtzWrzvcBv06quv7rbbbpjqX/ziF3Hl15Z3u+22Q2/bb789pi5uL/BOxCvCUCvcNkFVXl7e9t78BNUKH/sNDQ14M+Iz5Ac/+MGYMWNyIZuxj7nb5l23hUFlvdURGDrWuR122OGggw5C8zOf+cyPfvSjCRMm4ErBBRTCbczwjU7D/oOEJoEUwGXBK86uA2cRJ3VC+adXr296b8VGF9YGauv25MDGAoA3FXj++efRvOuuu5566qmpU6fiEz8XuxlEYsoC2HjD4IS6o/DH+wNiVM7AvJwyZQrucqbnwPtz5syZWBTdUQfGsM8++2Ciw8b7+fTTT98rxxlnnIEmbqRwVYQZiFn37W9/G2/1n//85+ecc07v3r0Rv2DBAvwUCMv1FDMoC/CNTqNrzN4uViu8O/w7sPXfAOEVuJggn/vc51577bV33nnHtwN8+OGHuI73jQAo1IwZM7761a8G35ux06m1+vGPf4z+P/3pT3/5y1/2ro8JPiKKgUUb+EYr0gPwQXDDDTdccMEFvt2tGy5pccU6dOhQ386h9qY6vRVAdUrU3kJrgV0rI+1abwUo5HT4t0Xr4tS7R0n/XqVLV29qC3MGrowwv3GTARuf++7986UvfQkLAGJ+9atfubA2cL7wXlq8eDEul5588slDDz3U+RctWoQbF2c72lIEUZ0qbZG4y8FPUVFRgR8EBt6ru+yyCy4n3dE2vvGNb+DtjVFBiMvPth8Eh3BNils6F4ZLIvj/+c9//sd//Aciwdy5c3Ht5o4CeLxVFDVMOjcn0JzeCqA6JWpvobXArpWRdq23Aqi9qU5vBVCdErW30Fpg1zowXVeubTz41y8MP/nx7U55YsId833EluCz8bLLLsOEhA2VczpwyeXuqHy7FXh+8YtfuOndhgwDqlOipgitBR1q33777VmzZtXU1Mj3sjFv/BsiSKrAfRLuMPL+XDRv3jy8W/A5jqO4unF/rrz44otxI4Wj48aNu/POO3v16oVbELfTcsOGDbhr2W+//XLqmHn//fdx29SzZ09MWec55ZRT9t13X2e3MXjwYKxbmO6+HQCDx2jxs/h2gGeeeWbt2rVu6wchsTOoz7azL9h36Y0H4b/LfjjGe//twSfGlVdeed111x155JFTp0713o8JF6euAD7W123Mrl7fNKx/+5d6tYG1Z+HChW6bgAMf1ri3wB0GnNls9qGHHsJH//e//31c4uEoloo//elPOHr++ee7eNxIbbfddp39EY9LJcxjLI1AndA/zOEbATB43OH5xpbgjqrtpyCkk8CbpTn39B3iwEWku7Q97LDDlixZ0rZz72PBxekTj7vnmHTve/17le40VLl7cPccuL/27QIsWrRohx128I0AWMBuvvnmb3zjG74dN5jEuPFvaGjA2xv3TNOnTw/+kyxC0g8WJ/dHfgKwFN12222nnnoqbHw6nXnmmZdddpn7rczHwj9SsBAoursoCCI9KmqY2pvq9FYA1SlRewutBXatjLRrvRWgkNOBk+d+3+12sr6/suGmk3Yv6+5PKAKc4Tj22GN/8IMf+EaAYBhuPnDPBCPXfbu/R48ev/nNb3bZZRffbiUY04bqVHGReN19993xs1RXV7tfMmMtfO2112AU6sqeF07pVyMlapjam+r0VgDVKVF7C60Fdq2MtGu9FUDtTXV6K4DqlKi9hdYCu9aBWepwTne0OGqYdG7uXXN6K4DqlKi9hdaCIlp82jzwwANtHyZjxox58cUXDzjgAHcUGPNm2n7b05h79Oy28X0D/EZ+W37ctQIuC/xI1PZHGpxskM2BZpS8QJ6RKGNWtaCysnLatGkw3LacqVOnPvfcc+7Q5z73OdxCQYjbKTTD5QWcvfa8rNXHrRUi3XsQbzr0FnrM/w61Cjev/OcawFiBb7TCb8u3502gVkBmiTJmqQXyjBi19rzg+OOP91ZhVK0xL+Dstedlrex5WSt73ii1al8MSfpZtWrV4sWLcXZ9uwvhrqd8g5C00oXfg2mDi9Mng/r6+l/9etJB36445cIbvnbUT+6++25/4BNIbW3tvffei1fgXTn4hidppiu9Bz8RcHH6ZHDm//vf3z+x/oPdzlk59pR5Q4/51Y2PfkLfG0888cSxxx575ZVX4j4JBpr+ACHppsu8Bz8pcHH6BPD888//Y3599538w4y7lQ1aMeyrV9505yfuVqOlpeXyyy8fNmzYjjvuOGbMGBhowukPE5JWusx78BNEpu2f3LsqlwQe2gY+/PDDwYMHBzdR4KOkqakpb1uFqsWlcWlpaduOMqBqcbOM1379+rmmw6g15oVnxYoV2223nW/niDLmhGv19NNP3/RS721Hb/Gk/d6vXDXxhK8PHz483loBeUbiqhVKdMstt+yxxx65I5t57bXXTjjhBJyauGoVhLPXnpe1Kp63+HuQtQKqNsq84p3TJ4A+ffqUNeV/HVFmYx38vvEJoW/fvm7nj2vCQBNO1yQktXSZ9+AniAzWMWdhecRr3oK2YMGCkSNHBvekNzc3b9q0yX0XVhuqtqGhwf0TFt8uoF22bBlehw4d6poOo9aYd+PGjbW1tTvvvLNv54gy5oRrhcuor3+v8q0B3yoduJM7uumd2ad+qddvL5gAO95aAXlGYqzVjTfeeOedd7oFac2aNUcfffRJJ50EO65aBeHstedlrYrnLf4eZK2Aqo0yr9rzkdSCu/spF/9i11X3937vr43vzB787h1H7rr+l2ef4g9/osBSdOaZZw4fPhyzFoZbmQhJOV3pPfhJgYtTnAQvLuJl//33/7+7p9004ZsXf2fILRePu+W6SXm/j04tpaWleRdE5eXl119//V577QXDuzoHXLLlpY6dAQMGhPvyeDv4EfL+GX9ngCtZXB37RucwaNCgwVs+8iB2MNncN892Bm3vwesrd6v+38pOfQ8mMK9QqwTmFc548I9VH4uOP0zx3li4cOHPf/7zq666at26daEzFaF3795Lliy58sorL7300vvvv997O4e77777hRde8I24KSkpee6558aPH19TU9OU+3aiGME74dBDD62oqBgxYsR55513/vnn47z4Y3GDM4Lx33777XV1dd4VipaWlieeeAKT58EHH2z7BXJi4Fy8/PLLvtEJoET33Xcf7v9mzpwZ++luY+nSpZdccgneHStX5n8FeIwMGzZs1qxZnffWwNnHW/uyyy6bMmXKhx9+6L1x09DQ8Pvf/x7zrZPeGngPIsV77703e/bszvtBUKu//e1vmFed8THSxrJly/73f//32muv7aR55T5A8LNgBfnXv/71y1/+8tZbb/1YP04HixNuBdauXfuXv/wFP8ZBBx3kvhcudrCGL1iw4IADDpg4ceK3vvUt7+0E5s2bN2fOHEwv344VrEw4zTgNv/vd79avX4+Pxc5YyHv06IH19ZRTTjnnnHNwXjrjZ8Fk2rRpEy4UHn300eZoXwSwaNGit99++/LLL8c74a233vLeziebzd555524P8OJ8K5OANNp9erVV199NW478r4xKy5Q/4cffriysvIb3/jGXXfd5b2dAD7NO++tATZs2PDRRx+dddZZZ599dt4OsRjBSf/6179+wQUXvPTSS237buIFH1D4mPr2t7/dv3//4cOHe2+s4F2DqYWbAXz2vvvuu94bKyjOH//4xxNPPPG///u/UbTYa7Vq1aq2D5D6+noYF110ES6A/vGPf9g/FUuwoGE1A/g8wisWOnTnXgHedbincVcKuIjGicchN4OdytGmdU3HxqLfPI9XlwIGsvz973/HD4DrUNwWDB061D18qZC2jeJ58QqQAq9lZWXoAe/zffbZp3v37ttvvz1SIBiHnMpRfMxttOV1ned+js0/yMCBA/fdd18s4c8//zzWciwk8dbK8cUvfhFXcHir4+N+//33j7dWAEJclKBnnHH39Z0hxgwwC1EKvI4dOxb33FgnUHbXFcBVId7nzgYhxuzbmhZJR40ateOOO8KJGdWWNMYsOIQP2c9+9rPw4O5wl112wdlHDA5ZRggsefGDYMbC+cADD+y+++477LADbPjDjdmRp4WBWRp8a7iAGGsFY8WKFbiOfvzxx+fPn7/nnntimrlD4cbsyNNC+Oyzzy5evBi36UceeWTfvn2dKtyYHVILCcDPgo91vMGhgjP0mEGeFpXp1asXPkCWL1+OlQkfI22HYqwVsiAF3uP4EZ588sm99trLxYcbs6NNi84xb9s+QHDr/8EHH/zXf/0X/Fh3d911V3fJ6FQONW/Jr3/9a1zyA3SHV8xODOLFF1/ElRQ6wsq0Zs2aV155BWsYlP/85z/32GMPGPiRnMrRpnVNB9LDg7si3y4pwcccIqHFtTkuDd544w2kwLhx+Yn39lFHHfWVr3wFy/jee+8NVSGtb+cokhcpUIIXXngBJ7i2tvb999/Hov2FL3wBZUWA+2Urgu1j9u0cbXmDtcJqgWD3nf+om8sSb60ALqaweOMdiNuCk046Ce9ApPhYY3ZNh8sbrBVSuK+mHTBgAH40zK0+ffp83DG3NTFONFEHGIjHguEOgXvuuQdvb9/4+GMu/vPCg8sRlxTZvTfuLGhiAsyYMQNnAVPX9QMsWmDJCyE8eMVZfu2117B+uEMWLTDmxac5Lqra3hpQwRl6zCBPCxt87nOf+8EPfrBy5Uq8O/B+d4dCjxnkaXEucHX7ve9979BDD8VJ2W+//Vy8RQuMeSF5+eWX8ZbBuXBHQYy1AqgP3vL4Kd58801cK+D97vwx1grjx6f/ddddh/c4PlK+/OUvuy/FDj1m0KbFUQTjqPsAwWcLFhFcWuECBSvubrvtZvxURD/5YNy41MXVjcPdyuDmZtCgQejC4UOLooY5J35aXAP6BHvuiROAmwDMLaR2l1RFtB3iwvCKcmMpdSlQESSdNWsWbmZxkYjzof7wHzdvXq0Q+fTTT+OT/fOf/zymFzIW0QYpkjevVjvttNPbb799yy23nHfeecOHD0dMEW2HuDC8BmsFgv/2yEVKOswLe/DgwbhugoHbfEyhvKPeakV6VNQw6fSjF6cgxiyYsVOnTsWn+dFHHx08ZNEWIi8M74VHH30UPwVu0fAOxw2oP6ARLi/WJHx8BN8a/kDYMTvynB9++CE+c91tgfvTtfNbtIXIC8M72l1UYTLjigqfgP6ARui8iHnppZfct0J7V45wY3YEnbBxMY03Iz4VsZzjg7HtaIfaIuSFYfDof9KkSWeffTYMLBX+gEa4vJvfezmwcLgnrGNqYdGCxzjm9i7agBPnGB8rAOd75513xt3AZZdddtNNN+FjCzl8XDQwe1wKzCS8ojpTpky54oorsNIinQ+KBgrhfhDMVxjHH3/8xIkTjznmmMMOO8zNXR8XgbxaYSHHVdW1115744034lLaB0WmrVYAhcLKhM+s3//+9zNnznQ319FpqxXAGcGNvD8QDSyl77333jXXXIObb/elgl0JXBg+99xzuCPHmxxXDN4bK7j6weXk5Zdfjjfgrrvu2hnbw9D/scceG3xr+AOxggupBx544IYbbsD6d+CBB3pvrOAHOeSQQ6688kp8jOB6GtPYH4iVhoYG3AEMGzbMtzsBXIhgXlVXVz/00EO4//PeuMESiFpdffXVBxxwAErnvZ0APlJ69+6NOfzXv/4Vy633Guj4H+GOGjUq6MS1Dz4QcRXs2zlULc4ifubg+qdqly1bhg/cvHedUWvMi4/aZP652Y477oglCkfxWY+rg9hrBTZs2JD3rou3VkD+A8CIY1b58Y9/fOutt/pGtDEXygs/zgLw7c7JIon9jOAWDa+YWq4JooxZ1eLOJm+fwiexVtDmlQ7EXiuQlyjimLdKrfDJH3xrOGKvFW7KoXU3TA67tj1fIdCXtzqNuK7Ttzq4ocErSizPelwsWbLkk1UuTDs385LnnXfewdvANzoHLORuLe88cLrffffd4MrUGaxbt66z51UCtcJMwzWib3QaSNHZUzqBWuGtkUCtPvjgA3dpFYJuWHuKgNUV+EYr0qOihqm9qU5vBVCdErW30Fpg18pIu9ZbAQo58/yFwrxVlEJai7yQ1lsdISONWnteOKVfjZSoYWpvqtNbAVSnRO0ttBbYtTLSrvVWALU31emtAKpTovYWWgvsWhlp13orgNqb6vRWANUpUXsLrQV2rYw0ajMbNmxwy5S7Fsi7sYryDfC4EIMn72ZQalfw2/LNeYHMEm+tgDwjUcasakFlZeW0adN8I6laxZ6FsxewVqwVULVRarX5N48OjBX4Riv8tnx73gRqBWSWKGOWWiDPiFFrzwuOP/54b+WIMmZVCzh77XlZK3te1sqeN0qt2hdDQgghJCVwcSKEEJI6uDgRQghJHVycCCGEpI6Sqqqq5hyNjY14hcs1HXV1db17987k/j2pI5t7/F/QA1St24DREtg1qGrXrVuHmB49evh2DqPWmBee+vr6fv36+XYOo9aeN4FaAZklypilFsgzEmXMqhbU1NSUl5f7RlK1ij0LZy8w5mWtgDEvawV450QIISR9YD10qJv5uGnSnjeBWgGZJcqYpRbIM2LU2vMCbiU35u0ys5e1Asa8rBXgnRMhhJDUwcWJEEJI6uDiRAghJHVwcSKEEJI6+ODXMGNWtQnUCsgs8dYK8MGvwJiFsxewVqwVULVRapXJtn7Zhnp44cKFI0eO7NTTsHz5crwOGTLENR2xn4ba2trRo0f7do4oY1a1CdQKyCzx1grIMxJlzKoWVFRUVFdX+0ZStYo9C2cvYK1YK6Bqo9QKGYuRyeEbrUiPihqm9qY6vRVAdUrU3kJrgV0rI+1abwUo5MzzFwrzVlEKaS3yQlpvdYSMNGrteeGUfjVSooapvalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0qhtXwwJ6Qwwx4Jf0kwIIRa4OJHOpaWl5Y477qirq/NtQggxwMWJdCKrVq269NJLH3300ebcg7MIIcRIpqGhwVlNTU14zfsNjHGvhao1/hktyr4UY151X0qUMW+tWgGZJd5aAXlG7GPGa9vYMpkMYuDEndNRRx3Vp08f53eMGzdu+vTpvpFUrWLPwtkLWCvWCsReq8z8+fOdBQ1egyMAuPLt27dvSUmJb+d+S5PNZvN6UbXIByE+oXy7gNbtZS8rK3NNh1FrzAvhmjVrBgwY4Ns5oox5a9UKyCzx1grIM2LUYmA9e/Z85ZVXcMh59thjD7zBpk2bhsUJI3dOx/jx4ydPnuwbSdUq9iycvYC1Yq1A7LXaHOrAQgp8oxU+4tCeN4FaAZklypilFsgzYtRihiFs5cqVy1vBNRf8N954I2wX0wYf/GrM22VmL2sFjHlZK7DlSkVIBNyUGjhwIO6WHLidh8cfJoQQM1ycSJy42/MgWJx++tOfYqHybUIIMcDFiXQuuItvzP3zb0IIscPFiRBCSOooqaqqas6By1v3OxnXdPDb8u15E6gVkFmijFlqgTwjUcasakFNTU15eblvJFWr2LNw9gJjXtYKGPOyVoB3ToQQQtIH1kOHupmPmybteROoFZBZooxZaoE8I0atPS/gVnJj3i4ze1krYMzLWgHeORFCCEkdXJwIIYSkDi5OhBBCUgcXJ0IIIakjsyH3hEHg9gtuu+UX5RqfKatqE3j+rjHvptR/W74xL5BZ4q0VkGckyphVLaisrJw2bZpvJFWr2LNw9gLWirUCqjZKrTLZbNZZ6mF+W749bwK1AjJLvLUC8oxEGbOqBRUVFdXV1b6RVK1iz8LZC1gr1gqo2ii1QsZiZHL4RivSo6KGqb2pTm8FUJ0StbfQWmDXyki71lsBCjnz/IXCvFWUQlqLvJDWWx0hI41ae144pV+NlKhham+q01sBVKdE7S20Fti1MrJD7TPPPDNz5sy2MNinnnoqPstgS+3dd989fPjwkpKSb37zm3V1dQj7zW9+A8MfDtBhXoc64NBaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpFHbvhgSQoidFStWPProo0cddZRrzps377LLLnO2BEcfeeQRvLa0tBx44IFVVVVwfv/737/99ttdACF5cHEihIThoYceOuSQQ9wX4m3YsGHatGm4bXKHJGPHjr3hhhsGDhwIG6o2J16xYrkmIUG4OBFCFLp165b3h4EgWI1efvnltj+K/OUvf9lrr7322GMP1ywO7re+9KUvuVVt6NChL7zwgvMTEqRbc1HcYyR8oxXpUVHD1N5Up7cCqE6J2ltoLbBrZaRd660AhZx5/kJh3ipKIa1FXkjrrY6QkUatPS+c0q9GStQwtTfV6a0AqlOi9hZaC+xaF4lXfC6ce/vbw06aM/zkxw+84Pll9ZufK+PC2li7du3q1asHDRoEG7c+//znP4888kjYbZFSAg+YMWMGXo899ljnHDVq1IIFC5zdBgK8VRQZtjlBWC2wa2WkXeutAGpvqtNbAVSnRO0ttBbYtTLSqOVW8jBjVrUJ1ArILPHWCsgzEmXMqhZwK7kxb8KzN7tN6U//8Mb2g3pe9sMx8M9+beV5f1rwl1/8Z78emxetNu3KlSsvvPDCiy66COvTbbfddtJJJ23uJceJJ574u9/9rrS0FNknTJhw0003/ed//idiUKUpU6bg7uqYY47xodtsM2fOnKeeeupXv/qVb3+iauXb0casavmpuBm3sgGMFfhGK3zEoT1vArUCMkuUMUstkGfEqLXnBXzwqzFvwrP31cVrvvm7F5eu3ogPERcGD5q5qHbt+vXrzz333DfffBN2W94nn3zy5JNPxiE178SJE++77z7faOXmm2/GuuUbOexjlj9vwrVqI8qYVW3Xm1dt2LXtiyEhhDz91ur+vUp79yjBpwM+R+DZY2Sfof3ar3wdZWVle+2119y5c317S+bNm4ebIXwG+fY22+D26NJLLz3iiCPc3uJTTjkFR8Err7yy7777+iBCAnBxIoS0s8vwzfsULBx++OELFy4MrkAHHnjg1KlTsW6NHTv2gAMO8N4cOBS8G3BhixYt+tSnPuX27BGSBxcnQkg7w/p3X72+ad3GzfdMuMXB67m3v/2HR9/PHdyCwYMHjx49etasWb4dYMWKFb169XL78QqBVW3atGmHHXaYbxOyJVycCCHt7DS0rH+v0kn3vtetW7fu3bvPfm3l0/NWHbnfUH94S36YwzcCYN069NBDfaMAWLomTZq06667+jYhW5LZtGmTs9T9Eu++++6IESO6wL6UJUuW7Ljjjr6dI8qYVW0CtQIyS7y1Asns1vvJT35y8803+0ZStYo9S9ebvSUlJQ2NLSfe+Prf/rUS/jHb9aoZv9fgPqXu709R8vKdDlgru7Y9HyGEYBHquW3mjjP2XHrjQfjvqV//V9vKREiiuL9PAiykwDda4aZJe94EagVklihjllogz4hRa88LuJXcmHdrzV53hesbrahaY94uXKsoY1a1rBXgnRMh/9bU19f//e9/f/DBB/MeI4RPh6amJt8gJHG4OJHOpbS0NO9XySQ9PPvss1//XuWJkx44/57llf9TfcJpE7BW+WOEbFW4OJFOZOXKlVdcccU555zDh3umEKxDZ59/+VsDvrXu09/edqeDV+x4XM1bvX43Zao/TMhWhYsT6UQeeOCBQw455JJLLpk9e3ZdXZ33knTw/PPPf9RtVOnAnXx7m22