Class 10th Physics & Chemistry AP Board Solution
Improve Your Learning- Newlands proposal the law of octaves. Mendeleeff suggested eight groups for elements in…
- What are the limitations of Mendeleeff’s periodic table? How could the modern periodic…
- Define the modem periodic law. Discuss the construction of the long form of the periodic…
- Explain how the elements are classified into s, p, d and f- block elements in the periodic…
- Given below is the electronic configuration of elements A, B, C, D.…
- Write down the characteristics of the elements having atomic number 17. Electronic…
- State the number of valence electrons, the group number and the period number of each…
- State whether the following elements belong to a Group (G), Period (P) or Neither Group…
- Elements in a group generally possess similar properties, but elements along a period have…
- s - block and p - block elements except 18th group elements are sometimes called as…
- Complete the following table using the periodic table.
- Complete the following table using the periodic table.
- The electronic configuration of elements X, Y and Z are given below? a) X = 2 b) Y = 2, 6…
- Identify the element that has the larger atomic radius in each pair of the following and…
- Identify the element that has the lower Ionization energy in each pair oldie following and…
- In period 2, element X is to the right of element Y. Then, find which of the elements…
- How does metallic character change when we move (I) Down a group (II) Across a period?…
- Why was the basis of classification of elements changed from the atomic mass to the atomic…
- What is a periodic property? How do the following properties change in a group and period?…
- Name two elements that you would expect to have chemical properties similar to Mg. What is…
- On the basis of atomic number predict to which block the elements with atomic number 9,…
- Using the periodic table, predict the formula of compound formed between and element X of…
- An element X belongs to 3rd period and group 2 of the periodic table. State (a) The no. of…
- An element has atomic number 19. Where would you expect this element in the periodic table…
- Aluminium does not react with water at room temperature but reacts with both dil. HCl and…
- Collect the information about reactivity of VIII A group elements (noble gases) from…
- Collect information regarding metallic character of elements of 1A group and prepare…
- How do you appreciate the role of electronic configuration of the atoms of elements in…
- Without knowing the electronic configuration of the atoms of elements Mendeleff still…
- Comment on the position of hydrogen in periodic table.
- How the position of elements in the periodic table helps you predict its chemical…
- Newlands proposal the law of octaves. Mendeleeff suggested eight groups for elements in…
- What are the limitations of Mendeleeff’s periodic table? How could the modern periodic…
- Define the modem periodic law. Discuss the construction of the long form of the periodic…
- Explain how the elements are classified into s, p, d and f- block elements in the periodic…
- Given below is the electronic configuration of elements A, B, C, D.…
- Write down the characteristics of the elements having atomic number 17. Electronic…
- State the number of valence electrons, the group number and the period number of each…
- State whether the following elements belong to a Group (G), Period (P) or Neither Group…
- Elements in a group generally possess similar properties, but elements along a period have…
- s - block and p - block elements except 18th group elements are sometimes called as…
- Complete the following table using the periodic table.
- Complete the following table using the periodic table.
- The electronic configuration of elements X, Y and Z are given below? a) X = 2 b) Y = 2, 6…
- Identify the element that has the larger atomic radius in each pair of the following and…
- Identify the element that has the lower Ionization energy in each pair oldie following and…
- In period 2, element X is to the right of element Y. Then, find which of the elements…
- How does metallic character change when we move (I) Down a group (II) Across a period?…
- Why was the basis of classification of elements changed from the atomic mass to the atomic…
- What is a periodic property? How do the following properties change in a group and period?…
- Name two elements that you would expect to have chemical properties similar to Mg. What is…
- On the basis of atomic number predict to which block the elements with atomic number 9,…
- Using the periodic table, predict the formula of compound formed between and element X of…
- An element X belongs to 3rd period and group 2 of the periodic table. State (a) The no. of…
- An element has atomic number 19. Where would you expect this element in the periodic table…
- Aluminium does not react with water at room temperature but reacts with both dil. HCl and…
- Collect the information about reactivity of VIII A group elements (noble gases) from…
- Collect information regarding metallic character of elements of 1A group and prepare…
- How do you appreciate the role of electronic configuration of the atoms of elements in…
- Without knowing the electronic configuration of the atoms of elements Mendeleff still…
- Comment on the position of hydrogen in periodic table.