673Tw/X97atWqVb5NyNYjM3/+fGc1NzfjNbhfEGCa9u3bt6SkxLdzv4nOZrOlpaW+nUPVNjU1Qej+HZ9D1W7I/QvzvH+vZ9Qa80K4Zs2aAQMG+HaOKGPeWrUCMku8tQLyjNjH3KdPn549e7pm9+7de/XqBe3q1aunTp165plnfvjhh+4QGD9+/OTJk30jqVrFnuUTPXsffPDB8+9Zjnsm53cMmjd16kUn77DDDqwVULWcV8nUKtPQ0OAsjACveRrjM2VVbQI7+o15N2nP340y5q1VKyCzxFsrIM+IUYvpC+fLL7/s4sFnPvMZBFx++eU//vGPx4wZg1E5Pxg3btz06dN9I6laxZ7lEz17X3jhhcr/qV6x43HOD5o3rBy77I+PzLoZnyasFVC1nFfJ1CqDdcxZEOAVg3BNx4IFC0aOHBnsCF3jp2q7OnaoWix7GFPejyS1y5Ytw+vQoVv8E3Sj1pgXxa2trd155519O0eUMW+tWgGZJd5aAXlGjFrMJUyytWvXYgDOgwvAG2+88eSTT95+++2dpw0sV7feeqtvJFWr2LN80mfvCadNqHmrV/fczRNWpsFL//bbkw753ve+t7nJWhXQcl4lU6v2fIREBIsTGDhwIK74wKBBg+66667169fPmDFj6tSpWLR8HEkNV19y3qlf6vWpN68YNG8q7pnaViZCtjpcnEic4LLIW7nf8p199tmTJ0+eOHHiKaec0qdPH3+ApIZ+/fr99oIJc/5aPfWikx+ZdTNXJpIeuDiRzgU37O6enaSWAQMG7LDDDsG/WhOy1emGS90iuF/U+EYr0qOihqm9qU5vBVCdErW30Fpg18pIu9ZbAQo58/yFwrxVlEJai7yQ1lsdISONWnteOKVfjZSoYWpvqtNbAVSnRO0ttBbYtTLSrvVWALU31emtAKpTovYWWgvsWhlp13orgNqb6vRWANUpUXsLrQV2rYw0ajNuzyJQ/yRl3Guhao17PKLsSzHm3ZT6b8s35gUyS7y1AvKMRBmzqgWVlZXTpk3zjaRqFXsWzl7AWrFWQNVGqZX/IzbAWIFvtMJHHNrzJlArILNEGbPUAnlGjFp7XsAHvxrzdpnZy1oBY17WCrQvhoQQQkhK4OJECCEkdXBxIoQQkjq4OBFCCEkdJVVVVc05Ghsb8QqXazrq6up69+6dyWR8u7k5m802NTUFPUDVug0YLYFdg6p23bp1iOnRo4dv5zBqjXnhqa+v79evn2/nMGrteROoFZBZooxZaoE8I1HGrGpBTU1NeXm5byRVq9izcPYCY17WChjzslaAd06EEELSB9ZDh7qZj5sm7XkTqBWQWaKMWWqBPCNGrT0v4FZyY94uM3tZK2DMy1oB3jkRQghJHVycCCGEpA4uToQQQlIHFydCCCGpgw9+DTNmVZtArYDMEm+tAB/8CoxZOHsBa8VaAVUbpVaZbDbrLPXwwoULR44c2amnYfny5XgdMmSIazpiPw21tbWjR4/27RxRxqxqE6gVkFnirRWQZyTKmFUtqKioqK6u9o2kahV7Fs5ewFqxVkDVRqkVMhYjk8M3WpEeFTVM7U11eiuA6pSovYXWArtWRtq13gpQyJnnLxTmraIU0lrkhbTe6ggZadTa88Ip/WqkRA1Te1Od3gqgOiVqb6G1wK6VkXattwKovalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpFHbvhgSQgghKYGLEyGEkNTBxYkQQkjq6NZcFPcYCd9oRXpU1DC1N9XprQCqU6L2FloL7FoZadd6K0AhZ56/UJi3ilJIa5EX0nqrI2SkUWvPC6f0q5ESNUztTXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsj7VpvBVB7U53eCqA6JWpvobXArpWRRi23kocZs6pNoFZAZom3VoBbyYExC2cvYK1YK6Bqo9SKD37dgih5E6gVkFmijFlqgTwjRq09L+CDX415u8zsZa2AMS9rBdoXQ0IIISQlcHEinUtpaWn+3TohhHQEFyfSiaxZs+aaa6656KKLFi9e7F2EEGKAixPpRGbPnn3IIYeceuqpM2fO3LRpk/cSQkhHZJYuXeqsbO4heyUlJa7p+OijjwYNGhT8tUxLS0tTU1PeL2pUbWNjY2lpaSaT8e0C2vr6erz269fPNR1GrTEvPCtXrhw+fLhv54gy5q1VKyCzxFsrIM+Ifczdc7hmt27devTosXbt2vvvvx/O7373u+6JYY7TTjvtuuuu842kahV7Fs5ewFqxViD2WvHOicRGWVkZFqQXX3zxuRzPPvvsihUrsD7ttddebtOOjyOEkA7BOuZQN/Nx06Q9bwK1AjJLlDFLLZBnxKhtbm5GGC7HcIfkeOSRR/AK/1VXXbVo0SIfl4NbyY15u8zsZa2AMS9rBXjnRGLDTamBAwcObmWHHXaYMmXKpEmTevXqNWLECB9HCCEdwcWJxAlukryVY+zYsRdddNEvfvGLE088Me8XyoQQUgQuTqRzcb8Q8A1CCLHBxYkQQkjq4INfw4xZ1SZQKyCzxFsrIM9IlDGrWsAHvxrzdpnZy1oB1squzWRzG8yBepjflm/Pm0CtgMwSb62APCNRxqxqQUVFRXV1tW8kVavYs3D2AtaKtQKqNkqtkLEYmRy+0Yr0qKhham+q01sBVKdE7S20Fti1MtKu9VaAQs48f6EwbxWlkNYiL6T1VkfISKPWnhdO6VcjJWqY2pvq9FYA1SlRewutBXatjLRrvRVA7U11eiuA6pSovYXWArtWRtq13gqg9qY6vRVAdUrU3kJrgV0rI43a9sWQEEIISQlcnAghhKQOLk6EEEJSR7fmorh/8+8brUiPihqm9qY6vRVAdUrU3kJrgV0rI+1abwUo5MzzFwrzVlEKaS3yQlpvdYSMNGrteeGUfjVSooapvalObwVQnRK1t9BaYNfKSLvWWwHU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0qjlVvIwY1a1CdQKyCzx1gpwKzkwZuHsBawVawVUbZRa8cGvWxAlbwK1AjJLlDFLLZBnxKi15wV88Ksxb5eZvawVMOZlrUD7YkgIIYSkBC5OhBBCUgcXJ0IIIamDixMhhJDUUVJVVdWco7GxEa9wuaajrq6ud+/emUzGt5ubs9lsU1NT0ANUrduA0RLYNahq161bh5gePXr4dg6j1pgXnvr6+n79+vl2DqPWnjeBWgGZJcqYpRbIMxJlzKoW1NTUlJeX+0ZStYo9C2cvMOZlrYAxL2sFeOdECCEkfWA9dKib+bhp0p43gVoBmSXKmKUWyDNi1NrzAm4lN+btMrOXtQLGvKwV4J0TIYSQ1MHFiRBCSOrg4kQIISR1cHEihBCSOvjg1zBjVrUJ1ArILPHWCvDBr8CYhbMXsFasFVC1UWqVyWazzlIP89vy7XkTqBWQWeKtFZBnJMqYVS2oqKiorq72jaRqFXsWzl7AWrFWQNVGqRUyFiOTwzdakR4VNUztTXV6K4DqlKi9hdYCu1ZG2rXeClDImecvFOatohTSWuSFtN7qCBlp1Nrzwin9aqREDVN7U53eCqA6JWpvobXArpWRdq23Aqi9qU5vBVCdErW30Fpg18pIu9ZbAdTeVKe3AqhOidpbaC2wa2WkUdu+GBLSGWAilpaW+gYhhNjg4kQ6l5KSklmzZr3wwgu+TQghBrg4kc7lrbfemjNnTkNDg28TQoiBTNunRlNTE17zfgNj3Guhao1/RouyL8WYV92XEmXMW6tWQGaJt1ZAnhH7mPHaNrZMZvNe0DvvvBMD7tOnz/777+/6cYwbN2769Om+kVStYs/C2QtYK9YKxF6rzPz5850FDV6DIwCrVq3q27dvSUmJb+eexZfNZvN6UbXIByE+oXy7gNbtZS8rK3NNh1FrzAvhmjVrBgwY4Ns5oox5a9UKyCzx1grIM2LUYmA9e/Z85ZVXcAhNDKO2thZr0tKlS9E84IAD3nnnnVzgZsaPHz958mTfSKpWsWfh7AWsFWsFYq9VBqHOwmqGV6yQrulYsGDByJEjg6scesGSi88g386hanFPhgUzmE/VLlu2DK9Dhw51TYdRa8yLlR+fkjvvvLNv54gy5q1VKyCzxFsrIM+IUYu5hHm8du1aDABNjOFvf/vbkiVLUPyBAwdOmDAB908uEvz4xz++9dZbfSOpWsWehbMXsFasFYi9Vu35CIkIFieAdWhwDtzOH3/88RMnTjzmmGMOO+yw4MpECCHF4eJE4gSXRd5qBbfwB+bwbUIIMcDFiXQuWK7cPTshhNjh4kQIISR1lFRVVeHa1l3e4hUu13Tw2/LteROoFZBZooxZaoE8I1HGrGpBTU1NeXm5byRVq9izcPYCY17WChjzslaAd06EEELSB9ZDx6YcvtEKvy3fnjeBWgGZJcqYpRbIM2LU2vOC448/3ls5ooxZ1QLOXnte1sqel7Wy541SK945EUIISR1cnAghhKQOLk6EEEJSBxcnQgghqWPzc6Od5fYL5j3dyPhMWVVrfJZtlOfvGvNuSv235RvzApkl3loBeUaijFnVgsrKymnTpvlGUrWKPQtnL2CtWCugaqPUKpPNZp2lHua35dvzJlArILPEWysgz0iUMataUFFRUV1d7RtJ1Sr2LJy9gLVirYCqjVIrZCxGJodvtCI9KmqY2pvq9FYA1SlRewutBXatjLRrvRWgkDPPXyjMW0UppLXIC2m91REy0qi154VT+tVIiRqm9qY6vRVAdUrU3kJrgV0rI+1abwVQe1Od3gqgOiVqb6G1wK6VkXattwKovalObwVQnRK1t9BaYNfKSKO2fTEkhBBCUgIXJ0IIIamDixMhhJDU0a25KO4xEr7RivSoqGFqb6rTWwFUp0TtLbQW2LUy0q71VoBCzjx/oTBvFaWQ1iIvpPVWR8hIo9aeF07pVyMlapjam+r0VgDVKVF7C60Fdq2MtGu9FUDtTXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsjjVpuJQ8zZlWbQK2AzBJvrQC3kgNjFs5ewFqxVkDVRqkVH/y6BVHyJlArILNEGbPUAnlGjFp7XsAHvxrzdpnZy1oBY17WCrQvhoQQQkhK4OJECCEkdXBxIoQQkjq4OBFCCEkdJVVVVc05GuP+Bni3AaMlsGtQ1fLb8oExL5BZooxZaoE8I1HGrGpBTU1NeXm5byRVq9izcPYCY17WChjzslaAd06EEELSB9ZDh7qZj5sm7XkTqBWQWaKMWWqBPCNGrT0v4FZyY94uM3tZK2DMy1oB3jkRQghJHVycSOdSmsM3CCHEBhcn0onU19dPnTp10qRJM2fOxG279xJCSEdwcSKdyJIlS0aOHDlx4sRjjz02+HwtQggpTmb+/PnOas7t5As+3Q+sWrWqb9++JSUlvp3bQJHNZvN+UaNqm5qaIMxkMr5dQLsh9+TZsrIy13QYtca8EK5Zs2bAgAG+nSPKmLdWrYDMEm+tgDwj9jH36dOnZ8+ertm7d+/HHnvs7rvvRszRRx/9hS984f3333eHwPjx4ydPnuwbSdUq9iycvYC1Yq1A7LXKNDQ0OAsjwGuexvhMWVWbwPN3jXk3ac/fjTLmrVUrILPEWysgz4hRi+kL58svv+ziwaBBg1B2rFJXX301bp7QJ6amOzRu3Ljp06c7GyRTq9izcPYC1oq1ArHXavM65sBYgW+0wk2T9rwJ1ArILFHGLLVAnhGjFtMOYStXrlzeygMPPIA3APxXXnnlu+++6+NycCu5MW+Xmb2sFTDmZa1A+2JISETclBo4cCCu+BwjR47EPdNll13Wv39/2D6OEEI6gosTiRPcJHkrx5577vnb3/52woQJP/nJT4K/dyaEkOJwcSKdS2MO3yCEEBvdcKlbBPeLGt9oRXpU1DC1N9XprQCqU6L2FloL7FoZadd6K0AhZ56/UJi3ilJIa5EX0nqrI2SkUWvPC6f0q5ESNUztTXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsj7VpvBVB7U53eCqA6JWpvobXArpWRRm1mQ27PInCXt9vG9w3wCexLMebdlPpvyzfmBTJLvLUC8oxEGbOqBZWVldOmTfONpGoVexbOXsBasVZA1UapFXfrbUGUvAnUCsgsUcYstUCeEaPWnhdwt54xb5eZvawVMOZlrUD7YkgIIYSkBC5OhBBCUgcXJ0IIIamDixMhhJDUUVJVVdWcozHub4B3GzBaArsGVS2/LR8Y8wKZJcqYpRbIMxJlzKoW1NTUlJeX+0ZStYo9C2cvMOZlrYAxL2sFeOdECCEkfWA9dKib+bhp0p43gVoBmSXKmKUWyDNi1NrzAm4lN+btMrOXtQLGvKwV4J0TIYSQ1MHFiRBCSOrg4kQIISR1cHEihBCSOvjg1zBjVrUJ1ArILPHWCvDBr8CYhbMXsFasFVC1UWqVyWazzlIPL1y4cOTIkZ16GpYvX47XIUOGuKYj9tNQW1s7evRo384RZcyqNoFaAZkl3loBeUaijFnVgoqKiurqat9IqlaxZ+HsBawVawVUbZRaIWMxMjl8oxXpUVHD1N5Up7cCqE6J2ltoLbBrZaRd660AhZx5/kJh3ipKIa1FXkjrrY6QkUatPS+c0q9GStQwtTfV6a0AqlOi9hZaC+xaGWnXeiuA2pvq9FYA1SlRewutBXatjLRrvRVA7U11eiuA6pSovYXWArtWRhq17YshIYQQkhK4OBFCCEkdXJwIIYSkjm7NRXGPkfCNVqRHRQ1Te1Od3gqgOiVqb6G1wK6VkXattwIUcub5C4V5qyiFtBZ5Ia23OkJGGrX2vHBKvxopUcPU3lSntwKoTonaW2gtsGtlpF3rrQBqb6rTWwFUp0TtLbQW2LUy0q71VgC1N9XprQCqU6L2FloL7FoZadRyK3mYMavaBGoFZJZ4awW4lRwYs3D2AtaKtQKqNkqt+ODXLYiSN4FaAZklypilFsgzYtTa8wI++NWYt8vMXtYKGPOyVqB9MSSEEEJSAhcn0rmUlpbm360TQkhHcHEinUhTU9Ntt912xhlnPP/8895FCCEGuDiRTuRvf/vbqFGjJk+e/M4772xo3XpDCCEdklm6dKmzsrmH7JWUlLim46OPPho0aFDw1zItLS24HM77RY2qbWxsLC0tzWQyvl1AW19fj9d+/fq5psOoNeaFZ+XKlcOHD/ftHFHGvLVqBWSWeGsF5Bmxj7l7Dtfs2bPnH/7whx49evzrX/864YQTPvOZz7gnhjlOO+206667zjeSqlXsWTh7AWvFWoHYa8U7JxIbZWVl3bp1e/HFF5/L8fjjjy9evHjXXXf93//93wcffHDVqlU+jhBCOgTrmEPdzMdNk/a8CdQKyCxRxiy1QJ4Ro7a5uRlhuBzDHZID90ZvvPEG/Ndffz2aPi4Ht5Ib83aZ2ctaAWNe1grwzonEhptSAwcOHNzK4YcffvPNN1955ZVYnwYMGODjCCGkI7g4kTjBIuStHKNHj7700kvPOeecU089Ne8XyoQQUgQuTqRzaczhG4QQYoOLEyGEkNTBB7+GGbOqTaBWQGaJt1aAD34FxiycvYC1Yq2Aqo1Sq0w2t8EcqIf5bfn2vAnUCsgs8dYKyDMSZcyqFlRUVFRXV/tGUrWKPQtnL2CtWCugaqPUChmLkcnhG61Ij4oapvamOr0VQHVK1N5Ca4FdKyPtWm8FKOTM8xcK81ZRCmkt8kJab3WEjDRq7XnhlH41UqKGqb2pTm8FUJ0StbfQWmDXyki71lsB1N5Up7cCqE6J2ltoLbBrZaRd660Aam+q01sBVKdE7S20Fti1MtKobV8MCSGEkJTAxYkQQkjq4OJECCEkdXRrLor7N/++0Yr0qKhham+q01sBVKdE7S20Fti1MtKu9VaAQs48f6EwbxWlkNYiL6T1VkfISKPWnhdO6VcjJWqY2pvq9FYA1SlRewutBXatjLRrvRVA7U11eiuA6pSovYXWArtWRtq13gqg9qY6vRVAdUrU3kJrgV0rI41abiUPM2ZVm0CtgMwSb60At5IDYxbOXsBasVZA1UapFR/8ugVR8iZQKyCzRBmz1AJ5Roxae17AB78a83aZ2ctaAWNe1gq0L4aEEEJISuDiRAghJHVwcSKEEJI6uDgRQghJHSVVVVXNORobG/EKl2s66urqevfunclkfLu5OZvNNjU1BT1A1boNGC2BXYOqdt26dYjp0aOHb+cwao154amvr+/Xr59v5zBq7XkTqBWQWaKMWWqBPCNRxqxqQU1NTXl5uW8kVavYs3D2AmNe1goY87JWgHdOhBBC0gfWQ4e6mY+bJu15E6gVkFmijFlqgTwjRq09L+BWcmPeLjN7WStgzMtaAd45EUIISR1cnAghhKQOLk6EEEJSBxcnQgghqYMPfg0zZlWbQK2AzBJvrQAf/AqMWTh7AWvFWgFVG6VWmWw26yz1ML8t3543gVoBmSXeWgF5RqKMWdWCioqK6upq30iqVrFn4ewFrBVrBVRtlFohYzEyOXyjFelRUcPU3lSntwKoTonaW2gtsGtlpF3rrQCFnHn+QmHeKkohrUVeSOutjpCRRq09L5zSr0ZK1DC1N9XprQCqU6L2FloL7FoZadd6K4Dam+r0VgDVKVF7C60Fdq2MtGu9FUDtTXV6K4DqlKi9hdYCu1ZGGrXtiyEhnUFpDt8ghBAbXJxIJ3L//fdPyjFlypQPP/zQewkhpCO4OJFO5Fvf+tbEiRO//e1v9+/ff/jw4d5LCCEdkWloaHBWU1MTXvN+A2Pca6FqjX9Gi7IvxZhX3ZcSZcxbq1ZAZom3VkCeEfuY8RocG4D22muvPf744wcNGtS2+waMGzdu+vTpvpFUrWLPwtkLWCvWCsReq8z8+fOdBQ1egyMAq1at6tu3b0lJiW/nnsWHj5i8XlQt8kGYyWR8u4DW7WUvKytzTYdRa8wL4Zo1awYMGODbOaKMeWvVCsgs8dYKyDNi1GJgPXv2fOWVV3DIeT7zmc9gdr7//vuHH3744sWLndMxfvz4yZMn+0ZStYo9C2cvYK1YKxB7rTaHOrCQAt9oJcpj+xCGYN/IoWr5iENgzAtklihjllogz4hRixmGsJUrVy5vBddcf/jDH958800fEYAPfjXm7TKzl7UCxrysFdhypSIkAm5KDRw4cHArWK5WrFgxbNgwH0EIITa4OJE4cbfnbfTs2XPixIn9+/f3bUIIscHFiXQujY2NuJH3DUIIscHFiRBCSOooqaqqas6BK1z3OxnXdPDb8u15E6gVkFmijFlqgTwjUcasakFNTU15eblvJFWr2LNw9gJjXtYKGPOyVoB3ToQQQtIH1kOHupmPmybteROoFZBZooxZaoE8I0atPS/gVnJj3i4ze1krYMzLWgHeORFCCEkdXJwIIYSkDi5OhBBCUgcXJ0IIIakjsyH3hEHg9gtuu+UX5RqfKatqE3j+rjHvptR/W74xL5BZ4q0VkGckyphVLaisrJw2bZpvJFWr2LNw9gLWirUCqjZKrTLZ1n+9rx7mt+Xb8yZQKyCzxFsrIM9IlDGrWlBRUVFdXe0bSdUq9iycvYC1Yq2Aqo1SK2QsRiaHb7QiPSpqmNqb6vRWANUpUXsLrQV2rYy0a70VoJAzz18ozFtFKaS1yAtpvdURMrK49qqrrnr77bfxPjnzzDMxib/5zW/W1dX5Y0I7c+bMkpKSMWPGXHLJJWhCCLk7ZByhGqaOWXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsj7VpvBVB7U53eCqA6JWpvobXArpWRRm37YkhIannqqaeGDRs2duzYWbNmjRgxArf7Bx544EMPPeQPb8m8efNuvfXWN998c+7cuc888wy0EEIOw0cQQlLPJ3JxwqfM7bff7hs58Hn02c9+1q3SuFj2XgFULubiiy9G8+mnn87rh6SQDRs2PProo4cffjiMJ554YqeddoLzkEMOgd32F9MgQ4YMGTRokLMHDhzofjcCOTpR4wkhKSSli1OPHj2whPjGlqxYsQKfMkcddZRv51i+fPn++++/fv36lpaW//f//p/3bknbBTWCsbxhZfrCF76wdOlS+H0E2XrgJj7v19BtLFq0aM2aNb169XLNtj/hvvvuuzjjzg4yePDga6+99qyzzvr5z38+ZcoU3DbBCTk6QVcuhhCScro1F8U9RsI3WpEeFTVM7S3ohP1a7dr/+MUzj71eF/QD13zwwQe/8pWv4IPMOR3vvPPOiBEjnDNPBeABuJrGdbTzDBgwAE0YuKC+//77nRNILVCdklwSJbW3iqKGFXLm+QuFeasohbQWeSGttzrCReJ19msrh500B/8NP/lxZ8AT7AcXEH369Gk7uW2HgjFBG3dUxx133G233XbFFVdUVFSgCSfk6GTZsmXByCKoYdIJj+r0VgDVKVF7C60Fdq2MtGu9FUDtTXV6K4DqlKi9hdYCu1ZG2rXeCqD2pjq9FUB1StTeQmuBXSsjjdoS3GdkczS2fu+Oazrq6urcFatv5x4oi0jc1vh2DlW7adMmeJDDtwto165dixh8drhmSUnJX19Y3qO0W926pi/vNgCdOL/TNjQ0/OlPf8JNElYXOF3eDRs23HTTTfgk+vWvf11TU3PAAQe4hSen2ww6qa+vHzZs2Je//OVTTjll1qxZ119//fDhw3EIg7nzzjv/67/+q3v37i7SMmb1502gVkBmiTJmqQV5ZwREGbOqBffcc88RRxyBG6b3lm98+b21T/zPfv/z3zufW74j/ttxaE+oXG+IrK2txcUHbnM3btz4f//3f/jx99hjj8WLF+M26LDDDkMPiHz99de/+c1vnnbaaUuWLMGp7N+//6GHHoqJgfts3GBBi34ef/zxHXbYAec9xjMiawXiPSPwYPb27dvXt3NEGbOqTf6d7mCtWCugalP34Nd1DU0n/+H15+avxuuri9d4b6t2+fLlJ598Ml6dU+Z98sknv/a1rwU7BO4RhziEzzJoAYzHHnsM2vXr15977rlvvvmmizSOWeYFCdQKyCxRxiy1IO+MAKPWnhe0Pfj10VdXfOH855au3ojZ7zxtOC3ODs6R+53tjBkzLrjgAiTChQhsF5aXt+1Ev/rqqyeeeKILcycaa1joyqg/nawVMGqNed3s9Y1WjFp73uTf6Y4oY5Za1goY86a/Vqn7m9M7yzaMGNjjv3but+/ofk+/tdp7NS6++GJcI4PgLqwhQ4bgp8IHk2viEJbonj17XnvttbiCPvDAAwfngDF79mwXQ7Y6b3+4fo/xz7hf6+12ztOv1a71B3KMGjUKr+7PRUcddRTujXB7/f7777u/O95+++133HHH5rhWcHKx8mEmfOYznxkxYsQPf/hDOJ3cdUUIST+pW5ywIH1ptwEwvrBr/xcW1q/fuPlerw3cIfbr18+tPeeff75bb/fZZ58JEya4fQ1z587dcccd2z6D8DmFtQpL9+mnnw4/1qoVK1Zg3cZHm/vXZ7igxr1t3j92IwkzZrter00+YOmNB+G/N6/4wh4j+/gDOcrKyr7zne/gzDr7mmuuwcXX1KlTYcNz+OGHDxs2LBfYDhYknHdctf3qV79yHsjRiZMQQtJPuhanZfWbbnlsyQ+u+heuoA/+9QuPvV6HGyl/LAc+XPbaay/3OdUGnJWVlT/4wQ9wk3TZZZedccYZ8OC+KnhHBdouqLHCbb/99sceeyycb775JmzcS7kYshVpzn0VpgquP15++WV1X+XixYt32GEH3ygAhJCjE98mhKSedC1Ory5e++mhPd+95osf3fBlXET/4ohP3zLnA3+sFVwpL1y4EHc/vp1j7Nix//znP3GxjNddd90Vnu9///u9e/d2R9twF9QAd13O89xzzyHS2WTrUuSfhONqY9KkSW5TeB6f/exnVX8QBEDO2yZCPkGUVFVV4YoVNMb9DfBwwoOVwLcLaNu+Lb+kpOT3j9TuN7rf53buu379ejTLepTc8dSHX//Pwd27tWsRiYvl119/fffddy+S98UXXxwzZgyCnade+7Z83Fq99dZb3/nOd7zLPGY1bwK1AjJLlDFLLWg7I74dbcyqFtTU1JSXlyP4veUNN/z9/d//X+1l977n/lta3/jVzwxEV1HygiRnr2/nMGqNeeFRZy9ew41Z1bJWrBUwapOpVYrunDCay3445sSDNz+cBk38ALtv3/v+iXsP7lPqAto4NodvFOCrX/1qh7+sO+CAA7A2+wbZGmDGH7zHIPfXprb/Jh23CyaDjyCE/HuCTweH21zgG61w06Q9bwK1AjJLlDFLLZBnxKi15wVtW8kdUcasagFnrz0va2XPy1rZ80ap1Va+c8J95RNPPPHXv/71+eef9y7S1VmwYMG9995bW1sLw7sIIWRLtubi9Oyzz379e5U/v/6J8X9c/OPzpp1w2gSsVf4Y6SqUlpYGv6blxmm3HPXT88Zd/cxLzfvCQNMfIISQAFttccI6dPb5l7814Fsbdjpy250OXvHpY2ve6vW7KVP9YdIlWLdu3dVXXz1hwoR//etfaM6ZM2fKn55eMroys9Nh2+56BAw04XTBhBDSxlZbnJ5//vmPuo0qHbj56w8c3Xc6+P6/PbVq1SrfJp98/v73v++9995VVVVYgRoaGmY9OOeDXntnuvkbKRhowumahBDSRmb+/PnOcvuj8v6tCZaKvn37lpSU+HZuA0U2my0t3WIHnaptamqCMBP45oug9sEHHzz/nuW4Z3KHHIPmTZ160ck77LBDcW0bxrwQrlmzZsCAzQ+eaCPEmNtIuFZBZJZ4awU25P4NWfBfBdnH3KdPn549e7pmr169Fi1a9Je//GXUqFHo4ZhjjvnG0ePm9vhWt95DXQBoXrdsv433X3fpecnUKvYsslYg3jMCYdeYvawVYK3s2gyuZ52FEeA1T/Pee+996lOf6t7RN8Cr2uLfPP/CCy9U/k/1ih2Pc4dA84aVY5f98ZFZN+MnMX5rvTHvpk2bPvjgg7bvAXKEGHMbCdcqiMwSb63AihUr8BrciG/UYvrC+fLLL7t48NFHH+ENNmbMmHvvvfeMM864/OobJs9u6D7qAHcUbFr0zPiDe5579s+SqVXsWWStgFFrzNtlZi9rBVgruzaDdcxZEOAVg3BNx4IFC0aOHBnsCF3jp2q7OnaoWix7GFPejxTUnnDahJq3enXP3TxhZRq89G+/PemQ733ve2h2qHUY86K4tbW1O++8s2/nCDdmR/K1akNmibdWYNmyZXgdOrT9/saoxVzCJHNP+3eeO+64Ayd0xIgR11577Xe+8x2ciO+NO2fx4CNKh25+pkPTsnk7rLjv7ulX7LLL5n/YlECtYs8iawXiPSNdZvayVoC1smvb8yXP1Zecd+qXeg17ddKQt2/cbfmf2lYm8gkFixMYOHAgrvgcX//616+//vobb7wRMxsXUFiEpl954VcHvPqp+b9vefx8GGjC6fWEENLK1lyc+vXr99sLJtTcetVtk8+Zc9/tXJm6ALgs8laOsWPHXnzxxSeddNKpp57q7tn33XffP9989YMzrvzKnsNhoOkiCzFz5sxTTjnF/QoerFix4tvf/vaDDz4Ip/vVByGkS7I1FydH//79R40aFfyLGelK4Ibd3bMHGTFiRN4fewtx7LHHbr/99rNmzXLN3//+98cdd9znPvc51ySEdFW64VK3CO4XNb7RivSoqGFqb6rTWwFUp0TtLbQW2LUy0q71VoBCzjx/oTBvFaWQ1iIvpPVWR8jIQlrcJD3++OPLli1744036uvrcefUs2fPvffeG68+ovBgpF+NlKhham+q01sBVKdE7S20Fti1MtKu9VYAtTfV6a0AqlOi9hZaC+xaGWnXeiuA2pvq9FYA1SlRewutBXatjDRqM22/MFH/JGXca6FqN3b+vhRj3k3avpQoY1a1CdQKyCzx1grIMxJlzKoWVFZWTps2zTc60v7xj39ct27dggULTjjhBJxHS17A2WvPy1qxViDKmFVtlFr5P2IDjBX4Rit8xKE9bwK1AjJLlDFLLZBnxKi15wUf68Gv69evP/nkk2fMmAHbmBdw9trzslb2vKyVPW+UWrUvhoSklrKysu233943CCH/BnBxIoQQkjq4OBFCCEkdXJzIJ4Pzzz//hz/8oW8QQro6JVVVVc05GuP+Bni3AaMlsGtQ1fLb8oExL5BZooxZaoE8I1HGrGpBTU1NeXm5byRVq9izcPYCY17WChjzslaAd06EEELSB9ZDh7qZj5sm7XkTqBWQWaKMWWqBPCNGrT0v+FhbyYMY8wLOXnte1sqel7Wy541SK945EUIISR1cnAghhKQOLk6EEEJSBxcnQgghqSOzfPlyZ23cuBGvPbZ8Hl9tbe3AgQN79+7t27mtfg0NDb169fLtHKp2/fr1PXv2zHtcoNR+9NFHeB0+fLhrOoxaY95169bV1dWNHDnSt3NEGfPWqhWQWeKtFZBnJPZagYMPPnj27Nm+kVStYs/C2QtYK9YKxF6r9q9pJ4QQQlLBNtv8fwZJb3hoQJatAAAAAElFTkSuQmCC)
From the figure above, The points which lie on axes are :
(ii) (0, 13) which lies on the Y-axis
(iv) (-2, 0) which lies on the X-axis
(v) (0, -8) which lies on the Y-axis
(vi) (7, 0) which lies on the X-axis
(vii)(0, 0) which lies on the on both the axis.
Question 4.Write the following based on the graph.
i) The ordinate of L
ii) The ordinate of Q
iii) The point denoted by (-2, -2)
iv) The point denoted by (5, 4)
v) The abscissa of N
vi) The abscissa of M
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCAFQAVIDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD1XWbqaytRNAQHLbeRkY5PT8Kxv7e1H+/H0/55H0rT8Sf8g5ev+sHT6GuZB4PDdPT2+tehh6cZQu0eTi6s41bJmkdf1H+9H1I/1ZpTr2og/fj64/1RrKJ9m+8e3/16Vjz0b7x7ex966PZQ7HJ7er/MzUfX9RVWO6P5T/zzPr9aX+3dRyBvj/79GsqQ/JJw3X09/rTs/MOG/L3+tL2UOwe3q3+JmgfEGpCMNui5I/5Zn1NO/t7Ucgbo+cf8sj/jWSx/crw3Udvc+9Pz8w+927f/AF6fsodg+sVf5maTa/qSgndH2/5Zn/GlOvaiBndH0/55H0rKkPynhu3b/wCvTieOjdD29vrR7KHYPb1f5maf9v6jtzuj6E/6s+maT+39Sz96Ppn/AFRrMJ+To3Q9v9ke9GeT97oO3v8AWj2UOwe3q/zM1Dr2og/ej/79Gga9qJC/PHyQP9Uay2PJ4b8vr70qnhOG+8O3v9aXsodg9vVv8TNNdf1EgHdHz/0yNImv6kwzuj7f8sz6VmKflXhvy9z70kR+X+Lt29vrT9lDsH1ir/MzV/t/UePnj5BP+qNIviDUmXdui6f88z/jWYDyOG+6e3sPekQ/u+jdD2/+vR7KHYPrFX+ZmqNe1HaTvj6f88jSJr+ouT80fDY/1Z9frWYD8h4bp6fT3psbqu5mJUBjknHHP1o9lC2we3q3+Ji3HjTVrPWEsrgQCK4hLWriI5eQHlDz171prr2qCLMjw7wPm2xHGfzrndTisyttqV1PLHHp+Z1KbcHtz1zwaqaD4jXWPtEMqeXOvzqgUjKZ9z1B4NZqnTUuVpGrq1ZQ5ot6bnX/ANvaj/fj/wC/RoGvaiSPmj5/6ZGszPs35f8A16FPI4b8vr71fsodjP29X+Zmn/b+pcfNHz/0yNDa/qI/ij/79GsvPA+9+Xt9aHPs35f/AF6fsodhe3q/zM1TruohmG+Pj/pkaQa9qJUHdHz/ANMj/jWax+d+G6en/wBekU/KvDfl9Pel7KHYft6v8zNMa/qOzduj6f8API0n/CQal5zJujwv/TM/41mA/uujdPT/AOvTc/6TJw35e/1p+yh2J+sVf5ma39vajnG+P/v0fWj+3tR+X5o+SP8AlkazM/MOG6env9aN33OG6jt/9ej2UOw/b1f5maZ17UQCd0fAz/qj6Uf29qOD88f/AH6PpWWx+VvvdPT2+tLng8N0Hb2+tHsodg9vV/mZp/2/qPPzR9T/AMsjQde1EMw3R8E/8sj/AI1l54P3up7f/XpSfnfhup7f/Xo9lDsHt6v8zNM69qI/jj6n/lkaDr2o/wB+P/v0ay2Ps3U9v/r0pI9G/L3+tL2UOwe3q/zM1Br2onHzx84/5ZH1P+FIuv6iVB3R8/8ATM1mK3C8N27e596RD+7Xhu3b/wCvR7KHYPb1f5mag17Ufm+ePgf88j6Vb0zV7y51CKGZkKODnCY/hzWAG+/w3Qdvb61oaIc6xb9ejdR/s/WpqUoKD06GlKtUc4pye/6nXUUUV5R7pkeJM/2cuDg+YP5GuZG/B/eHp6H0+tdN4kGdOXp/rB1+hrmgoweV6evtXp4b+GeLjf4w07/75+8ex/xpW35++fvHsfT60hUeq/ePelZRnqv3j39jXScQkm/ZJ856nsfX60759w/eH8j6/WkkUbJOV6+vvTto3Dlfz96Og+pE2/yV+c9R2Pqfen/PuH7w9ux/xprKPJXleo7+5p20bhyvbvQIR9+0/Oe3Y/40p34/1h6HsfT60kijaeV7d6cVGOq9D39qAGnfs++eh7H+6Pej58n5z0HY+p96UqNnVeh7/wCyKTaMnleg7+9ACtvyfnP5H396F34T94fvDsfX60MoyeV/P60qqMJyv3h39zQNbjV37V+c/kfU+9JFv2/fPbsfT605VG1eV/P3NJEo29V7d/agS6C/PkfvD909j6D3pqb/AC/vnoex/wAacFGRyv3T39hTY1Hl9V6HvQHUcN+w/vD09D7e9Z+p28lzYsqzlCkyyAGNnDFWBwQOua0Ao2Hlenr9KbHsXczOigMcktgdaTV0OLakmY2naRcS6HbWl4yKTIZjE8ZYJl9yr1HTiq3h+xeVJLySWMyQXc4U+Ud3J+bBz3rpI9jmNldGBHBDcdax/DYH9m3fK/8AH5N3/wBo1m4rmRupycJf1vc2fn/56H8j/jSLvyP3h6eh9/el2j1X86FUZXlenr9a0MBvz4H7w/kf8aH3/wB8/kf8aXaMDlfzodR6r+dMQrF97/vD09D/AI0i79q/OfyPt705lG9+V6etNVRtXlfz+lIfUQb/ACv9Yenof8aT5/tMnznP0Pr9acFHlHlenrTdo+0ycr+fvTJfQcN+4fvD09D6/Wj5/k+c9R2P+NLtG4cr09fek2j5OV6jvQMDv2n94enofT60fPg/vD0HY+n1oKja3K9PX2pdoweV6Dv7UAN+fB/eHqex/wAaU797/vD1PY/40bRg8r1PelKjzH5Xqe9ACNv/AL56nsf8aDv/AOeh/I+v1oZR6r1PelKj1X8/egAXfhf3h7dj6n3pqb/LX5z27H396cqj5eV7d/c0iKPLXle3egAG/wCf94eg7H0+tX9E3f2xb5Ynhux/u1QCj5+V6Dv7VoaIANYt+QeG6H/ZrOp8D9DWj/Ej6r8zraKKK8c+iMjxJk6cuOvmDt7GuaCvg8Hp/dHpXS+JP+Qcvf8AeD+RrmQOD8vb+lenhv4Z4uN/jCFW9D94/wAPtTmVs9D94/w+xphH+z/Eacw5+7/Ef5Guk4gkVtknB6n+H3p219w4P/fI9aZIPkk+Xv8A1p2PmHy/5zS6D6jGDeSvB6j+H3NP2vuHB7fwio2B8lfl7j+Zp+PmHy+lMQSK208Ht/DSlXx0PQ/wj0psg+U/L6UpHH3ex/lQAFW2dD0P8P8Asija2Tweg/hHrSEfJ93sf/QRRjk/L2H86AHMrZPB/wC+frSqr4Tg/eH8Puaaw5Py/wCeaFHCfL/EP50h9QVX2rwf++fc0RK23oe38I9KyNekvbaxS7smYNbHzZIwARKgPzL+X8qh02+uLrxNJHvb7M9ik8cRAG3JwD09KnnXNy/11f6Fqm3HmN4K2Rwfun+H2FNjDeX0PQ/w0Y5Hy/wn+QpEH7v7vY1Zn1HhX2Hg9P7v0rK1y2mutJeGESBzOhDomTHhwd2O4HpWoB8h+Xt/hTYhyflH3j/Ok1dWHF2kmZmhQ6hHpMCtGkM29y/mRk78ufmAyMZ64qv4bS7+w3R3xeX9sl3Dyjk/Mc4Oa3UGWTgHj+tY/hsf8S67+X/l8m/9CNZ8tpI257xk/wCuptbX9D/3yKRVfK8Hp/dHvSY/2aFHI+Xt/jWhiG1sDg/98+1Dq/of++aTBwPlocf7NMQ9lfe/B6f3RSKr7V4P/fP0oYfO/wAvas3XL+XS9GkuoY1aQFEXcOAWIGT9M1LdldlJc0rI0Qr+V0PT+79KTa32mTg/98+9Za3dzba5DpsjefHPatKGKgFWUgHp2OfwrSx/pEny/wCc0073FJWsSbX3Dg9P7vvRtf5OD1H8NJj5h8vb+tGPufL3FMBWV9rcHp/dHpRtfB4PQfwj0ppHyt8vb+lLjg/L2H8qAF2vg8Hqf4RQVfzH4PU/w03HB+XuaUj53+XuaBCsreh6n+EUpV/Q/wDfI9aawP8Ad7mgg/3f85oGOVXwvB7fwj1NNRX8teD2/hHvSqDhfl9P5mmoP3a/L6UgHBX+fg9B/D7Vf0UMNXt8+jdsfw1ngff+XsP5Vf0QY1i3+XHDf+g1FT4H6GlH+JH1X5nXUUUV459EZHiTP9nLggHzB1+hrmR5mD8ydPT2rpvEgzpy9P8AWDr9DXNBRg8J09vSvTw38M8XG/xhh8z+8n3j2pzeZn7yfePb2NIVHon3j6UrAZ6J94+noa6TiEk8zZJ8ydfT3p37zcPmT8vemyAbJOE6+3rT9o3DhP09aOgdSJvM8lfmTqO3uaf+83D5k7dqawHkrwnUenqadtG4fc7elAhH8zafmTt2pT5mPvJ0Pb2pJANp4Tt6U4qMfwdD6elAxp8zZ95Oh7f7Io/eZPzJ0Hb3pSBs6J0Pp/dFJgZP3Og9PWgBW8zJ+ZPy+tKvmYT5k+8O3uaRlGTwn6e9KqjCcJ94dh6mgOpnaxHfHSZn09InvRGRDkDPJ5xnjpVbwxBqH9