- How the position of elements in the periodic table helps you predict its chemical…
Improve Your Learning
Question 1.Newlands proposal the law of octaves. Mendeleeff suggested eight groups for elements in his table. How do you explain these observations in terms of modern periodic classification?
Answer:Law of octaves in terms of modern periodic table
i. Law of octaves states that “every eighth element has properties similar to the firsts element”
ii. In modern periodic table, any element of the same period has similar properties.
iii. For example-Mg and Ca exhibits similar properties as they both belong to same group.
Mendleeff periodic table
i. He suggested eight groups for elements in his table.
ii. In modern periodic table, the vertical columns are called groups. There are total 18 groups present.
Question 2.What are the limitations of Mendeleeff’s periodic table? How could the modern periodic table overcome the limitations of Mendeleeff’s table?
Answer:Limitations of Mendleeff’s periodic table are:
i. Certain elements of highest atomic weight precede those with lower atomic weight. For example – Tellurium (atomic weight 127.6) precedes iodine (atomic weight 126.9)
ii. Elements having different properties were placed in the same group.
iii. Isotopes were discovered long time after Mendeleev put forth the periodic table. As isotopes have the same chemical properties but different atomic masses, a challenge was posed in placing them in Mendeleev’s periodic table.
The modern periodic table overcome the limitations of Mendeleeff’s table:
i. Moseley realized that atomic number is the fundamental property of an element than its weight.
ii. He arranged the elements in the periodic table according to their atomic numbers.
iii. This arrangement removes the problem of atomic weights.
iv. In the modern periodic table, isotopes are put together with their elements.
Question 3.Define the modem periodic law. Discuss the construction of the long form of the periodic table.
Answer:Modern periodic law states that “the physical and chemical properties of elements are the periodic function of their electronic configurations of their atoms”.
i. The modern periodic table contains horizontal periods 1 to 7.
ii. Similarly, it contains vertical groups 1 to 18.
iii. Atomic numbers are indicated on the upper part of the element.
iv. Two rows are separately placed at the bottom of the periodic table. These are called lanthanide series and actinoid series.
v. There are 118 boxes in the periodic table.
vi. The whole periodic table is divided into four blocks.
vii. The left side is s-block, right side is p-block, in the middle there is d-block and the lanthanide series and actinoid series form the f-block.
viii. The first period contains 2 elements.
ix. The s-block contains alkali and alkaline earth metals.
x. The p-block contains metals, non-metals and metalloids.
xi. The d-block contains transition metals.
Question 4.Explain how the elements are classified into s, p, d and f- block elements in the periodic table and give the advantage of this kind of classification.
Answer:Classification of elements
i. The s-block contains alkali metals (period 1) and alkaline earth metals (period 2).
ii. The p-block (period 13- 18) contains metals, non- metals and metalloids.
iii. The d-block (period 3-12) contains transition metals.
iv. The f-block placed separately at the bottom of the table contains lanthanides and actinides.
Question 5.Given below is the electronic configuration of elements A, B, C, D.
![](data:image/png;base64,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)
Answer:a. A and B are the elements coming within the same period.
i. As the total no of valence electrons (electrons in the outermost shell) decides the period number of the element.
ii. A (1s2 2s2) and B (1s2 2s2 2p6 3s2) both have two valence electrons.
Hence, they belong the same period, i.e., second period.
b. B and C are the elements coming within the same group.
⇒ As the highest principal quantum(n) number decides the group number of the element.
⇒ In B (1s2 2s2 2p6 3s2) and C (1s2 2s2 2p6 3s2 3p3), 3 is the highest quantum number.
⇒ Hence B and C belong to the same group, i.e., third group
c. D is the noble gas element
⇒ D has atomic number 10.