nJcarDCl/9wyFF3lP4QSP5Vsqo2rwn6eppIgNv8Hb09Klx97mLU3yctv8AMUeZkfMn3T29hTU8zy/vJ0PanBRkcJ90+noKbGB5fROh9KojqOHmbD8ydPT6VUu7aG6spo7xVeAEs65Izg57HNWwo2HhOnt7UkKjJ4T759PWk1dNDTakmZ+l2lzZaZaQ2ogQ7dzLKSduTnHf1ql4b+2/Yrnm28v7ZLu67vvHOK3lUb04Tp7etY/hsD+zbv7v/H5N6f3jUNe8jVSvCTf9bmz+8/vJ+VIvmZHzJ09PrS7R6J+lCqMjhOnt71oZDf3mB8yflQ/mf3k/Kl2jA4T9PSh1Hon6UCHHzN7/ADJ09K5rTI/EN1rF/b6xFE+lupEauFK9Rt29+nXNdKyje/CdPamqBtXhP09qhx5rGkZ8t9NzOsNKksrief7SswkXaplXdIig8KGz932xn3q9+8+0yfMmfp708AeV0Tp7U3A+0yfc/T1q0ktDOTbd2O/ebh8ydPT3o/efJ8ydR2o2jcOE6e3rRtHycJ1HpQAHzNrfMnT09qP3mD8ydB29qGUbW+509vSl2jB4ToPT0oAb+8wfmTqe1KfM3v8AMnU9qNoweE6n0oKjzH4TqfSgAbzP7ydT2oPmf3k/L3oZR6J1PpSlR6J+nrQAL5mF+ZO3b3NNTzPLX5k7dqcqj5eE7enqaRFHlrwnb096AAeZ8/zJ0Hb2q/om/wDti33FSMN0H+zVAKPn4ToOw9Kv6IANYt/u9G6Y/u1nU+B+hrR/iR9V+Z11FFFeOfRGP4lz/Zq46+YO+OxrmAJMHjt/e9vpXUeJP+Qcv/XQfyNcyOh+nv6V6eG/hniY3+MMIk9P4j/F/wDWpWEmen8R/i9vpQf/AGY+vpSsef8AgR9fQ11HENkEmyTjv/e9/pTsSbhx/wCP+/0okPySfX39adn5h/8AX9aXQfUiIk8peO4/i9z7U7Em4cen8X/1qRv9Sv1Hr6mn5+Yfh60xDHEm08en8X/1qUiTHTsf4vb6USfdP4etOJ4/A+vpQA0iTZ07H+L/AGR7UmJMnjsP4vf6U4/c/A+v90UZ5P0Hr60AIwkz0/8AHvr7UqiTCcfxD+L3+lK3U/8A1/ehTwn+8PX1NIfUYok2rx/499faiMSY4Hp/F7fSnL91f/r+ppIvu/l6+lMXYMSZHH8J/i9h7U1BJ5fTsf4v/rU8Hkf7p9fQUif6v8D60B1ACTYeO3976e1ZeuXF3a6TI9sxjdpkjMm77gZwCenv1rWH3D9Pf2psXOQcEFjwQfWpaurFRdpJmbpVzeXGnwyQ2qBldoyGmIDbWI3A4JOcVT8Nte/Y7keTH5f2yXc3m8j5jnA2810CcNGBgADpg+tY/hv/AJB13/1+Tev941DT5kappwlp/Wpr4k9P/Hv/AK1CiTI47f3vr7Uuf880KeR9Pf3rQxG4kwOP/Hv/AK1DiT0/8e/+tS9h/wDX9KHP+eaYhWEm5+O397/61NUSbV4/8e+ntT2Pzv8AT3pFPyr/APX9qQ+owCTyzx2/vf8A1qTEn2h+Of8Ae9/pTx/qvw96bn/SZP8A6/rTELiTcOO3973+lGJPk47j+L/61Oz8w+nv60f3PqPWkMaRJtPHb+97fSlxJg8dh/F7fSgn5W+nv6UvY/QevpQA3EmDx3P8X/1qCJN7cdz/ABf/AFqXPB+p9aUn53+p9aAGsJPTuf4v/rUpEnp/497/AEob+p9aUn/PPrQAiiTC8en8fufakUSbF49P4v8A61PU8L+Hr6mmof3a/h60AIBJ83HYfxe30rQ0MP8A2xb7umG/iz/D9KoA/f8AoPX0rQ0T/kMW/wBG/wDQaip8D9DWj/Ej6r8zrqKKK8Y+iMjxK23TVIOP3g/ka5gStg/Oen972rqPEf8AyDl/66D+Rrmh0P09T6V6eG/hni42/tiIyt/fP3j3pWlbP3z949/Y04/+zHv7Urdf+BHv7GunQ4tRkkrFJPnPX196d5zbh85/7696WT7kn1Pf3p38Q/xPr9aNLD1uQGVvKUbz1Hf3NO81tw+c9u9K3+pX6jv7mnfxD8O5o0FqRvKxU/Oe3enGVsffPQ/xe1LJ9w/h3px6fge/tRoGpGZW2ffPQ9/9kUea2T856Dv708/c/A9/9kUnc/Qd/c0aBqNaVs/fP5/WlWVsJ85+8O/uac3U/wCJ96Veif7w7n1NGg9bkayttX5z+fuaSOVgPvnt39qkX7q/4+5pIvu/l3PpRoLXQb5rZHzn7p7+wpElYR/fPQ96k7j/AHT39hSR/wCr/A96NA1uNErbD856ev0qhqsl4dMnSyuUguHbajyS7ACW7Hnn04rSH3D9PU+3vUfkxXCNHNGkiFzlXGR1pSV4tDi2pJmbo93eDSrbdHcSzqWSQSzKWBDc/N0I9Kq+G7m4Flcp5DBGvJdzeaOPmPbvXQRKqmNVAVQvAHAHNY/hv/kG3n/X5N3/ANo1DXvI2veEn/XU1vNb++f++qFlbI+c9P731p/+ep/xoXqv09T71poY6kfmtgfOfzoeVv75/On9l/x9qH/zzRoLURpm3v8AOen96kWVtq/Of++vpUjffk+nqf8AGkX7q/4n2paD1uRiVvL++enrTfNb7RId559/epR/qvw9fcU3/l5k/wAfenoS7h5rbh856evvR5rfJ856jvTx94fT1PrR/c+o70aD1IzK20/Oen972pfNbB+c9B/F7U5vut/u+p9KXsfoO59PrRoFmR+a2D856nvSmVt7/Oep707sfqe5pT/rH+p7mjQNSNpW/vnqe9KZm/vn/vr3pzf1Pc0p/wA8n1+tGgajFmbC/Oe38XuaRJW2L857d6kXov4dz6n3pE/1a/h3+tGgajBK3z/Oeg7+1aGhyFtYtwWJ4bqf9mqQ6v8AQd/ar+i/8he3+jd/9ms6luR+hrRv7SPqvzOtooorxz6IyPEv/INXgn94OB9DXMDHP7qTp6H0+tdP4k/5By/9dB/I1zQzg9OnoPSvTw38M8TG/wAYjOP+eT/ePr/jTmxn/VP94+vp9aDn2+8ew9KVs57fePYehrpOIbJjZJ+6cc+/r9adxuH7qT8j6/WiTOyTp19B607ncOn5D1o6DtqQtjyV/dv1HY+p96f/ABD90/bsf8aRs+SvTqOw9TTudw6duwpiGPjaf3T9ux/xpx6f6qToex9PrRJnaenbsKcc47dD2HpSHYYcbP8AVP0PY/3R70cZP7p+g9fX60452duh7D+6KTnJ6dB2HrQFhGxk/un/ACPv70q4wn7p/vD19frStnPb8h70q5wnT7w7D1NAW1GLjav7p/19T70keMf6pz09fT609c7V6fkPU0kWcdu3YelAkthBjI/dP909j6D3pE/1f+rfoex/xp4zkdPunsPQU2PPl9uh7CgLaijGw/un6e/t71Uu76HT7V7iZWVQ+AWDYBJ4zirgzsPTp6D2pIs5PT7x7D1pO9nYatzK5k6FqMt5odjdtBLdSyIfMMYxzuPqRVfw3O/2K5X7FOQbyXL5GF+Y9ea3baGO3SGGCNI40XCoqgADNZPhvP8AZ130/wCPybt/tGs2nzLU3unGVl/Wpr8f88pPyP8AjQuMj91J09/f3p3Pt+QoXOV6dPQe9amFhnGB+6f9f8aGx/zyf8j/AI07nA6fkPSh8+35CgLA2N7/ALqTp6H/ABpFxtX90/5H296e2d79OnoKRc7V6fkPagdtRgx5f+qfp6H/ABpvH2iT92/0wfX61IM+V26egpvP2mTp+XvTJF43D90/T0Pr9aOPk/dP1HY/407ncOnT0HrSc/J06jsKQxpxtb90/T0Pp9aXjB/dP0HY+n1pTna3Tp6D0pecHp0HYelAWGcYP7p+p7H/ABpTje37p+p7H/Gl5wenU9hSnPmP06nsKAsMOP8Ank/U9j/jSnH/ADyf8j6/WlbPt1PYUpz7fkPWgLDVxhf3UnbsfU+9ImPLX90/b1/xp65wvTt2HqaRM+WvTt2FAWGjHz/un6D19PrWhof/ACGLf5GXhuTn+79aojPz9Og7D0rQ0TP9sW/To3b/AGazqfA/Q1o/xI+q/M62iiivHPojI8SHGnLn/noP5GuZDLg8dvQeldP4j/5By/8AXQfyNc0C2D06evtXp4b+GeLjf4pGWX0/iPanMy56fxHt7Ggk+33j39qcxbPb7x7+xrpOIZIy7JOO/p707cu4cfoPWiQnZJ06nv707Lbh0/P3pdB9SFmHkrx3Hb3NP3LuHHp2pGJ8lenUd/c0/Lbh07d6YiN2XaePTtTiy46Doe3tRITsPTt3pxLY7dD39qAGFl2dOx7f7Io3Lk8DoO3vTiTs7dD3/wBkUc5PT7o7+5oARmXJ4/T60Ky4Tj+Idh6mnMWyen5/WhS2E6feHf3NLoPqMVl2rwPy9zREy7enp29qcpO1en5+5pIidvb+Hv7UxdhNy5HH8J7ewpEZfL6dj2p4LZXp909/YUkefL7dD3oDqAZdh47en0qMbijiJgrknaxXdjn071MC2w9Onr9Khe3S6heGXOxn52uVPBzwRzSezGt0Zuh6pLcaeslykk80crxPsh2sMNxuU9DjFV/DdyPsVyn2eb5ryX5tgwPmPXmty2gS3CJEoAPzElsliTyST1NZXhvP9m3nT/j8m7/7RrKzUo6m104ydv61Nfcvp+goVlyOB09PrTst7fnQpbK9Onr9a1MRm5cLx+lDsvp+lOycL0/P2ocn2/OmIGZd78dvQUisu1eB+X0p7Ft8nTp60iltq9Pz+lIfUYGXyunb0pu5ftMnH6e9SAt5Xbp603J+0ydPz96Yuwu5dw47envRuX5OO47U4Ftw6dPX3oyfk6dR3oGMLLtbgdPT2pdy4PA6DsPSlOdrdPu+vtS5OD06Dv7UAM3Lg8dz2pSy734HU9hS5OD06nvSkt5j9Op70ANZl9O57UFl9P096cxb26nvQd3t+fvSARWXC8Dt2HqaajL5a8Dt2qRS2F6du/uaahPlr07d/rQAgZfn4HQdvar+iEHWLfA7N/6DVEFvn6dB39qv6Ln+17fOOjd/9moqfA/Q1o/xI+q/M62iiivHPoTI8S4/s1c5x5g6fQ1zAKYPDdP6V0/iT/kHLjH+sHX6GuaBbB5Xp6H0r08N/DPExv8AGIyU9G+8aVimejfeP8qUlvVfvHsaVi2eq/ePY+hrpOIbIU2ScN1/rTspuHD/AOTRIW2Scr1PY+tOy24cr+R9aOg+pCxTyV4bqP5mnZTcOG7UNu8leV6jsfU07LbhyvbsaYhjlNp4btTiUx0bof5USFtp5Xt2NOJbHVeh7H0pDGEps6N0P/oIoymTw3Qfzpx3bOq9D2P90UmWyeV6DsfWgBGKZ+63+c0qlMJ8rfeH86Vi2Tyv5H3pVLYTlfvDsfU0B1GKU2rw3+c0kZTHRu38qepbavK/kfU0kW7b1Xt2PpQLsJlMjhvun+QpEKeX0boaeC2Ryv3T2PoKbHu8vqvQ9jTDqAKbD8rdP8KjOTFII3MTknDkZC89cVMN2w8r09D7VE9ul3BLbzqrxSEq6/MMjPtSezGt0UNKvLhdPhk1BZJZCzBWiiOWTd8rFR0yKqeG7qL7FcxmK4y15Lg+WcD5j1OOK2NPsbfTYkgs4khi+9tG48k+9Z3hst/Zt3yP+Pybsf7xrKz5om104S0/rU19yf3WoUpkcN0/xp3zeq/kaFLZHK9PQ+9amIzKccNQ5T0anfNgcr+Roct6r+RoAGKb3+VulIpTavDf5xT2Lb35Xp6GmqW2ryv5H2oDqNBTy+jdKblPtEnDY/8Ar1IC3lHlenoab832mTlfyPrTExcpuHDdP60ZT5OG6inZbcOV6eh9aT5vk5XqOxpDGkptPDdP6UuUwflboP5UpLbW5Xp6H0pfmweV6DsfSgBmUweG6mlJTe/DdTS5bB5XqexpSW3vyvU9jQAxino3U0pKejf5NK271XqexpTu9V/I+tADVKYXhu38zSIU8teG7U9S2F5Xt2PqaRC3lryvbsaAGgp83DdB/KtDQyp1i3wGHDdf92qI3Zfleg7H0rQ0Td/bFvkjo3QH+7WdX4H6GtH+JH1X5nW0UUV459EZPiPP9nLjP+sHT6GuaG/n5W6f3T6V0niQZ05cgn94Og9jXNBVwfkbp/d9vrXp4b+GeLjf4oh3f3W+8f4falbdn7rfeP8ACfQ00qv9xvvH+H2+tOZVz9xvvH+H2PvXScQkm7ZJ8rdf7p9af8+4fK3/AHyfWmSKuyT5G6/3ff607au4fI3/AHz7/Wl0H1GNu8lflbqP4fc0759w+Vu38JpjKvkr8h6j+H3PvT9q7h8jdv4f/r0xISTdtPyt2/hNOO/H3W6H+E+lMkVdp+Ru38P/ANenFVx9xuh/h9vrQMDu2fdbof4f9kUnzZPyt0H8J9TQVXZ9xuh/h/2R70bVyfkboP4fc+9AhW3ZPyt/3yfelXfhPlb7w/hPqaRlXJ+Rv++fr70Kq4T5G+8P4fc+9IfURd21flb/AL5PqaIt237rdv4fahVXavyN/wB8+596SJV2/cbt/D7fWmLsOG7I+Vvun+E+gpqbvL+63Q/w0oVcj5G+6f4fYe9Iir5f3G6H+H/69AdRw3bD8rdP7p9qYpkVJGRfmBYjKnGaeFXYfkbp/d+nvTEjVwylWwWIOB7/AFpPZjW6KOl6o9zpFhfXEbh7iIMRFEzAHPtVHw3dp9iuYwk2XvJcHyWx949T2rZsLKCwt4LW3jcRRJtQNkkDPrms3w2B/Zt58rf8fk3b/aPvWbvzI2vHllZf1qbPz/3W/wC+TQu7I+Vun90+9G1f7jf98/8A16RVXI+Rv++fr71oYifNhflb/vk0r7v7rf8AfJpNq4HyN/3z/wDXodR/cb/vn/69MQ9t+9/lbp/dNNXftX5W/wC+T7UrKu9/kbp/d/8Ar0iqu1fkb/vn6e9IfUBu8o/K3T+6fWm/N9pk4b/vn3pQq+Uflbp/d/8Ar1z1nfXsGsDTtRdmM777WdYwPNXPKMOgI/lScknYai5LQ6L5tw+Vun90+tHzfJ8rdR/CaNq7x8jdP7vv9aNq/J8jdR/D/wDXpiBt21vlb7v932pfmwflboP4T6UhVdrfI3T+77fWjauD8jdB/D7fWgA+bB+Vup/hNB3eY/yt1P8ACaTauD8jdT/D/wDXpSq73+Rup/h/+vQANu/ut1P8JpTu/ut/3yfWkZV/uN1P8P8A9egqv9xv++ff60AKu/C/K3b+E+ppE3eWvyt2/hpVVcL8jdv4fc+9NRV8tfkbt/D9fegBRu+f5W6D+E+lX9F3f2vb5BHDdRj+GqAVcv8AI3Qfw+31q/ooA1i3wpHDdRj+GoqfA/Q1o/xI+q/M62iiivHPoTA8ZvdRaA8llEks6NuWN22hsA8Zrgxrgu9E/tSOQw22+NRyQ5bIDrjPrwPWvQPFkPn6QI97oDKMlCASMHjkGuQtdJtbSe8kijbZeHdJAxQx5x1C44z3r0MOpcmh5OLcPaa7mHD4timuS1xJHaQCfasZYtIRzkt2HbgVpt4n0PP/ACER19G9KaNMstIIlid4Lc3AYQFgyBuRhBjjOegrUiuIrmJJ4NskbklWG3nr7VtFVOr/AK+85puk9Un/AF8jIvfFGkC2fydRG8uuOD03DP6Zqf8A4SfQtw/4mIx9G9at6mYhYzNMyxRq6sXO3jDg+n4VNBcRXI3xAMFYq33chgeQeOtV7991/XzJ/d22f9fIxLzxPpIsh5GoDzNydj03c/pVn/hJ9D3D/iYjHHZqs6mUGlO0isFQq52KGY4bOAAMk0un6nBqiNLBBMgRwjCaIRnOB2Io9/mtdf18w/d8t7P+vkZ174o0gWcpg1AebgbeD6ip28T6Hg/8TEdD2b0q9fRCezljICBlGWO3jGD6e1SRXEdzF5sKhkYHDYGDx24otO+6/r5ivTts/wCvkZFx4n0YWkvlaiPMEbbeD128frTk8T6JsUtqIzsGeD1rUnj861ki2hd8bLn5eMr9Kqabqdvf+YlvDNiABS8kQRWwcfKSOfwo9++6/r5j/dtXs/6+RWn8T6L5UhTURu2nbwevOKIPFGi+RB5mojfhS3B6961pl8xHTYBuBXPy98+1R2U0MkKxwlZfs7iJyu3hh1HSi077r+vmCdO2z/r5GcPE+hhB/wATEZ57N71HZeKNH+yRGfUR5hRd/B645rZyBHygAwcn5ff2qno91az2nlW0gm+zbY3O0AggehFD577r+vmJezts/wCvkVx4n0PI/wCJiPuns3oKgsfFGkGyj8/UR5uDu4PrW6DyP3Y+6f7voPas/SLuzltmtbaZZntsrJgAEZOR1HSj377r+vmC9nZ6P+vkRDxPoe3/AJCI6eje1QWHijSPKJn1EB/Nfsem7j9K3Afl/wBWOn+z7e1VNLktw89rHIkskMxMoG35SzEgHij3+6/r5gnTts/6+RVXxPoYZD/aIwB6N61l6Dr+kW9jcpNfBGa6lZRg8gng0xtRvBoV7qPnMt/DdlI4sjC4cBU245BHPvnNafhkk6ZdExgE3cuR8vHP0rNSlKS1/r7zZxhGD0e/f/gEn/CT6H/0ER+TVDaeKNIJl87URxKwTg/d7VuZ/wCmY/8AHf8ACqemyQSCZrd0mUztuK7flbuvTtWnv33X9fMyXs7bP+vkVP8AhJ9D4/4mI/Jqhj8UaQ01wJNRGwOPL4PTaP65rbLBVBKAAAkk7fT6VR0+6tLt7ua0lWYGUbwAAUIUDHI/Gj37rVf18xL2dm7P+vkRHxPoe5/+JiORxw1QQ+KNI86YPqI2Ars4P90Z/XNbjH53/djp/s/4VQ0+7tLm6uvs8iyuGTzEwAV+UAdRyDjrSfPpqv6+Y17Oz0f9P0K48TaH5ZH9ojkejVlW/irQW1uW18xltoFBgkZSRvzyQc56GuqB/dH92On+z/hWdDa2EXiS7njihF3JCC4AXdjd948d+B+FDVS6s1/XzHF0rO6f9fIZ/wAJPoe7/kIjp6N61CvijSPt2DqI8kRqRwfvZOf0xW3n5h+7HT/Z9fpVBL2ybXWtlmVrry1VoQo4AJOc4x3FN8+mq/r5ij7N30f9fIgPifQ8H/iYjp6N6VF/wlGkfbSv9ojyfJHY/e5/pW2T8rfux0/2fT6VWVom1JypDSLCFZAFO3qQSccfSh8/df18wTp66P8Ar5FL/hJ9Dwf+JiOp7NUbeKNH+3YGojyjG5PB+9uGP0zWzng/ux1P93/Cs86npza+bUXCfa1V4/JAGckhuuMdBSlz91/XzCPs3f3X/XyIj4n0P/oIjqezVFJ4o0f7XCF1EeUVffwevGP61tsf+mY6n+7/AIVTnubUalCrSKsseU2YXq/QE44PBpvn7r+vmEfZ32f9fIrDxPofy/8AExHbs3qaqXfijTwkK2eoxhyGz5gbbnBxnvjNdCp4X92O3931PtWZfSWzyW8D3X2eboCm3cC4KjnHBz0zSlz23X9fMI+zvs/6+RlR+J57/TpjZKsWoQgsYmO6OZVHzbWyOcdMiup8G3o1O6tb+OTdFMGMaHGUAXBB565z9KzbXRLG0j2QwupVxIz+YN8jAfxnGW+h4rV8L6ba6frYa2jeP7Q7yOpkyu4ryQO34VElNRfM+hrCVNziorqvzO4oooryz3DI8Sf8g5f+ug/ka5oEYPTp6j0rpfEn/IOX/roO/sa5oEYPXp/e9vpXp4b+GeLjf4xlajY3NyHZrgyosokt4o1VGRxyDuPUevFT6TYnTNMhtHkWR1ZmdhjBY5Jx7ZNXCR7/AHj/ABe30pzEZ7/eP8Xsfat1FJ3OVzbjymTrljeXtpeRLPHJBKAv2fYoI+YZIf19Kl0K0nsLE29wwYiZyjMQXZS3Bc929TWhIRsk69f73v8ASnZG4df++vf6UlFJ8w+duPL0KjwOZ47gXUgRcAwArsPJ5PGadZRNBCFlZWldi8hBHJJz/gPwqViPJXr1H8Xufan5G4de38X/ANaqsRcyfENjfahp1xBZ3aRh4SpiKD94fTd2qXR7e5tbadLhiEMjGCN3DGNNowM/XNaEhG09e38X/wBalJGO/Q/xe30pKKTuVzvl5StPbvJKky3TqqoQYQV2P8vfjNUdG0oadLNKsMVosyLutoZd8YYE5YZAxkYGK1iRs79D/F/sj2ozyevQfxe59qOVXuHO7WKmow30+PsV9HbcEHdEH3dfcYqr4dsLzTobpLxoSZbwyJ5QABBxzjJx06VrMRk9f++vr7UqkYTr94fxe59qOVXuCm7cpTuFuyY5badAiAloCinzeTxuP3araJazW817cS70W6dJFjldXZTtweR29BWmpG1ev/fXufakiI29+38Xt9KOXW4lLSxBcx3MjQm3ukhC5MgMYfeMDj2qlpCXRu725vLBbZpcBX85X3Kv3RgdMD881rZGR1+6f4vYe1NjI8vv0P8AF/8AWo5dbhzaWIbqO5lhUWt0luw5YmMPuGBxWfaBtO1HWNQuk2WzsjqykMSFXB4HNbAI2Hr0/vfT2rOmsJZ470JdysbiN41id/3aE8Z4GaUk0roqDV7N6f8ABJUl04i3vZBbp5qq6SSBQT6Hnvis3w3d232G6j+0Rb3vJSq7xk/Mela+nxNbWdpbyYLxQqhKtwSMDjis3w2R/Zt3/wBfk3f/AGj7Umnzqxaa5JGyCPb8xWbodtPaJdi4jCGW7klT51OVY8dK08j3/wC+v/rUikZHXp/e+vtVW1uZqVlYazYTIUMQDhcjnjpWbpKXYa6mvbFbWaeXeSJlffxgdOgAAFaeRhev/fX/ANahyPf/AL6/+tTtrcV7JoV2wZMAE4OBkc1laVa3Cajc38yvCtzHGDDLIrlWHXBH8OCOK1mI3v16f3v/AK1IpG1ev/fX09qVtmO9roQEeX26eo9axNP07ULfxPd3l1NBLFJbhN6JtJO/IBGT0HetsEeUevT+9/8AWpuR9pk6/wDfXv8ASnypu/YSk4qy6jwRvHTp7etY1pp0keutexpcW6s581XuBJHNnowXPymtkEbh16f3vf6UZHydeo/i/wDrUmk3cak1dCFhg9OnqPSsHTtM1C01qSZpD5DyzSSnzARKGA8sbfUc1vkja3Xp/e9vpRkYPXoP4vb6UNXdwUmk13EyMHp1PcVXeIyaospUCOFXKkEcuxwfyA/WrORg9ep/i/8ArUEjzH69T/F/9anYlOwjEe3U9xWBd6RdSeJo9RiVVUSx7jvXY8YByWXu4J4PpXQMR79T/F/9agke/wD317/Sk4p2KjNxvYFIwvTt3HqaxNR0Y319BLGzRqzRNcMXXawRiygDruz36YrcUjC9e38Xufamof3a9e38X/1qHFPcIycXdChhl+nQdx6Ve0Q/8Ti36dG9P7tUQR8/XoP4vb6Vf0Q51i3+jd8/w1NT4H6FUf4kfVfmdbRRRXjn0RkeJM/2cuDj94P5GuaG7B+dunr7V0viQZ05ecfvB29jXNBeD8y9P7p9PpXp4b+GeLjf4oh3f3m+8e/tStuz99vvHv7Gmlf9pfvHsfT6UrLz95fvH+E+h9q6TiCTdsk+dup7+9P+bcPnb8z60yRfkk+Zev8AdPr9Kdt+YfMv/fJ9fpS6D6kbbvJX5m6jv7mn/NuHzt270xl/cr8y9R2PqfanbfmHzL2/hP8AhTEEm7afnbt3px3Y++3Q9z6UyRflPzL2/hP+FOK8feXof4T6fSgBDu2ffboe/wDsij5sn526Dv7mgr8n3l6H+E/3R7Um3k/MvQfwn1PtQA5t2T87fn9aVd2E+dvvDufU01l5+8v/AHyff2pglhDIhuIg+8DaSc9T7Uug1uPXdtX52/P3NEW7b99u3f2pFAAUb1BPQYPv7U2J4y5iE0fmAKSnOQMdcYpiXQJ51tYHuJ5ikUUbM7EngADNVtJ1S11iw+1WNw0keSpzkFTxwRVma2juYGgmCPFLGyupU8ggZHSqelWGnaXaPaWLRRqpLOoYkhjjrxU+9fyLXLyvuaA3bD87dPX6VC73CQyNbKJZQx2o0m0de5qUL8h+Zen90+3tWfNotvcm5eKT7LcXGUe4jTLlc9OQRRK9tBRtzK5Npl/9t0+0vJM25mTOx36c+veqHhuRf7Pu185cm8mwN/X5jWla2KxwQQTyi6KL9+aMZPPoFwPwrL8N28P2C6fy4gy3kuD5fI+Y9Diod+ZGq5eSX9dzd+b++35mhd2R87dPU+9Jt/2l/wC+T/hQq8j5l6f3T7+1aGInzYHzN+dD7v77fnRt4HzL/wB8n/Ch1/2l/wC+T/hTEPbdvf526etNXdtX52/M+1Ky/O/zL0/un/Cmqvyr8y/98n29qQ+oDd5X326ev0pPm+0yfM35+9KF/dH5l6f3T/hTdv8ApMnzL/3yfX6UxPoP+bePnbp6+9HzfJ87dR3o2/MPmXp/dPr9KTb9z5l6j+E/4Uhindtb52+76+1L82D87dB39qaV+VvmXp/dPp9KXbwfmXoP4T6fSgA+bB+dup70Hd5j/O3U96TbwfmXqf4T/hSlf3j/ADL1P8J/woAG3f326nvSnd/fb8z601l/2l6n+E/4UpX/AGl/75Pr9KAFXdhfnbt39zSJu8tfnboO/wBaFXhfmXt/CfU+1Ii/u1+Ze38J9/agBRuy/wA7dB39qv6Lu/te3yxPDdT/ALNZ4X7/AMy9B/CfT6Vf0Rcaxb/MDw3QH+79Kip8D9DWj/Ej6r8zrqKKK8c+hMjxJ/yDl4z+8HbPY1zQzg/uz0/un0+tdL4k/wCQcvX/AFg6fQ1zQPB4PT09q9PDfwzxcb/GGnP/ADzP3j/CfSlbOf8AVn7x/hPofekJ9j949qVjz0b7x7exrpOIJM7JP3Z6/wB0+v1p3O4fuz/3wfX60yQ/JJwevp70/PzDhvy96XQfUjbPkr+7PUfwn1NO53D92e38J/xprH9yvB6jt7mnfxDg9u1MQkmdp/dnt/Cacc4/1Z6H+E+n1psh+U8Ht2pxPHQ9D29qAEOdn+rPQ/wn+6Pek5yf3Z6D+E+v1pSfk6Hoe3+yKTPJ4PQdvegBWzk/uz/3yff3rk9a0++ub/UmhsZJIJY7dX2xHdIoZtwjJ/iHFdYx5PDfl9aVTwnDfeHb3NROPMjSnPkd/wCt0Y0T3Z1G7a3gDyiCL7OlwGUbPm3dOc561CgX+347l9KuRNbwHdLFbkpIxUEjdnnGMAdzW4qqdjlcsMgHbyOTSx8pggkEDjHtQ4MFNdun6FVrm7ns4LjT7ZGaRdxW4DJhcD0zzWTBFbtqGoznTJ4B9laNpGtysbgZJbdnk5PH0roRxtABACnA2+wpgVZIdrruUjoVyKJQugjNRbINJadtGtGuY2842678qc5wOtSSSyQQSSpbNKysSF+7nn1JwKmB+Q8N09PpVA6cDcS3NuxWeVsSeaDIjLnkbc4H1FN3toSrOWpNp1+l7Y2t55RhWaMMFcdOfXPNZ/huRf7PuxwSbybH/fR96uWOlWtpZW9mYhLHHkgMgIBLZOB2HNZ/hu1t/sN1J9nTet5LtbYMj5j3qNeZGvu8srf1ub3P/PM/98n/ABoXOR+7P/fJ9/ejPs35UKeRw3T0+taGInOF/dn/AL5Pp9aHz/zzP/fJ/wAaTPA4b8qVz7N+VMQ5s73/AHZ6f3T/AI0i52r+7P8A3yfb3pWPzvw3T0pqn5V4b8vpSH1AZ8o/uz0/un/Gm8/aZP3Z/wC+T604H90eG6elNz/pMnB/L3pifQfzuH7s9P7p9frSc/J+7PUfwn/GjPzDhunp70Z+5weo7UDA52t+7P3f7p9PrS84P7s9B/CfT60hPytw3T09qXPB4PQdvagBOcH92ep/hP8AjSnPmP8Auz1P8J/xpM8Hg9T2oJ/ePwep7UADZ/55nqf4T/jSnP8AzzP/AHyfX60jH2bqe1KT7N+XvQALnC/uz2/hPqfekTPlr+7Pb+E/40qnheG7dvc0iH92vDdu1AAM5f8AdnoP4T6fWtDRP+Qxb/IRw3O0j+Gs8H7/AAeg7e1X9E/5DFv16N1H+zWdT4H6GlH+JH1X5nXUUUV459EZHiT/AJBy/wDXQd8djXNDHPy9v73tXSeJlDaYqkZHmD+RrlxBHg/IOnqPT616eFt7M8TG39sPOP7v8R/i9qVsZ+7/ABH+L2NRGCP+4PvHuP8AGlaCPP3B971Hp9a6tDi1HyY2SfL3P8XvTuNw+X/x4etQyQRhHwg4PqPX6077PFuHyD8x6/WlpYetwbHkr8vcfxe5p/G4fL6fxVC0EflKdo6juPU+9O8iPcPkHbuP8aegtR8mNp49P4qU4x93sf4vaongjCn5B27j/GlNvHj7g6HuPT60tA1HnGz7vY/xf7Io4yfl7D+L3NRmCPZnYOh7j0HvR5EeT8g6DuPX609A1JWxk/L/AOPD3pVxhPl/iH8Q9TUTQR5+4PzHv70q28WE+QcsO49frS0HrccuNq/L/wCPe5oixt+76fxe1RrBHtX5B+Y9/eiOCMj7g7dx6fWnoLXQlGMj5f4T/F7Cmx48v7vY/wAVN8iPj5B909x6D3pqQRmP7g6HuP8AGjQNbkwxsPy9v7w9qYjpGru+FVWJJLdOaQQR7D8g6eo9ves+XRI7qSVxeXcJduiSjauD2B4qZaLQqOr1Lun3kOoWtvdwA+VKm5dzYON1Z3hvH9m3nH/L5N/F/tGpNK0KC00u0sbsJdtCv3nAxy3YVS8OafZmyuZfssXmJeShWwMjDHGKjXmRtpyyt/W50XH93/x6hcZX5e394e9R/Z4v7g/Mf40i28eR8g6eo9/etNDDUfxgfL/497UPj+7/AOPVH5EeB8g/Mf40NBGP4B+Y/wAaegtSdsb3+Xt/eFNXG1fl/wDHvpTDbxbn+QcD1H+NItvFtX5B+Y9veloPUeMeUfl7f3vpScfaZOP/AB73pggj8vOwdPUf40nkR/aHG0YHuPX609BO5MMbh8vb+971WTUbF78WK3MLXSkFoRKNw/CpRBHuHyDp6j1+tZMPhTTYdeOsIJPPc5KFxsBPU1Er6cppC2vN8iFfExE8yS2gMUUs0TtG5JQIudxGOh6VJN4gki1azsPs8KG5RWZpZWUDIyFU7cE47ZHNWU0G2jsr63DuwvC7sWK/KWHbFC6R5wQ3crOqBP3OVKBlHDA9RnGcVCUtLvt/wTRuHRGkWRFJbCjceS4FUZ9TC6zDYQxBzOsreZv+UFQDj9RRDpURsPs17/pY3sSZSDkZJAP0qE+HNNi1NL+C1CTQh9qq4CsTxzz2qnfSxEeVXuXrO7S+tI7hU27t2VLg7SCQR+dWDj+7/wCPD1qjYabHY2SQHDsCxZsjliST3qyYIv7g/Mev1qo7K+5Et3bYlXGF+X0/iHqaRMeWvy+n8VMFvF8vyDt3HqfemrBHsU7B27j/ABp6C1JRjL/L2H8XtV/Rcf2vb8Y4b+LP8NZggj+b5B0Hcen1rQ0KJE1m3KqAcN3/ANmoqW5H6GtG/tI+q/M7CiiivGPojI8Sf8g5e37wfyNc0Bwfm7evtXS+JP8AkHL0/wBYOv0Nc0AcHlenofT616eG/hni43+KNI/2v4j39qVhz97+I9/Y0hB9V+8ex/xpzA56r949j6H3rpOISQfJJ83f196dj5h8w/P3psgOyTlevofX607B3DlfyPr9aXQfUjYfuV+buO/uadj5h8w7d6awPkryvUdj6n3p+DuHK9ux/wAaYhsg+U/N6d6cRx94dD39qbIDsPK9ux/xpxBx1Xoex9PrQAhHyfe7Hv8A7IpMcn5uw7+9KQdnVeh7H+6PejByeV6DsfX60ADDk/N+v1pVHCfN/EO/uaGByeV/I+/vQoOE5X7w7H1PvS6D6iKPlX5v19zSRD5fvenf2pVB2ryv5H1PvSRA7eq9ux9PrTF2FA5Hzfwnv7CkjH7v73Y96UA5HK/dPY+g96RAfL6r0PY/40B1FA+Q/N29fpUE11DY2st1O5EcbEttBY9ewHJqwAdh5Xp6H296yrzTZblZ92y+ikcD7HO22MfMOQRzn61Mm0tCopOSuX7G5jvoIbiESBHHAkQo3X0PNZvhtf8AiW3nP/L5N/6Eas6fpS29jBaTMZVjyUDSMSgLcLnIzgcVQ8N2cP2K5kCDcl5KAdzcYY+9Q2+ZGqUeSVv63N7H+1+tCjkfN29frRg+q/kf8aFByOV6eh9/etDETHA+b9fahx/tfrRg4HK/kf8AGhwfVfyP+NMQ5h87/N29aRR8q/N+v0pWB3vyvT0P+NIoO1eV/I+3vSH1EA/dH5u3rTcf6TJz+vvTgD5XVenof8abg/aZOV/I+v1pifQfj5h83b196TH3Pm7jvS4O4cr09D6/WjB+Tleo7H/GgYhHyt83b19qXHB+bsO/tSEHa3K9PQ+n1pcHB5XoOx9PrSATHB+bue9KR87/ADdz3pMHB5Xqex/xpSD5j8r1PY/40wEYf7Xc96Uj/a/X3oYH1Xqex/xoIPqv5H1+tIAUcL83p39zSIP3a/N6d6coPy8r27H1PvTUB8teV7dj/jQAAff+bsO/tWhog/4nFvznhu/+zWeAfn5XoOx9PrWhogP9sW/To3T/AHaip8D9DSj/ABI+q/M62iiivHPojI8ScacvU/vB0+hrmQ3B+Vun9K6bxIQNOXJx+8H8jXMh0wfm7entXp4b+GeLjf4w0t/st9405m5+633j/I0hdf738R7UrOufvD7x7exrpOISRvkk+Vuv9adu+YfK3+TTZHXZJ83f096d5ibh836e9HQOpGx/cr8rdR/M0/d8w+Vu1MZ18lfmHUdvc0/em4fP6dqBCO3yn5W7Upbj7rdD/Kkkddp+b07UpdMff7Ht7UDELfJ91uh/9BFG7k/K3QfzoLrs+92Pb/ZFG9cn5uw7e5oAVm5Pyt/nNCtwnyt94fzNDOufvfp9aVXTCfN/EO3vR0DqNVvlX5W/yTSRHj7rdv5Uquu1fm/T3NETrt+96dvagOwBuR8rfdP8hSIf3f3W6Gnb0yPm/hPb2FNR18v73Y9qA6jg3yH5W6f4VC9zDaQyTzsY4kYlmPbmpg67D83b0+lY+paTJqEcu2+dg0yOLeXHlfK4OOBnnFJ3toiopOSuzWgk8wRv5ci5XIDDB61k+Gz/AMS28+Vv+Pyb/wBCNTadpqw2MVtdTM5V3dQjsAgLkhc5GQBxVLw3a24s7mTc+9LyXb87Y4Y9s1DvzLQ0SjyS1/rU6Dd/stSK3I+Vv85pfMT+9+lCumR83b0+taGQ3dwPlah2/wBlqN64HzD8qHdf736UCHM3zv8AK/SkVvlX5W/zilZ03v8AN29KRXTavzfp9KQ+ogb90flbpTc/6RJ8rf5NODr5R+bt6Um9ftMnzfp70yew7d8w+Vun9aN33PlbqKPMTcPm7envRvT5Pm7jtQMC3yt8rdP6UbuD8rdB/Kguu1vm7entRvTB+bsO3tQAm7g/K3U0pb53+VupoDrg/MOp7UF03v8AN3PagAY/7LdTQW/2W/yaGkT+8Op7UpkT+8Py96ABW4X5W7fzNNRv3a/K3anK6fL83p29zSI6+WvzDt2oAA33/lboP5Vf0Q51i34YcN1/3aoB1+f5uw7e1X9EZTrFvhs8N2/2azqfA/Q1o/xI+q/M66iiivHPojJ8R/8AIOXnH7wfyNc0Dwf3nb+8fSuk8Sf8g5eM/vB/I1zQUYPynp/SvTw38M8XG/xRCf8App/Ee59KcxOf9Z/Ef4j6GmED0P3j/KlZRnofvH+RrpOIWQnZJ+87/wB4+tOydw/ef+PH1pkijZJwev8AWszxQMeGdR2hg32dtuOufapk7RuXFc0kjRkdUt1ZplVcryWIHU1Jk7h+89P4jXLatpNv4m0ezsob0xSQIjttG5eeMHnrXQ2VqtnaW9qGeQQoqb26nA60k25NW0G4pRTvr2JpD8p/een8RpxPH+s7H+I+lMkA2ng9qcQMfdPQ/wAqsgCfk/1nY/xH+6KM8n95/CP4j6mkIGzoeh/9BFJgZPB6D+dAtR7E5P7z/wAePvQp4T95/EP4j6mmsBk8H/OaVVGE+U/eH8zS6D1uCn5V/ef+PH1NJETt/wBZ/d7n0oUDavB/yTSRAbeh7fypi7DsnK/vP4T/ABH0FJGf3f8ArOx7mgAZHB+6f5CmoB5fQ9DQGtyQH5D+87f3j7VWnvrfT7eS5urjyokflvmPU+1ThRsPB6f4VVihukuJ5hcGRDnyoCgG1u3zdal7aFR31JbC9gv4Yrm1n8yJhgN8w6N71neGz/xLbz58f6ZN3P8AeNXLewUWltA7yqUT5mjcrlieeh9c1l+G7RPsVzJ5k+UvJcDzDg/MeozzUO/MjVW5JW/rc6HJ/wCen/jxpFJyv7zt/ePvSbR6GhVGRwen+NaGOoZOB+8/8ePpQ5/6af8AjxpMDA4P+RQ4HoaYD2J3v+87f3jSKflX95/48fahlG9/lPT/AD3pFUbV+U/5xSDW4A/uj+87f3j6im5P2mT95+OT60oA8o8HpTcD7TJwf8mmLsSZO4fvO394+tGT8n7zuP4jSbRuHB6f1pNo+Tg9RSHqKx+Vv3n8P94+lLk4P7zsP4j6U0gbW4PT+lLtGDweg/l9aA1DJwf3nc/xGlJ/eP8AvO5/iNNwMHg9TSkDe/B6n/PWgNRWJ/56dz/EaCf+mn/jx9aawHoeppSo9D/k/WgNRyk4X956fxH1NNQ/u1/een8R96FUYXg9v5n3pEA8tflPb+tADgeX/edh/EfSr2in/ib2/wA+eG7n+7WeAPn4PQfyrQ0QAaxb8Y4b/wBBqKnwP0NaP8SPqvzOtooorxz6EyPEmTpy4/56Dt7GuaCvg8Hp/d9q6XxJ/wAg5eM/vB/I1zIAwflPT09q9PDfwzxcb/GAq3ofvH+H2pWVs9/vH+H2NMI/2T949vanMBn7p+8e3sa6TiCRX2ScHqf4fengPuHX/vn3qOQDZJ8p6+nvTsDcPlP/AHz70ug+o1g/krnOMj+H3NO2vuHXt/DUbD9yvynqO3uafgbh8p7dqYgkV9p4Pb+GlKvt6Hof4famSAbT8p7dqcQMfdPQ9vagAKts6Hof4f8AZFG18ng9B/D7mkI+T7p6Ht/sijAyflPQdvegBzK+Twf++frSqr4Tg/eH8Puaaw5Pyn8vrQoGE+U/eHb3NLoPqCq+1eD/AN8+5oiV9vQ9v4fakUfKvyn8vc0kQ+X7p7dvamJdB+1sjg/dP8PsKbGr+X0PQ/w0Y5Hyn7p7ewpEA8v7p6HtQHUeFfYeD0/u/SovNWBGklcRoHxlgOpOB+tSADYflPT0+lYuraffX9vPCGV4HlXasSbZY8OCWDZ5IqZNpaFRSclc2LeRZxHJC4dSMZUA9DzWV4bDf2bedf8Aj8m/h/2jTtGsLqLS4ILmSSGVWclowNzgucFuvJ6mqvhu2b7Fcv8AaJyFvJcphcN8x68VF3zRNbJRkr/1qdDtf3/75pFV8r16f3frRgf3T+VIo5Hynp6fWtDENr4HB/759qHVvf8A75pMDA+U/lQ4H90/lTEPZX3vwen92kVX2rwf++fpQwG9/lPT0pFA2r8p/L6Uh9QCv5R4PT+7TdrfaZOuf933pQB5X3T09Kbj/SJPlP5e9MT6Em19w4PT+770bX+Tg9R/DSY+YfKenp70YHyfKeo7UDFZX2t1+7/d9qNr4PB6D+H2pCBtb5T09PajAwflPQdvagBdr4PB6n+Ggq/mPwep/hpuBg/Kep7UpA3v8p6ntQArK/oep/hpSr+h/wC+femsP9k9T2oI/wBk/l70AOVXwvB7fw+5pqK/lr17fw/WlUDC/Ke3b3NNQDy1+U9u1ADgr/Pweg/h9qv6KGGr2+fRu2P4azwB8/ynoO3tV/RB/wATi34I4bt/s1nU+B+hpR/iR9V+Z11FFFeOfRGR4kONOU/9NB/I1zIfg9Onp7fSun8RnGnLggHzB1+hrmgWwf3i9Pb0r08N/DPFxv8AFIy//oR7e30pzPz2+8e3sfaglv76/ePp6UrFs/fX7x9PQ10nENkf5JPr6e/0p2/5h/h7/SiQtsk/eL1Pp607Lbh+8X9PWl0H1IWf9yv1Hb3PtT9/zDp27f8A1qRi3kr869R6epp+W3D94vb0piGO/wAp/Dt/9alL8duh7e30okLbT+8Xt6U4ltv+sXofT0oGML/J+B7f7I9qN/J6dB29/pTiW2f6xeh9P7ooy2T+8X7o9PU0CEZ+T0/L6+1CvwnT7w7e59qcxbJ/eL+nvQpbCfvF+8PT1NIetxiv8q/4e59qIn4/Lt7fSnKW2r+8X9PU0kRbb99e3p6UxdgD8j/dPb2HtTUf93+B7f8A1qeC2R+8X7p9PQUkZby/vr0PpQHUA/yHp09Pp7VF9pit0aSV1RQ+MkdyeB0qcFth/eL09vasq8sry780PdK0KyCSGKFAsiurAg7icEfhUydloioq8ldmhb3Mc6xSwyK6MvDKMg8/Ssrw2+NNu/8Ar8m7f7R9qYiXXh/w8khlLvGxmnEIU4DPlsZB4Gc8elZ/hrUnkneyt7hpleWaeVgqhVXd8pPGct6Cs3P34po3VP3JNPQ6zf8AT8v/AK1Ir8jp09Pr7U/Lf89F/SkUtlf3i9Pb3rU5xm/gdPy/+tQ7/wCcf/Wp2Wwv7xe/p6UOW/56L+lMQNJ879Onp/8AWpFf5V6fl9PansW3v+8Xp7Uiltq/vF/T2pD6jA/7rt09P/rUm/8A0iT/AA9/pTwW8o/vF6e3qKblvtMnzr/k0xPoLv8AmH09Pf6Ub/ufUdv/AK1Oy28fvF6e3rRlvk/eL1HpSGNL/K3Tp6e30o38H6Dt7fSlJba37xent6UuWwf3i9B6elADN/B6dT2/+tSl/nf6nt/9aly2D+8XqfSlJbzH/eL1PpQA1n/me3/1qC/+ce/0pWLf89F6n0pSW/56L+nrQAivwvTt29z7U1H/AHa/h2/+tUilsL+8Xt6eppqFvLX94vb096AED8v9B29vpV/RGzrFv9G7f7NUgW+f94vQenpV7RS39r2+WU8N0/3aip8D9DWj/Ej6r8zraKKK8c+hMjxJj+zlyMjzB/I1zI8vB+Xt6j0+ldnqFit/biFpGjw24MtZ3/CNp/z+zfkK7qFaEIWZ5mJw9SpU5orQ5s7P7v8AEe4/wpzeXn7v8R7j0PtXQ/8ACNJ/z+zdc9BSnw0hP/H7N1z0FbfWafc5vqdbt+RzkmzZJ8vf1Hr9Kd+73D5f1X1+ldC3hpGDA3s2G68Cl/4Rtcg/bZuPYUfWKfcPqda+35HMts8lfl7juPU+1P8A3e4fL6dx/hXQnwzGVC/bZsDHYetL/wAI0mc/bZvyFP6zT7i+p1u35HNybNp+X07j/CnHy8fd7HuPT6V0R8NIwwb2b8hQfDaH/l9m6Y6Cl9Zp9x/U63b8jnDs2fd7HuP7o9qPkyfl7DuPX6V0f/CNJjH22bGPQemKP+EaT/n9m6Y6Cj6zT7h9TrdvyOdbZk/L+o9/ahfLwny/xDuPU+1dEfDSH/l9m/IUDw2ox/ps3ByOBR9Zp9w+p1u35HOLs2r8v6j1PtSRbMfd9O49PpXSDw0gAH22bj2FIvhpFGBezduwo+s0+4fU63b8jnfkyPl/hPceg9qRNnl/d7HuP8K6T/hGk4/02bgY6CkHhlFXaL2bH0FH1mn3D6nW7fkc8PL2H5e3qPb2psWzJ+X+I9x6/Suk/wCEaQDH22bpjoKRfDSL0vZuuego+s0+4fU619vyOdxGdoKggrggleefpXO3dsvhhI7uz3tZtOFu4yVZtpyFIOOi9Me9ei/8I0nH+mzcDHQVDeeDrO/t2t7ueSaJiCUboSKmVem9U9S4YWtHRrT5HMwW8q3KTyybh5ZVk3Dgk5HbHA4q0uzI+X9V9/auiHhpAABezcewoHhtBj/TZuPYU/rFJdfzJ+qVm9vyOc+TA+X9R/hQ+z+7+o/wro/+EaTj/TZuPYUHw0h/5fZvyFP6zT7i+p1u35HPN5e9/l7eq/4Ui+XtX5f1Ht7V0Z8NqST9tm568CkHhtAAPts3HsKPrFPuH1Ot2/I5wbPKPy9vUf4U35PtMny8fUev0rpf+EaTbt+2zY+gpP8AhGY97P8AbZst14FH1mn3F9TrdvyOe/d7h8vb1Hr9KPk+T5e47j/Cui/4RtM5+2zfkKP+EbTj/TZuD6Cj6zT7j+p1u35HOHZtPy9vUen0pfkwfl7DuPT6V0R8NIQR9tm5GOgo/wCEbTH/AB+zfkKPrFPuH1Ot2/I5z5MH5e57j/ClPl73+Xue4/wrov8AhGk/5/Zuuego/wCEbQkn7bNk57Cj6zT7h9TrdvyOdbZ/d7nuP8KD5f8Ad/Uev0roj4aQ/wDL7N+Qo/4RtP8An9m/IUfWafcPqdbt+Rzy+Xhfl9O6+p9qamzy1+X07j/CujHhtRj/AE2bj2FA8NIFA+2zYHsKPrNPuH1Ot2/I5weX8/y9h3Hp9K0NE2/2xb4GDhu4/u1p/wDCNIM/6bNz7D0xU9noiWl0lx9pkkKA4VsY5GKmdem4tJmlLCVYzTa6+RqUUUV5p7B//9k=)
Answer:From the above figure we can say that,
(i) The ordinate of point L is -7.
(ii) The ordinate of point Q is 7.
(iii) The point denoted by (-2, -2) is R.
(iv) The point denoted by (5, 4) is P.
(v) The abscissa of point N is 4.
(vi) The abscissa of point M is -3.
Question 5.State True or False and write correct statement.
i. In the Cartesian plane the horizontal line is called Y - axis.
ii. In the Cartesian plane, the vertical line is called Y - axis.
iii. The point which lies on both the axes is called origin.
iv. The point (2, -3) lies in the third quadrant.
v. (-5, -8) lies in the fourth quadrant.
vi. The point (-x, -y) lies in the first quadrant where x <0, y < 0.
Answer:(i)The statement given is “False”.
⇒ CORRECT STATEMENT : In the Cartesian plane the horizontal line is called X - axis.
(ii) The statement given is “True”
(iii) The statement given is “True”
(iv) The statement given is “False”.
⇒ CORRECT STATEMENT : The point (2, -3) lies in the fourth quadrant.
(v) The statement given is “False”.
⇒ CORRECT STATEMENT : The point (-5, -8) lies in the second quadrant.
(vi) The statement given is “True”.
Question 6.Plot the following ordered pairs on a graph sheet. What do you observe?
(1, 0), (3, 0), (-2, 0 ), (-5, 0), (0, 0), (5, 0), (-6, 0)
Answer:![](data:image/jpeg;base64,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)
The above all points lie on the X-axis.
Question 7.Plot the following ordered pairs on a graph sheet. What do you observe?
(0, 1), (0, 3), (0, -2), (0, -5), (0, 0), (0, 5), (0, -6)
Answer:![](data:image/png;base64,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)
The above all points lie on the Y-axis.
We also saw that a point common to both the axes was (0,0) which is the origin.
Write the quadrant in which the following points lie?
i) (-2, 3)
ii) (5, -3)
iii) (4, 2)
iv) (-7, -6)
v) (0, 8)
vi) (3, 0)
vii) (-4, 0)
viii) (0, -6)
Answer:
From the figure given below, we can tell the quadrants of the given points.
(i) The point A(-2,3) lies in the II quadrant.
(ii)The point B(5,-3) lies in the IV quadrant.
(iii) The point C(4,2) lies in the I quadrant.
(iv) The point D(-7,-6) lies in the III quadrant.
(v) The point E(0,8) lies on the Y-axis.
(vi) The point F(3,0) lies on the X-axis.
(vii) The point G(-4,0) lies on the X-axis.
(viii) The point H(0,-6) lies on the Y-axis.
Question 2.
Write the abscissae and ordinates of the following points.
i) (4, -8)
ii) (-5, 3)
iii) (0, 0)
iv) (5, 0)
v) (0, -8)
Note : Plural of abscissa is abscissae.
Answer:
As we know, the abscissa of a point is its x co-odinate and ordinate of a point is its y co-ordinate {if a point≡(x,y)}.
So,
(i) For the point (4,-8) :
abscissa : 4
ordinate : -8
(ii) For the point (-5,3) :
abscissa : -5
ordinate : 3
(iii) For the point (0,0) :
abscissa : 0
ordinate : 0
(iv) For the point (5,0) :
abscissa : 5
ordinate : 0
(v) For the point (0,-8) :
abscissa : 0
ordinate : -8
Question 3.
Which of the following points lie on the axes? Also name the axis.
i) (-5, -8)
ii) (0, 13)
iii) (4, -2)
iv) (-2, 0)
v) (0, -8)
vi) (7, 0)
vii) (0, 0)
Answer:
From the figure above, The points which lie on axes are :
(ii) (0, 13) which lies on the Y-axis
(iv) (-2, 0) which lies on the X-axis
(v) (0, -8) which lies on the Y-axis
(vi) (7, 0) which lies on the X-axis
(vii)(0, 0) which lies on the on both the axis.
Question 4.
Write the following based on the graph.
i) The ordinate of L
ii) The ordinate of Q
iii) The point denoted by (-2, -2)
iv) The point denoted by (5, 4)
v) The abscissa of N
vi) The abscissa of M
Answer:
From the above figure we can say that,
(i) The ordinate of point L is -7.
(ii) The ordinate of point Q is 7.
(iii) The point denoted by (-2, -2) is R.
(iv) The point denoted by (5, 4) is P.
(v) The abscissa of point N is 4.
(vi) The abscissa of point M is -3.
Question 5.
State True or False and write correct statement.
i. In the Cartesian plane the horizontal line is called Y - axis.
ii. In the Cartesian plane, the vertical line is called Y - axis.
iii. The point which lies on both the axes is called origin.
iv. The point (2, -3) lies in the third quadrant.
v. (-5, -8) lies in the fourth quadrant.
vi. The point (-x, -y) lies in the first quadrant where x <0, y < 0.
Answer:
(i)The statement given is “False”.
⇒ CORRECT STATEMENT : In the Cartesian plane the horizontal line is called X - axis.
(ii) The statement given is “True”
(iii) The statement given is “True”
(iv) The statement given is “False”.
⇒ CORRECT STATEMENT : The point (2, -3) lies in the fourth quadrant.
(v) The statement given is “False”.
⇒ CORRECT STATEMENT : The point (-5, -8) lies in the second quadrant.
(vi) The statement given is “True”.
Question 6.
Plot the following ordered pairs on a graph sheet. What do you observe?
(1, 0), (3, 0), (-2, 0 ), (-5, 0), (0, 0), (5, 0), (-6, 0)
Answer:
The above all points lie on the X-axis.
Question 7.
Plot the following ordered pairs on a graph sheet. What do you observe?
(0, 1), (0, 3), (0, -2), (0, -5), (0, 0), (0, 5), (0, -6)
Answer:
The above all points lie on the Y-axis.
We also saw that a point common to both the axes was (0,0) which is the origin.
Exercise 5.3
Question 1.Plot the following points in the Cartesian plane whose x, y co-ordinates are given.
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
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)
Question 2.Are the positions of (5, -8) and (-8, 5) is same? Justify your answer.
Answer:![](data:image/jpeg;base64,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)
No, positions of (5, -8) and (-8, 5) is not same because (5, -8) lies in IV quadrant and (-8, 5) lies in II quadrant.
Question 3.What can you say about the position of the points (1, 2), (1, 3), (1, -4), (1, 0), and(1, 8). Locate on a graph sheet.
Answer:From the given points (1, 2), (1, 3), (1, -4), (1, 0), and(1, 8), we can say that all these points lie on a line parallel to Y-axis at a distance of 1 unit.
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)
Question 4.What can you say about the position of the points (5, 4), (8, 4), (3, 4), (0, 4),(-4, 4), (-2, 4)? Locate the points on a graph sheet and justify your answer.
Answer:From the given points (5, 4), (8, 4), (3, 4), (0, 4),(-4, 4), (-2, 4), we can say that all these points lie on a line parallel to X-axis at a distance of 4 units.
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)
Question 5.Plot the points (0, 0),(0, 3), (3, 4), (4, 0) in graph sheet. Join the points with straight lines to make a rectangle. Find the area of the rectangle.