⇒ This means 2 in K-shell and 8 in the L-shell which is a complete
Noble gas configuration.
d. C belongs to 5th period and 3rd group.
⇒ C has 5 electrons in the outermost shell (3s2 3p3). Hence it belongs to 5th period.
⇒ In C (1s2 2s2 2p6 3s2 3p3), 3 is the highest quantum number. Hence, it belongs to third period.
Question 6.Write down the characteristics of the elements having atomic number 17.
Electronic configuration ………………………….
Period number ………………………….
Group number ………………………….
Element family ………………………….
No. of valence electrons ………………………….
Valency ………………………….
Metal or non-Metal ………………………….
Answer:a. The electronic configuration of the element (Z=17) is:
1s2 2s2 2p6 3s2 3p5
b. Period number = 7
As the element has 7 electrons in the outermost shell (3s2 3p5). Hence, it belongs to period 7.
c. Group number = 3
In the element (1s2 2s2 2p6 3s2 3p5), 3 is the highest principal quantum number. Hence, it belongs to third period.
d. Element family = p-block element
The element belongs to group 3 and period 7, this means it is located at the right side of the periodic table. Hence, it belongs to p-block family.
e. Valence electrons = 7
The element (1s2 2s2 2p6 3s2 3p5) has 7 valence electrons, i.e., electrons in the outermost shell (3s2 3p5).
f. Valency = 1
The valency is the number of electrons needed to complete the octet. So the element (2,8,7) need only one electron to achieve noble gas configuration (2,8,8)
g. Non-metal
Question 7.State the number of valence electrons, the group number and the period number of each element given in the following table:
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Sulphur
The atomic number of sulphur = 16
The electronic configuration of 16S = 1s2 2s2 2p6 3s2 3p4
⇒ Total number of valence electrons (3s2 3p4) = 6
⇒ As period number is decided by the valence electrons, thus period number of sulphur = 6
⇒ In sulphur, 3 is the highest principal quantum number (n=3), thus group number of sulphur = 3
Oxygen
The atomic number of oxygen = 8
The electronic configuration of 8O = 1s2 2s2 2p4
⇒ Total number of valence electrons (2s2 2p4) = 6
⇒ As period number is decided by the valence electrons, thus period number of oxygen = 6
⇒ In oxygen, 2 is the highest principal quantum number (n=2), thus group number of oxygen = 2
Magnesium
The atomic number of magnesium = 12
The electronic configuration of 12Mg = 1s2 2s2 2p6 3s2
⇒ Total number of valence electrons (3s2) = 2
⇒ As period number is decided by the valence electrons, thus period number of magnesium = 2
⇒ In magnesium, 3 is the highest principal quantum number (n=3), thus group number of magnesium = 3
Hydrogen
The atomic number of hydrogen = 1
The electronic configuration of 1H = 1s1
⇒ Total number of valence electrons (1s1) = 1
⇒ As period number is decided by the valence electrons, thus period number of hydrogen = 1
⇒ In hydrogen, 1 is the highest principal quantum number (n=1), thus group number = 1
Fluorine
The atomic number of fluorine = 9
The electronic configuration of 9F = 1s2 2s2 2p5
⇒ Total number of valence electrons (2s2 2p5) = 7
⇒ As period number is decided by the valence electrons, thus period number of fluorine = 7
⇒ In fluorine, 2 is the highest principal quantum number (n=2), thus group number of fluorine = 2
Aluminum
The atomic number of aluminum = 13
The electronic configuration of 13Al = 1s2 2s2 2p6 3s2 3p1
⇒ Total number of valence electrons (3s2 3p1) = 3
⇒ As period number is decided by the valence electrons, thus period number of aluminum = 3
⇒ In aluminum, 3 is the highest principal quantum number (n=3), thus group number of aluminum = 3
Question 8.State whether the following elements belong to a Group (G), Period (P) or Neither Group nor Period (N).
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
In Li, C, O:
![](data:image/png;base64,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)
All of three elements belong to same group, i.e., second group
In Mg, Ca, Ba:
![](data:image/png;base64,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)
All of three elements belong to same period, i.e., second period
In Br, Cl, F:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAhoAAABwCAIAAADXK05kAAAAAXNSR0IArs4c6QAAIKJJREFUeF7tXT3OFsfS/fiWgRBCttdAgGwCAvACCGxHREh2jEzi0AkWsS0ROcIOWAAmIMAWAWuwLYQstuF77j1X55Zrenqq53/mrSdAL/N0V1edqu7qrp6n6tLff//9f/lJBBKBRCARSASmIfD/07pn70QgEUgEEoFE4N8IXNLp5NKlSwlJIpAIJAKJQCIQR8DGt/7hTs4d+IK/PIGA55AibqzZMojAyQzjZOJYJZ5JNCdLBruCszWbJQKJQCKQCNQQSHeS9pEIJAKJQCIwAwLpTmYAMUkkAolAIpAIzONOvvvuu48++ijRjCPw1Vdfffrpp/H2c7Xcatwu/xAfzMwlV5wOor38/Pzzz5u8foKZgvkSZ3jDllvpaEORTzZ068r8559/YlL89ttv43BocyeYCZqNmpPjBp6rVytekXExi7jc2MYHWgXAtlPTFBMBtYlGFsF8nTZwYHfu3MEbGau9lLET6GC9Xed9LJOOWwjnrz6b7Fri3NZbHkuQNncCyR89esTZyM9nn302F3A7oYP5/8svv2DR+fHHH5dj6fvvv3/+/Ply9EH5p59+spr6+OOPFx2ulTjEBwitvSa2h3Jv3bpFIjDd1ZyKZfv333//+uuvJwrS2v3bb7/94YcfbC/sQP/444/1OWnlvKk9nfcHH3xgLR8PR2+3m0ZfqLEm8osXL1pdI/QLe1uIsQJZ4Y7vrA6Kf3/44YfOnbAZHuIrdfnyyy81EkyWz9lXz4GRmmnDyJb4r5pZ9tBFz3/99Vd8hX+tSHzY94kISFnAACmLeSuRJLUPNSihsKJZJi1BK7UVWW2KggSl6LoTUgNjdlywSgCt+qgsqwL7X1CgjkgKzUgQbKuLjIQPreIkHSlIRjdiV3YLozp2TQId+VBfFfUFDtlAA1lSQq9rBkKvi4A1RXHYhc5OolbQppi3MwlwKCatJVtMnI4koEAgPhY6y6Elq7lZXBy6cgXt3HV0DLtvOTe1CrnVxk4BS4c6sguOXccqGpm4ELG71ZpbZruT10036MV10Trj5ruVSMJGRHNqaj6dFDzSPx8h+gQvSlbA5e3bt/X9w4cP9fzzzz+/du0alyGcBrR9oPvV2mcvGNBFz+/du4dm2HFbvGbZgD958gTEQQqIP3v2jMxjH61VgN4eYmK7J3FsFB4S3bx5U6KBmgz38ePHXQAhI2iyDSzgzZs3gyDP0gDjQjsc1wZD8Dc+Eg2qgUJlZDpSQPxvvvkGzXjMsqskFG2vB9gMH1hzcXvVHdEJCB4++eQTbdOw30QDPIRJaJ6jgd2Evnr1ioNCHWTGKtHtyklKri4Ir0NA0w8s4SsGS4vQif4U0IJMqhnWcXvgBodffPGFzFvMg6XirR50pF0CzNXqF2TZHX2lX/yhCQJAXr9+zVnTtzi0ilNsj5