Answer:Plotting the points :
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXUAAAE3CAIAAADaD0b4AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAAhdEVYdENyZWF0aW9uIFRpbWUAMjAxODowNToxMyAxMDoyMzoyNOOEYxUAADIESURBVHhe7Z15eBRVuv/pLEACISEESEhAVgMIIgJeWRxAVFB8WEVnBmbmer3DuDN61Yef4DJu48zoeB0dB0FAZXcXWRRwYNgXZUdg2CE7IXtISDrJ70udk7onnU4ZyqpKL9/PH/2c97ynTn9TXfXWe6rfVLtKSkoaKZSXl1dVVTVu3FjaCgYukJqaGh4e3qZNG2lXY25Cc6558+ZlZGQ8/fTT0lZwUkZWVha8iYmJ0lagDBXKUAlIGa6KigrZ1CgrK8O4Jk2aSFvBwAXOnj2L+JKQkCDtasxNaM41Z86c9PT0Z599VtoKTsqABuzuDh06SFuBMlQoQyUgZYRYhUtDGg2Hj2igDB3KUAk6GTLOEEKI1TC+EELsgvGFEGIXjC+EELtgfCGE2IWrvLxcNjVgVl35t98gJSUlLCwsPj5e2tWYm9Cca+7cuenp6TNnzpS2gpMyMjIy3G53UlKStBUoQ4UyVAJSBuvrrHexlEuFMlSCTYYLYUw2NczNDs6dO4f40rD5y3vvvYf85ZlnnpG2gpMyEOPgbd++vbQVKEOFMlQCUkZIaE1EUYw0amLgAqJiRxoKBlvZ4fKqARhvZa2rrl0BDLay3EUZKpSh4pgM3t8lhNgF4wshxC78L76EhYWFh4dLgxDiw/hZfFm2bNk4jWnTpqWmpspeQohP4k/xpaysbNu2bUOGDPntb387YcKE6Oho6SCE+CSu/Px82dQw9+0UyMjIwMolLi5O2tVY9XVXZGRkUVHRo48++uSTT/bu3Vt0oqeyslK0wQcffJCenj59+nRpK1glQ8fAlZ2d7Xa7a39VDyhDhTJUAlKG69SpU7KpgdMV40JDQ6WtYOACiFMhISFRUVHSrsbchLVdCQkJR44cGT16dHJycvPmzX/5y1/ec889iC/YU3JEo0ZLly7NzMzE0knaClbJ0DFwFRYWwus1vaIMFcpQCUgZLpyisqlhLnqBtLQ05C/21e9GRETk5eVt3rwZbSyU0Bg/fjzWSqWlpWIAmD9/PvIXX6jfxcWhXbt20lagDBXKUAlIGS70yqaGuafjgTNnzoSHh9dWbG5CAxf6ESyfffbZ2NjY//mf/5G9GnPmzEGYe+6556StYLkMAxc0YHdfddVV0lagDBXKUAlIGf50f/fw4cMfffSRy+W6ePEilnVdu3aVDkKIT+JP8aVt27ZHjx4dN27cPffcg/ZNN90kHYQQn8Sf4gsWRHffffd//ud/Tp069f7774cpHYQQn8TP6uuSk5PHjh07ZswYNGQXIcRX8bP4Atwa0iCE+DChzzzzTJUCTt3KysqQkBBpKxi4QH5+vsvlatasmbSrMTehgau8vLwu1/fff19YWHjTTTdJW8FyGQYuUVwQFRUlbQXKUKEMlYCUwefXWe/K4qPSFChDJdhkeD6/zty338AXfh/W4Pl1TsqABuxu/hSpgDJUgk2G96dRmQCpEZBGAwEBdT2Vy0l8YVcAylChDBXHZPjf/V1CiL/A+EIIsQvGF0KIXTC+EELsgvGFEGIX/ldfZ+BifZ0KZahQhopjMlhfZ72LpVwqlKESbDJYX2e9i6VcKpShEmwyLKuxQWoEpNFAQADr63QoQ4UyVByTwfu7hBC7YHwhhNgF4wshxC4YXwghdsH4QgixC9bXWe9iKZcKZagEmwzW11nvYimXCmWoBJsM1tdZ72IplwplqASbDMtqbJAaAWk0EBDA+jodylChDBXHZPD+LiHELhhfCCF2wfhCCLELxhdCiF0wvhBC7IL1dda7WMqlQhkqwSaD9XXWu1jKpUIZKsEmg/V11rtYyqVCGSrBJsOyGhukRkAaDQQEsL5OhzJUKEPFMRm8v0sIsQvGF0KIXfhffEHSFRYWJg1CiA/jf/EF68adO3e+//77ZWVlsosQ4pP4X3zJyMh4++23t2/fXlFRIbsIIT6Jq6CgQDY13G53VVVVeHi4tBUMXACnPVYurVu3lnY15ib06oqMjERM+eCDDw4fPnzx4sW//vWvHiEGSQ1kTJ8+XdoKFsoQGLjOnz8PYfHx8dJWoAwVylAJSBmu06dPy6ZGZWUlxiFSSFvBwAXy8vLgioqKknY15ias7cLMMTExW7du3bNnT+fOnb/66qvXXnvtwoUL0q2xdOlSxJff//730lawSoaOgauwsBAfHtRKW4EyVChDJSBluPLz82VTw1z0Ajixw8LC4uLipF2NVeGwadOmOTk5yFDGjRuHsLJgwYLXX38d+0i6NZDapKenN3j+kp2dDW+DX6MoQ4UyVByT4UKvbGqYq94DZ86cwezt2rWTdjXmJvTq+uabb5544om+ffsivpw4ceKpp56aMmWKWpI8Z86ctLS05557TtoKFsoQGLigoby8/KqrrpK2AmWoUIZKQMrwp/u73bp1e/zxx4cPH37dddclJCR06dLFa6pGCPER/Cm+dO7c+V6NO+64Izk5+YYbbmB8IcSX8b/vp5GGde3a9de//rXX/+MkhPgO/hdfKioqWrduPWjQICYvhPg4/hdfKisr3TWfKUEI8U08n1+H7ACvId4eUWXgAnU9v87chMYuhBivLoPn19khA69eXdAAhV4fDkYZKpShEpAyXKWlpTLUaJSbenoVSElJCQ8Pb9u2rbSrMTehOdfcuXMzMjJmzJghbQUnZWRmZsKblJQkbQXKUKEMlYCU4YJDNjXMzQ7OnTuH+FK7YsfchOZciC9paWlen1/npAzEOHjbt28vbQXKUKEMlYCU4U/1dQIDF+vrVChDhTJUHJPhf/d3CSH+AuPLFbBjx44VK1aI9s6dOx988MGpU6e++eabRUVFotMDjMcAsHDhQlwuROeqVauOHz8u2oQENowv9SUzM3PDhg3iARQnTpxYvHhx9+7d+/fvn5ubu2zZMj186CC4IKz06NEDYw4ePIiwIvqjo6O//PLL4uJiYRISwARFfMHJ/Pbbbz/00EO/q+bFF19EvJDu+rFu3br27dv369cPoeSLL75o1aoV5kFuMm7cuI0bN2ZlZclxGhizevVqjHnggQcwBlt9/vnnIqYg3OD166+/1gYSEsgERXwpLS1FCEhMTMR5LigsLHz33Xfrn0QgGG3ZsuU//uM/wsLCLl68uH37drTF3Szxb5aHDh0SIwUhISEjRoyYMmVK06ZNYRYUFDRr1kwUHGMrbPvtt98yhSEBT0hFTSo1pFETAxeoqqry6jXYyg4XZEijJo0bN54wYcJ91dx555179uzBGQ6X8YTCdfbs2ZKSEuQjaF+6dMntdrdp00a4MHNcXBwC0OUNNNCP+DJo0KBOnTohEt1///2IbnfddVd4eLg2X2WHDh1SUlJOnjwpN9AQLmnUxLSrrr1hvJXlLsrQQX9QyQjBqWIJmAtvII0GwkCD2JvScLuRv/Tt2xephLR/DMQXBBcECGGiobcRpCMiItTJxY4W7aioqF69eiHWINCkpqaKzkiNf//738K0CVVGA0IZKsEmw7LfcMMVG0ij4fD6+41Y1CD7ePnllx+u5rXXXmvevLlYs9SHM2fOIFIgHqGN2bDgwipJuPBRYfkj2gJ1VyQnJyN/GTt27IEDB7CGEp2YCimMPoNNqDIaEMpQCTYZIThbVESvNGpi4AJCsTQUDLay3GWgAa/XXHONvPvSr1///v03b9584cIF4a1rQt2FDEWfGW0ECCyIhKusrCwnJwdLIeEFGIkA9I9//ANRSfRER0e3aNECw8SEGICrh4dU4ZJGTcy5ML/HW+gYbGW5izJUgk1GsHw/jdRj0qRJSCUEjzzyCFZM+/btk+4fA+EjLy9PfAmN+HLLLbfoN2j379+PPYs8RRsoQU92dvaXX34pNtm7dy9iWc+ePYUXmYtYcAmT+Ds7d+7U6w8EODbeeuutEydOSLsmongKLF68WK9s+Prrr0+ePCnaAUOQ1r+0bt26bdu2WNpI+8dISEhAvEBcQBtR+fbbb2/ZsuVjjz2GQ+Tjjz++6667YMKF40YcMQhnU6ZMycrKeuihhzBmyZIlGNOjRw9tssu/tYD8pVu3bsIkPoV+8gNchx599FE0PMKHCjLZ9evXiwNAZ926dX/5y18yMjKkrYCr2sKFCzt37ty7d29cnPRKBazWv/rqqwD7VjFI48u5c+eQUNT/DL/qqquQbuBoEGZ8fPwvfvELLLJwiIwcOfLmm29G0EE/DpFTp04hdqCNyZEx9e3bV4wZO3as+K4aHD16FNsmJiYKk/gUx44dS0lJwacm6NWrF15rPxhAB5lsUlLSgAEDpN2oEdKQrVu3YhEtbQVce0Qwevjhhx944IHrr7/+008/FTEFM+CC980334iRgUGwxBekHi+//DKyCcHbb789atSo+p/hMTExI0aMwEGjZ7MIH1OnTsUhMnr0aD1whIeHY068CrNfv34Y4DEGB9O2bduQAek9xNfAqS4+uMv/3KF9yvgopa8mSF42b94sCqNEDz5fpCE33HCD1/9ODgkJGThw4OTJk8WnX1RUpBdGoQdbIfEJpBQmKOILPsL/+q//GjRo0DXVDBkyZOLEiVd0hg8ePDgiIsK47rZFixY/+uBOUQesr5WIX4NMp7S0VM1udu/ejTQEQUTaNcGxgWB09dVX79q1C9e5jRs33n333fpx2KlTp9TU1DNnzggzAPDL59fh1aurrufX4UPFche5KD5aLExAz549mzRpIrz1fC+MRxaDy1RCQoKHSwd/fmxsrPHDweDFxTA6Olp2VVNPGR4YuIxl4NXC9wokGVgFL1y4cN++fas0cEUBSFfx6YsBArHVnj17sNC+9dZbcfDDRDqD5AWm+C8zHIpYOmnDJboMNAoKChBQsKDGq/jtYwzAaqtdu3Z4OzFeYO5PNnA59qGEPv3003gnHbdWe4OdJUwVAxdAfMHs2E3SrsbchOZcIr4gN5G2giXvhWVzfHy8aBtshaQX3ubNm0tbAf241iHNkbZC/WWomJaBVwvfK5BkIL7gnMcSCZcKfOJ4jYuLQ86Li4cYIBBbrV27Fq+II3hFIvPZZ5/h8oNtS0pKli9fjpwX6+XLo6vRZWBmXGbgnT9/Pg6Jjh07oh8X/L179+LwwNvJDTQ8FKqYczn2oVhWY4PgAqTRQEAA/kJpNBy+sCsAZajUXwaGIc8VdZgPPvjgAw88gAbSEOmuCZY2+rS5ubnIWRBinnrqKSwLDh8+/Oabb2K5JLwCxCAkR1gBCRNpDsjOzhYmjl4kAvXU+VO4vC8c+VA8a2xErzRqYuACQrE0FAy2ssPlVQMw3spaV127AhhsZbmLMlTqLwNtfaSHS0W4sO7GMgcLAfQg75gyZQrSZ2Qf3bt3x+oD3latWonxgvDwcKynVq5cKTY5dOgQolLv3r3Rxmzl5eUpKSmtW7fWxv4f4r2kURNzrvrvDRUTriD9fpoQS2jXrp1eGBUTE/Pzn/8cyQ5SnnvvvbdDhw4TJ068+uqr4dq1a9fSpUtFYdT48eMzMzMfffTRRx55ZMmSJRMmTAjgwijGF0I8QX6B8x889thjjz/+OBrvvPOO16+NEURiY2MPHDgg7WoiIyOxtkL+IsyIiIgTJ064tTss6ETc6dmzJ0LPiBEjEG7074+OHTvWr18/r4/191MYXwipQf/+/SdPnowkQtC1a1e8ivsvcoRCy5YtPQqjBAgZY8aMSUhIEGbjxo3VwqgBAwYgeQEYowcXxK/t27cHWGEU4wshNUhOThYnP7j8PwLafwmogcCDwYMHY9VjXHcbFRU1cODAsOoaPK98++23iEH6P6kFBowvhPwkkMKMGjWqTZs20vYGEhmP/4CtTbt27TBPICUvICjq64CTMhwrXgKUodJQMmJjYxEdtO7LmJPRtm1bnD4/RYYH5mRY+178fVjrXZn8KVIFylAJNhkB9fuw7733Xnp6On8fVkAZKpSh4pgM/j6s9S7+FKkKZagEmwze3yWE2EXgxJeKigpkfWgcPXoUbdFJCMDxIB5VyWPDYfwvvoh/c5BGNTt37vzDS6+s27p/3Zbdr/9jAdrokT4S3IhjY9aCz1/939k8NhzGz+LLmjVrntT4/vvvZVejRtu2bfvLW3NnfZt+OLTfgYprV56OQRs96JcjSLCiHxvrMxOWHgjlseEw/hRfTp06hfgSHx/ftGnTBQsWiJ98vnjx4qt/fm1jWnRlx9sbtRvYuMst5W0GoI0e9It/PCPBiXpsuNveEN55BI8Nh3EVFRXJpka5qW+nQFpaGpYttasYzU1Y24WYkpmZ+cMPPwwbNgxr6enTp7/11lsJCQmbN2++a+r/azRwhqtxczlUo6qsqNG2lz+Z/cf+2u/JWyVDx8CFwOd2u2t/lQYoQ8VuGd999x2PjYaV4Tp79qxsaog6PK//KGHgArm5uSEhIdHR0dKuxtyEtV2Q3rJlS7yuXbt28eLFnTt3xioJf9Xf//73v3x+JLTPvXKcQsW++U+O7z558uTLbYtk6Bi48vPzK7WH3UlbgTJU7JaxaNEiHhsNK8OVk5MjmxqIahin/6OnioELILnA7LV/M8zchF5dUVFReIvt27dv2LABkWX06NE9e/Z85513Xvn4UEjvX8tBCpUHPnx60jX33nv58LJQhsDAdeHCBXhrlzIDylCxW8b8+fN5bDSsDP+rrwP4Y2bMmJGYmPjoo49u3Ljxnvtnugc95wqpETurKt1hW/+wbNZLP/vZz2BaLsPAxVIulQaUwWOjwWX40/3d06dPY3GEBv6Y7Ozs1q1bo33ttdfe2DMhNHUTjhptlEZVJXrQD6/sIcEHj40Gx5/iC/IjLI6efPLJp556Kj4+Xlx8YmJinnx82oCWGWEnvnSn7b50elNFxh600YN+eMW2JAhRj42K9D08Npwn9Pnnn5dNjQqturGuWzh49eoC+fn5oaGhUbV+E9PchF5dLVq0aNy4cU5ODo6Mu+66S3/4YPv27ZPaRLd05eSc2d+lZVWP1hWjrm05ZdKdQ4YMEQOAhTIEBi7xz+9eD1/KUHFAhn5shJVk3jagc2xlKo8N4JgM/7v/gn68ulwuYepkZWW9+eabrvCIcXeO6tChg8c35ZbLMHDxxoeKL8jAsfH999937NqjOD+bxwbg/Zc6QaR0a89J9gAHTceOHcNdFf379zd+mBgJNnA89OnTJ7Kxi8eGw/jf8+sQXJDaeXXx+XUqlKFCGSqOyeDz66x38VFpKpShEmwyPH8jEhEISKMmBi5Ql7eufmCHq67fhzXeii4dulToUjHh4vPrrHfxxqoKZagEmwz/u79LCPEXGF8IIXbB+EIIsQvGF0KIXTC+EELsgr8Pa72LpVwqlKESbDJYX2e9i6VcKpShEmwyPEtiEIGANGpi4AJ1eevqB3a4WF+nQ5cKXSqOuVhfZ72LpVwqlKESbDJ4f5cQYheML4QQu2B8IYTYBeMLIcQuGF8IIXbB+jrrXSzlUqEMlWCTwfo6610s5VKhDJVgk+FZEoMIBKRREwMXqMtbVz+ww8X6Oh26VOhScczF+jrrXSzlUqEMlWCTwfu7hBC7YHwhhNgF4wshxC4YXwghdsH4QgixC9bXWe9iKZcKZagEmwzL6utSU1PDwsIatr5u3rx56enpvlBf53a7ExMTpa1AGSqUoRKQMhBxrAFzIX+RRgMBAQ2uAUCDlXvWLJShQhkqjslgfZ31LpZyqVCGSrDJ4P1dQohdML4QQuzC/+KL+L8paRBCfBh/ii9ut3vVqlWvvPLKH//4x02bNsleQoiv4k/x5cCBA+vXry8rK8vLy1uwYMHBgwelgxDik7iKi4tlU6Pc1LffIC0tLSwsrE2bNtKuxtyEtV1NmzZFfMnNzR06dGhJScm0adOGDRv2y1/+Em05olGj+fPnp6enP/3009JWsEqGjoErKysLqVbtr9IAZahQhkpAynCdO3dONjVEHR4ihbQVDFwAZ35ISEh0dLS0qzE3YW1Xs2bNMLnLdfkL9UuXLk2fPn3s2LE33XRTZmamHNGo0eLFi2E+9thj0lawSoaOgSs/P7+ysrJly5bSVqAMFcpQCUgZruzsbNnUQFTDuPDwcGkrGLgAIiJmj42NlXY15ias7QoNDY2KikIIg2v58uWnT5/+zW9+ExMTgz0lRzRqhEUT8pennnpK2gpWydAxcOXk5MBbO5UDlKFCGSoBKcPP6uuwGlqxYkVhYeGIESNqVwexvk6FMlQoQ8UxGf50fxfBZfXq1cXFxWPGjPG6awghPoU/xZdNmzb96U9/OnHixOzZs1955ZVDhw5JByHEJ/Gn+IL11y233FJZWYkUBiDBkw5CiE/iT/Fl+PDhL7/88ksaaFx33XXSQQjxSfwpvggqKircbrc0CCE+TAiWG5ZQpSENO0FwAdKoiWMajKEMFcpQCTYZfH6d9S4+Kk2FMlSCTYb2kCkrwFwuPr9OAxqs3LNmoQwVylBxTAafX2e9i6VcKpShEmwy/O/+LiHEX2B8IYTYBeMLIcQuGF8IIXbB+EIIsQv/q68zwBc0AMpQoQyVYJPB+jrrXSzlUqEMlWCTIctgfjqYy8X6Og1osHLPmoUyVChDxTEZrK+z3sVSLhXKUAk2Gby/SwixC8YXQohdML4QQuyC8YUQYheML4QQu2B9nfVQhgplqASbDNbXWe9iKZcKZagEmwxZBqPj0pBGTQxcAHN59RpsFcAuL3tWw3gry12UoYN+ytBBvzMyWF9nvYulXCqUoRJsMnh/lxBiF4wvhBC7YHwhhNgF4wshxC4YXwghdsH6OuuhDBXKUAk2Gayvs97FUi4VylAJNhmyDEanrjoZYOACmMur12CrAHZ52bMaxltZ7qIMHfRThg76nZHB+jrrXSzlUqEMlWCTwfu7hBC7YHwhhNiF/8UXLOpCQ0OlQQjxYfwvvmCZt3nz5vT0dGkTQnwVP4svpaWlK1aseOaZZ06ePCm7CCG+iqukpEQ2NcpNffsN7K5/wZrI5XJt2bJl06ZNs2fPXrJkyY033ohh0q3B+hcVylChDBXHZLhSUlJkU6OiogLjECmkrWDgAjk5OQgB0dHR0q7G3IS1XU2aNImMjNywYUOvXr2mTp2KFOb666/Hm0q3xuLFizMyMh5//HFpK1glQ8fAlZ+fD29sbKy0FShDhTJUAlKGC5FMNjXMzQ6ys7MRX1q2bCntaqySGxIS0qJFCwTICxcuTJ48GfGlX79+BQUF0q2xcOFCxJcnnnhC2gpWydAxcOXm5sIbFxcnbQXKUKEMlYCU4X/1dXp8GTx4sOyqhvV1KpShQhkqjslg/QshxC4YXwghduF/8QU52B133BEfHy9tQoiv4n/xJSIi4pFHHunSpYu0CSG+iv/Fl8rKSrfbLQ1CiA/jf8+vq6ioQHyRRk0c02AMZahQhkqwyeDz66x3sVRUhTJUgk2G9pAphbqeQwUMXABzefUabGW5qy4NwGArO1xe9qyG8VaWuyhDB/2UoYN+Z2Tw+XXWu1jKpUIZKsEmw//u7xJC/AXGF0KIXTC+EELsgvGFEGIXjC+EELvg78NaD2WoUIZKsMlgfZ31LpZyqVCGSrDJkIUxPx3MJVsNhy9oEPiIEspQsU/GqVOn9u/fLw2NsrKytWvXnj9/XtoKkIHx72tgDEaKfszgdbxNOPShIOrgnXTMVdcA1tfpsJRLJeBl5Ofnf/jhh0lJSePHj9ddW7dufeSRR2bNmuXxlEXIQIq9cuXKI0eONG3aNCIiYty4cTfffHNoaOiSJUtKSkomT55c++1+okJpKzj2ofD+LiE/iW3btuE6PXr0aGk3apSVlYUIkpubK22FioqKf/3rX1iezJ49G8v5SZMmIayIkSNHjjxx4sR3330nRgYGjC+EmAfJC9Y4w4YN0289XLp0ac2aNUjke/XqJXpUSktLN27ceNtttzVv3hxm3759EXGOHj2KNnpuvPHGzz77DDNoYwMBxhdCanDy5ElxcwQs0Ni3b5/01eL06dPZ2dnt27eXdqNGCBaY4c4775R2TbCOKC4u1m+sYn3UqlUrTCLM5ORktFNTU4UZADC+EFIDrHf+9re/YRUjWL9+/dKlS+sKMRkZGQgQCBPCRDqDTUaMGCHSE69gcFRUlGgj61F/0icmJgZLrWPHjknb/2F8IcST8ePHz9d47733Zs2a1bFjRzSysrKkW+HUqVMIEGJxhJXOpk2bmjZtOmDAAOH1ClIYfQWETS5evCjaAKGnQ4cOSIik7f941tdVaUijJgYuUJe3rn5AlwpdKg3oUk00wsPDf/GLX+Tl5e3evVt0CsQwRAe8ip4LFy4g08nJyfnoo48+/vjjtLS01atXnzhxQngFlx+J4nLBJcyioqLMzMzY2Fi0MQ9cCFX6hDqX36l+4lV8wRXitgjMJZ5c2YBAAGRIo+GgDBW/k4GRQBoaSEmuvfZaRAppKyDdQIwoLS1Fu6SkJCkpaf/+/WvXrsUqCWnIzp07U1JSxEgBwkefPn22b99eXFwM8/jx40hnkpOThbewsPDs2bN4O2HaR/33xk/EyvURoq9sBTc+sh8oQ+WKZNQe3KZNm/Pnz0tDAQEF6yZRBJ+QkPDCCy+IVdUbb7zRq1evGTNmDBw4EC4soxBTcFYjvtx2220ZGRnz5s1bsGDB8uXLBw0apFe9I1QVFBQ48NsYjn0ooS+++GKoArqQwjVp0kTaCgYugP0SFhYWExMj7WrMTWjOtXfvXlwWRowYIW0FJ2VAA3LFVq1aSVuBMlR8U8ahQ4fy8/NFzZvu2rFjB8whQ4ZoQy6ju7Zs2dK9e/d27dpJh+YCOCMGDBiAwISew4cPf/3110OHDr106VJ0dHTnzp1XrFhx5syZ9u3b33fffc2bNxdb/fDDD7m5uRMmTIiIiNBmksBl4k82cDn2ofD+LiE/AoICgg6CgrQVkLMgAcFqCLmJ7NJo1qzZE0880a1bN2Fi265du+J8EyY2+UADY/RvmvAuu3btuuOOOwy+e/I7GF8IMQKBY/PmzUgrevToIbtqcuuttxYWFiJ3lrY3kC8gxxFfM9XFnj17ysvLjb978jsYXwjxZN++fQs1lixZglekJxMnTrz66quluyZIYbDwOXfunLS9gW2Rs0ijDrKyssaMGRNIyQtgfCGkBp06dYqIiPimmg0bNowaNWrcuHHS7Q3EDuMB9QHBRV9PBQyML4TUAMFiQTXvv//+/PnzB/1Y6kHqgvV1dNWALhW6VEy4XB7/rFlu6ulVICUlJSwsLD4+XtrVmJvQnGvu3Lnp6ekzZ86UtoKTMjIyMtxud1JSkrQVKEOFMlQCUoaV6yMfqaRqcPyxosw+KEMl2GTw+XXWuxx7OBigDBXKUPEFGby/SwixC8YXEvhUVlaKpytkZGSgLTqJAwROfKmoqBDPMT137pxHsTYJZk6ePPn5l18t/XzVyjUb5i38BG30SB+xmQCJL5mZmcuXL9+xY4d4uCHa6JE+EsScOHHi7VnzHn5x/sIt56fP+nbWmlNoowf9cgSxk0CIL2VlZfPmzXvhhReQAx8+fHj9+vVoowf9cgQJSnAAvPG/by7edK6sx5SyzuOa9ruvtOMYtNGDfh4eDuDyeJiw2Olev+I2cIG66l/MTXhFruPHj9933329evXSH2WKhdLBgwfnzp3btWtX0eOADB2D4gLKULFbxqlTp8ZMvt910wshEbGiR1BZklO16dnli2Z16tQJpt0yVILtQ3G9++67sqmBd8UrIoUwVQxc4MKFC6GhoTExMdKuxtyEV+TasGHDsWPHevfuLW2NAwcOdOvWbdiwYcJ0QIZOXl5eRUVFq1atpK1AGSp2y9i+ffsX+y6G9XtAmCru7/8xrk/kjTfeeLltswyVYPtQQmrjcrlkqxYGLgPMTVh/V2lpae0v3tGDfjlCw24Z9YQyVGyVgYtqVWP5pH4PqsKj4JXjbJZRfwJPRiDU13388cd/+MMf+vbtCwGip7y8fM+ePc8999ykSZNEjwMydFjKpdKAMlasWPHfM9+pHPBEI5d8sJOkqiJk12vvvfSg+JUiu2WosL7O/xgyZEh8fHxKSkp+fn5BQQFe0UYP+uUIBcTBjz76KJB+AoLUxYABA7pEl7lyjjRSL6JVVehBf4A9yck3CYT4kpCQMGPGjLZt254/fx5xFEtBtNGDfjmiGngRXJ599tk1a9Zg/Sl7SYCCw2DaQ1O7lO4IydpdmX/Wnf1vvKKNHvTrT9Um9uF/8UWs66RRzfDhw//0pz/17NmzT58+kydPRhs90qeAtPDAgQMPP/zw6tWr8/LyZK8N1FboPI0bN9Z/V7ABwaK1AWXcfffdD00eOSz6h86XvruxZWpy1T600YN+OcJZsIKIjIyURsMRFhbmzIcS+vzzz8umhriqe71FbOACWJWEhoaKH77EyL179+LAwq40N2FdLqxrEBqOHDmCN4qOjpa9GjExMenp6cXFxQ899FDtr7HEhJs2bbp48eKkSZNWrlzZo0cP8f2ctQoB3kI8//27776DSHVRavl7GbgqKyv379+/a9euH374wWN3OSnD5XIdP358y5YtkIGUQT27nJFxbe/e/fte2yai7Le/urtnuybX9e7Zo3v31q1bS7dTMgQ4KrA3Nm/ejL2Rk5ODFFt/6LeTMnD9Qy6/atUqyMAHZN/esP4yC93/+te/pk+ffvToUdllEWKPzNXAMgemdNSPoqKiDRs2DBo0qH379lh7//Of/7zSGepJ8+bN8fkhhL344ovImGSv4+DQWbx4MXaU2GMXLlyQDmfBHli0aBFkvPPOO1988YVN+9yYjh07jho16qp2rQYOHPjhhx9++umn0uE45eXlf//738UBjNPE4+lLjuF2u7/++usFCxYsWbJk2bJlhYWF0mE1Vj6/DpEYYQyZy5o1a3DlxOxiEyAH1eSKXJgNR+qXX345a9asOXPmYH5x6kq3Ru2tdNB/6NCh8+fPX3vttYiyt99++8aNG1NTU4XLYKsrdaETiRsyF8QXcRdZHaZtZNl7Aa8u9OB9z549O2XKlI8//hi7C4kbkj59d3ndSmCtC++IpHLw4MGQ8dJLL+HyoP6gal1bAWtd6ETQx4X6m2++EftB3xWgrq2AtS68aUFBAfYAjmHskJkzZyKvlD5nZeBcwHmKuL906dKuXbsivugj69oKmHCFzpgxQzY1ENjwik9CmCoeLkwHoWJegEjcrFkzXLd37tw5ZswYnGBDhw7FAgTXK3Urlfq/F8DMuCBv3br1nnvuadGiBbKPNm3adO7cWYwUfP/999hTQ4YMkbYCPlTsyszMTBxnmOf06dOYITExMTk5GTERA366QgH2Cd4Ln9/o0aMRwhDIsFgTbwFMTAhMuNDTs2fPDh06oIEx+Dh+9rOfIQ0W4619L1CXC3vjqquu6t69O47mdevW4XjAUYGjRXgdk4Gexo0b7969e8+ePQh2JSUl2BtiMHBMhjiGP/nkk9jYWKyScCjiSHb42MDORx6A1Alna2lp6b59+6677jqcR5AhlFgrw/z6CDsLQnWwy5o2bYpL91133SXuwtgBYgoOFOwjtL3+Xmdd4Cq6ZcsW7FBcNwCSw5YtWyIbsvwur/j8JkyY4LWM2jEgAx85XhHfEeZwknfq1EnsNyfBO4oDd9euXTt27ECAsy8VNwDHak5ODpKX8ePHe9y2cxh8HPHx8StWrMAyDekDVEGb9DkCQgBei4uLjx07hhQbMt59910b1844AlSQhuAklEZNPFwwkXUjGOvARCdcWBeMHDly8+bNYlg9J1Tx6sKEv/rVr0SG+bvf/e6zzz6Tjmpmz579/PPPS6MmWO4i8cG20q6qOnjw4PDhw7dt22ahQgGWXfAiD7/tttvwKns1LH8vAxf68fcia3j11VchSfZqOClDhDmQm5uL0xtrZ2ECJ2V8/vnnP//5z3GUTps2DQ3kEdLhrAydht0br7/++u9//3sMsFuG+diJGdevX79YASY6pdsGkBZhdxQVFSG+lJeX1/9nwLHJ2rVrsW5SE6tu3boNGjQImu2444jMULYaDuwiLCexInjwwQdr11U7RlpamvjtMWQxyMmhSvQ7DN4XHzSOUuyT/fv34+oiHc6CXeELewMrVlHsHhYWhmUaThDRbznm4wvO1WeeeebTahYsWPDkk0/atzICyPD79OmD91qyZElCQoL459f6kJ+fHxkZiSW3tDWwfkF+gaurrTGxocDhizX2rFmzkpKSEFuR6zXU90fHjx/HuwN8alhE4xOUDmeZOHEi1sU4eET+ov/jiMOoe6Np06YNtTfwvght0IAdAhl1/fTtT8eytd/58+exmBRtnLqDBw/2+t+ZPwUErylTpiDjAGjUP5YlJib++c9/Tk5OlnY1iDgIkXbERIQtXBawE/Aqu5wF8SUlJQVre5xUWOeDK7pdZSFIEnEEQwA+tQceeACfhXQ4S7EGGu3bt8fVW3Q6j7o3sNhvqL2BfBbLouUaOJXs2yH+9/+N6MeruE3lQT1/PwAJKg41sU/R3r59Oxr4pPv37+9xU1ZslZWV9d1338Fs27atPubAgQNxcXG1/wUBQENoaKjX8nPL94aBCzEOr16roZyUgcUs9liDy8CHgh3SoUMHaSs4KcNH9oZjMhy9d20JlZWVuDhL48rBUvOrr77au3cv2lgy4Eoyf/78hQsX4nXHjh21Z0ZShjFz587FAlAds3v37nXr1mG3imEelJaWylbDgb8UC0NpNBzQ4AsyAE4A2Wo4fGRvOCbD/34fFlchII2aGGyluxAgSkpKxo0bh0nWrFmD9fCHH364bNkyLMjff//93NxcMV6AMQgiGIMQ88knn6hjRo8effDgwX379omRKvp71cZJF3K0wsJCadTEYCvLXcAXZPiICwTVhxKina0WgLlwYZdGAwEBkCENb+Tl5a1atWro0KEhISEFBQUrV64cOXJkREQEXNdddx2SjiNHjoiRAnwGq1ev9joGPQMGDFi6dClSTW3s//GjMpyBMlQoQ8UxGZ7rIxGHpFETA5fA6z0Rg60sdxkgtjp16lRmZqZ4rM4l7cv/xMRE4YqMjGzVqpXHY+UxBiFJvwmnjsEm3bt3x4Tp6enCq+N1PwjEe0mjJpa7KEOFMlQckxHS2CK0It5QaTQQYWFhxhpycnLi4uKio6OF2aJFC8QL0W7evHnr1q0xgzAF4eHhUVFRdY1p06YN9uDp06eFqeMLuwJQhgplqDgmw//u7/4UEAtEsBCmqLkSbWSMXm/KGozBEqlDhw7ihwEJIbUJrvhSUFAgW9qTOLAEzcjIEGZJSQnaHg+OwRjElLrGwNusWTPRJoTUJrjiS+fOnZGAIGSgHRkZef311+/evVukJ+fOnUOq4vEjJ8ZjEG7QgzHCJIR4EFzxJSkpCQkI4gLaWCVNnDjx2LFjn3322cqVK5cvX45QIn4fLjU1df/+/QhDGDNu3DiM+eSTT7766it1DCgqKsrNzUXMEiYhxIPgii/t2rXDogZJhzB79OgxZcqUjz76aN68eRcvXrzvvvvErZmjR48uWrRI5Czdu3fHmKVLl86ZM0cdAzBPly5dGF8IqQuXWCzoIP+vqqrSTyEVAxc4e/ZseHh47Xp5cxOac7333ntpaWnPPvustBX0rcTvUk+dOlV/7kbtCTMzM5HRIKy4XJf/f8LrexUXFyPiXHPNNbfeeqvsqiY9PR1zei1FN/d3mXNRhgplqDgmw/zz6zzIz8+HKzIyUtrVmJvQnMvg+XX6VnFxcdu2bYuNjW3VqpWHS5hA/C9Vp06dDN5rz549Bw8eHD9+PEbKrmqgAVG7efPm0lYw93eZc1GGCmWoOCbDc32EIASkURMDFzCxleUuA/StEhMTBw8efOjQIdEPdJcO1k1Dhw5Fo7ZL5/jx42PHjm3RooW0a1LXVgYTWu4CJray3AVMbGW5C5jYynIXMLGV5S5gYisTrkD4fVidev7/tAeWu6AB6WLw/AYooAwVytAJrvu7hBAnYXwhhNgF4wshxC4YXwghdsH4Qgixi5AqQgixB5fHr3OUm6reAykpKWFhYfr/5uiYm9Cca+7cuenp6TNnzpS2gpMyMjIy3G53UlKStBUoQ4UyVAJShuf6CIOANGpi4AImtrLcZYDBVpa7gImtLHcBE1tZ7gImtrLcBUxsZbkLmNjKchcwsZUJF+vrrHexlEuFMlSCTQbv7xJC7ILxhRBiF/4XX1wul/5oBUKIL+N/J2pRUdGxY8cqKyulTQjxVfwsvqSnp7///vt/+9vfPL5WJ4T4IP4UX/Ly8v75z3/OmzdP2oQQ38bl8aM/5aaqa0BKSkp4eHjbtm2lXY3pCQEmlC3ttsuhQ4eysrKQwmzatOmNN96ofRcGoSctLa3B6+syMzPhbfAaKspQoQwVx2S4EBdkU6OiogLjwsLCpK1g4AI5OTmhoaHR0dHSrsbEhFDZokULBBQgu7T4AhBTFi9ejPjy17/+NTc3V/qqWbRoEXbc448/Lm0Fc3+XOVd+fj68sbGx0lagDBXKUAlIGa6M6h8PE7jdboxTEwcdAxfIzs7G7B6/TwZMTIg/+8KFCwcPHpS2Rq9eveLi4hDC9PhSWFgofdUsXLgQf84TTzwhbQVzf5c5F9Zx8EKttBUoQ4UyVAJSho/W73777bevvvqqNDSmT58+YsQINJCkiPVRRESEcOmwfleFMlQoQ8UxGT56f3f48OHffPPNWgURXAghfoSPxhekW4iv0qhJfHx89+7dWWJHiO/jf2fpzTffPG3aNK9JGiHEp/C/+ILUBkiDEOLD+F98qaqq4j8HEOIXhGi/4lgDcQJ7xdhVl9d4K9mqhQkX+k1sBax1od/EVsBaF/pNbAWsdaHfxFbAWhf6TWwFrHWh38RWwFoX+k1sBa7U5fl8THPfToG6no9p7dddwMBl8HxMJ2UYPHyQMlQoQyUgZYSIutifDuaSLeIze4MyVChDxSEZiDp4Jx1z0Qvw+Zg6LOVSoQyVYJPBKhJCiF0wvhBC7ILxhRBiF4wvhBC7YHwhhNgFf3+aEGIXXurr8Or1EXgGLmBQX4fXK53QnMu4vg6vzsgwLl7CK2UIKEMlIGV4qa9Dr2zVwvddBviIQrpU6FIJQBdyGDh0EIfQc6XVNYD1dTos5VKhDJVgk8H7u4QQe2jU6P8DR2v4f1YL0t8AAAAASUVORK5CYII=)
Joining the lines to form a rectangle and finding its area :
![](data:image/png;base64,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)
Finding the area :
From the graph, we can see that,
L = AD = 4 units
B = ED = 3 units
Now, area of rectangle = L × B = 4 × 3 = 12 sq. unit.
∴ Area of rectangle BEDA = 12 sq. unit.
Question 6.Plot the points (2, 3), (6, 3) and (4, 7) in a graph sheet. Join them to make it a triangle. Find the area of the triangle.
Answer:Plotting the points :
![](data:image/png;base64,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)
Joining the points to form a triangle and finding its area :
![](data:image/jpeg;base64,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)
Finding the area :
From the graph, we can see that,
H = 4 units
B = AB = 4 units
Area of the triangle =
× B × H
=
× 4 × 4 = 8 sq. unit.
∴ Area of triangle CAB = 8 sq. unit.
Question 7.Plot at least six points in a graph sheet, each having the sum of its coordinates equal to 5. {Hint : ( -2, 7) (1, 4) .............}
Answer:The points whose sum of co-ordinates is equal to 5 are :
(2,3), (3,2), (0,5), (5,0), (1,4), (4,1).
![](data:image/png;base64,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)
Question 8.Look at the graph. Write the coordinates of the points A, B, C, D, E, F, G, H, I, J, K, L,L, M, N, P, O and Q.
![](data:image/png;base64,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)
Answer:From the graph, we can see that co-ordinates of the given points are :
Co-ordinates of point A are : (-3,4)
Co-ordinates of point B are : (0,5)
Co-ordinates of point C are : (3,4)
Co-ordinates of point D are : (2,4)
Co-ordinates of point E are : (2,0)
Co-ordinates of point F are : (3,0)
Co-ordinates of point G are : (3,-1)
Co-ordinates of point H are : (0,-1)
Co-ordinates of point I are : (-3,-1)
Co-ordinates of point J are : (-3,0)
Co-ordinates of point K are : (-2,0)
Co-ordinates of point L are : (-2,4)
Co-ordinates of point M are : (-1,0)
Co-ordinates of point N are : (-1,3)
Co-ordinates of point O are : (0,0)
Co-ordinates of point P are : (1,3)
Co-ordinates of point Q are : (1,0)
Question 9.In a graph Sheet Plot each pair of points, join them by line segments
i. (2, 5), (4, 7)
ii. (-3, 5), (-1, 7)
iii. (-3, -4), (2, -4)
iv. (-3, -5), (2, -5)
v. (4, -2), (4, -3)
vi. (-2, 4), (-2, 3)
vii. (-2, 1), (-2, 0)
Now join the following pairs of points by straight line segments, in the same graph.
viii. (-3, 5), (-3, 4)
ix. (2, 5), (2, -4)
x. (2, -4), (4, -2)
xi. (2, -4), (4, -3)
xii. (4, -2), (4, 7)
xiii. (4, 7), (-1, 7)
xiv. (-3, 2), (2, 2)
Now you will get a surprise figure.
What is it?
Answer:Plotting the first set of points and forming their line segments :
i. (2, 5), (4, 7) → A,B
ii. (-3, 5), (-1, 7) → C,D
iii. (-3, -4), (2, -4) → E,F
iv. (-3, -5), (2, -5) → G,H
v. (4, -2), (4, -3) → I,J
vi. (-2, 4), (-2, 3) → K,L
vii. (-2, 1), (-2, 0) → M,N
![](data:image/png;base64,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)
Plotting the second set of points and forming their line segments :
viii. (-3, 5), (-3, 4) → O,P
ix. (2, 5), (2, -4) → Q,R
x. (2, -4), (4, -2) →S,T
xi. (2, -4), (4, -3) → U,V
xii. (4, -2), (4, 7) → W,X
xiii. (4, 7), (-1, 7) →Y,Z
xiv. (-3, 2), (2, 2) → A1,B1
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)
Plot the following points in the Cartesian plane whose x, y co-ordinates are given.
Answer:
Question 2.
Are the positions of (5, -8) and (-8, 5) is same? Justify your answer.
Answer:
No, positions of (5, -8) and (-8, 5) is not same because (5, -8) lies in IV quadrant and (-8, 5) lies in II quadrant.
Question 3.
What can you say about the position of the points (1, 2), (1, 3), (1, -4), (1, 0), and(1, 8). Locate on a graph sheet.
Answer:
From the given points (1, 2), (1, 3), (1, -4), (1, 0), and(1, 8), we can say that all these points lie on a line parallel to Y-axis at a distance of 1 unit.
Question 4.
What can you say about the position of the points (5, 4), (8, 4), (3, 4), (0, 4),(-4, 4), (-2, 4)? Locate the points on a graph sheet and justify your answer.
Answer:
From the given points (5, 4), (8, 4), (3, 4), (0, 4),(-4, 4), (-2, 4), we can say that all these points lie on a line parallel to X-axis at a distance of 4 units.
Question 5.
Plot the points (0, 0),(0, 3), (3, 4), (4, 0) in graph sheet. Join the points with straight lines to make a rectangle. Find the area of the rectangle.
Answer:
Plotting the points :
Joining the lines to form a rectangle and finding its area :
Finding the area :
From the graph, we can see that,
L = AD = 4 units
B = ED = 3 units
Now, area of rectangle = L × B = 4 × 3 = 12 sq. unit.
∴ Area of rectangle BEDA = 12 sq. unit.
Question 6.
Plot the points (2, 3), (6, 3) and (4, 7) in a graph sheet. Join them to make it a triangle. Find the area of the triangle.
Answer:
Plotting the points :
Joining the points to form a triangle and finding its area :
Finding the area :
From the graph, we can see that,
H = 4 units
B = AB = 4 units
Area of the triangle = × B × H
= × 4 × 4 = 8 sq. unit.
∴ Area of triangle CAB = 8 sq. unit.
Question 7.
Plot at least six points in a graph sheet, each having the sum of its coordinates equal to 5. {Hint : ( -2, 7) (1, 4) .............}
Answer:
The points whose sum of co-ordinates is equal to 5 are :
(2,3), (3,2), (0,5), (5,0), (1,4), (4,1).
Question 8.
Look at the graph. Write the coordinates of the points A, B, C, D, E, F, G, H, I, J, K, L,L, M, N, P, O and Q.
Answer:
From the graph, we can see that co-ordinates of the given points are :
Co-ordinates of point A are : (-3,4)
Co-ordinates of point B are : (0,5)
Co-ordinates of point C are : (3,4)
Co-ordinates of point D are : (2,4)
Co-ordinates of point E are : (2,0)
Co-ordinates of point F are : (3,0)
Co-ordinates of point G are : (3,-1)
Co-ordinates of point H are : (0,-1)
Co-ordinates of point I are : (-3,-1)
Co-ordinates of point J are : (-3,0)
Co-ordinates of point K are : (-2,0)
Co-ordinates of point L are : (-2,4)
Co-ordinates of point M are : (-1,0)
Co-ordinates of point N are : (-1,3)
Co-ordinates of point O are : (0,0)
Co-ordinates of point P are : (1,3)
Co-ordinates of point Q are : (1,0)
Question 9.
In a graph Sheet Plot each pair of points, join them by line segments
i. (2, 5), (4, 7)
ii. (-3, 5), (-1, 7)
iii. (-3, -4), (2, -4)
iv. (-3, -5), (2, -5)
v. (4, -2), (4, -3)
vi. (-2, 4), (-2, 3)
vii. (-2, 1), (-2, 0)
Now join the following pairs of points by straight line segments, in the same graph.
viii. (-3, 5), (-3, 4)
ix. (2, 5), (2, -4)
x. (2, -4), (4, -2)
xi. (2, -4), (4, -3)
xii. (4, -2), (4, 7)
xiii. (4, 7), (-1, 7)
xiv. (-3, 2), (2, 2)
Now you will get a surprise figure.
What is it?
Answer:
Plotting the first set of points and forming their line segments :
i. (2, 5), (4, 7) → A,B
ii. (-3, 5), (-1, 7) → C,D
iii. (-3, -4), (2, -4) → E,F
iv. (-3, -5), (2, -5) → G,H
v. (4, -2), (4, -3) → I,J
vi. (-2, 4), (-2, 3) → K,L
vii. (-2, 1), (-2, 0) → M,N
Plotting the second set of points and forming their line segments :
viii. (-3, 5), (-3, 4) → O,P
ix. (2, 5), (2, -4) → Q,R
x. (2, -4), (4, -2) →S,T
xi. (2, -4), (4, -3) → U,V
xii. (4, -2), (4, 7) → W,X
xiii. (4, 7), (-1, 7) →Y,Z
xiv. (-3, 2), (2, 2) → A1,B1