VEQhUbcMElt/gDTGrqYS4EL4Dfvn0re97kBhSc901efKXp5kJHfcJCKVqZ7f5mjEZkRkJZT7p/2K0WB+MMt2u6HnImaxmyM8dtDPEV6dj2+K/dG1qytrtzvxXmIwJyRK2k1oe7k5n7bxEKmqwWQZ57SFynBCdyhX/NgcE2HNd9uOxqXLfvFqTuOcfqMum2gU6hUorraJUlCsURnYzuUOUw1NzmdtsxY1ntM8LuNpxaGzyd9OlCA3Wh01cjQJti3lYWDO32p6Jc1FEfqxV8rOXbRUbToW75kdnq0BicSt21om+xqp9OtO1wsEQmJudmsKVbQNCRHr1v8nYRaF2ZBzF0nDtZmk8nkbsTbPR4g9R1P30e7927d/oK20x2xx9jPOSEPk+fPtVh/O7duwC3L+qKr65evaqhIKkVoY+Fvjjm5cuXJ3Bd7hq5OwHbhBoqs1QQfW7iB7JbXQOZ1m3O4IjdBjij2If4m6eWcR+clcd1VC++KsZPRPzpoDUxbA/cOE/cv3/fdhfn2Kj2kY20sX2vXLnSJTVicQiK6SwEm24xXJzFtBYxye5//fVXcDjbN95lREshhrXXnqr7Jm9xiLqwdikbwaG6NLuTyGDuDqM1BuUuDwYXmghLwTY4nuNjfSEcTLGv8x/OuwSHU7P379+3dpmlfXevQbKt67LzH26hjLA6OGK3gfMfzrtEBrVtEMFo7WLbY/Gy4bLIRmo6aK0Mw4UglsuXTbBbkq5h8NomujC6hnCnmcgFb3Fpnrg41EXGqUITFiuvDtbFXs5/uAU3gm2T74kQLLbRvtBFaPsm7whhI1vhCP/zuxPs7nmxwQ8CdoMrhRpDwS68PhiaHLER7sMFu0s3Z6BIvQ+DuKpdcTAztY9jHHncS24UGS/ekCvw4F5QjmhxRBvuVe1NBqHmc93xQDTs7AY3bpRd8XQg4za/FQ6LI7r2CIjbCzayah+CycG4eYUHvO4lRVv8eWrkbRbM2L0c5QgCNwKFljqdVKCbAtoIjaMLD9x8W9rt0m7cuEGaL1++7BIHq7qC4reDExPrAIL4bAzt0DamLA4RkXE9Bh0N8iZSlknYPDTIvS/A4aUXPsX7Tn4FAd1bDBEmp7fpm7x1yn3C4tIImwz21W3xOCab3QlWCvsqdHftg0axlKgNtNJ0vMC9Ltqr+6BUMHTMDbaf+DogjMMtgnbC01IxCu/rsFOAejguL7IGWe1rwKtsBZ2uX78+mpTtqDNyHzjYYPLFSn6kJjyH1iQaJxg8Kwn2vaqI5Ua24U7lg+IUR7S9wAN2tYqCklU8BFd8iH/RoPUcrCGgTVkR7vDxnDEQDARZKDhmXWXt4M6RoKGlPZ1UoJsC2iCq3Qbcu8Dv2g0fZRS2fWRh4Vh0ZC1637qvPeYLcGB7EKe7mrg4DIrMV4SlCAwNRUBrfYYBfvRbOti8jlx4DtWQ+W4UVFEmCLj+y+4EoW/yViCqCCvEJp7RM6PwoInuqwHse4rr2pcwe+UGIE9xTpuIdTLD2Kc4fMMQnqZpi+zsYZ+ijTNaJ0vz6WTcqNkrETgKAgjLKOhxFJ6Tz0RgDwikO9mDFpKHjRGwQT+E7BQ335itHD4ROBQCGew6lLr+E53PYNfBdLYKuyczjJOJY03gTKJlsGuVyZ2DJAKJQCJwwRDIYNcFU3iKmwgkAonAMgikO1kG16SaCCQCicAFQyDdybIKR2xxnZ8lLitGUj8pAmmfRcVuVVptUStbQah0J4tqMIknAidEYIWF6YSoBUTqFu47VomzdCcBJWeTRCARSARWQQBpC1w+1lWGnWeQdCf/xpFbAKVbUHjK7cJs6WxECVzKUpUUdWlIkF5NqSlsGphixlPWcse/6BKsvjCPISSVsyNgS94WZbU/vrE2DKOVATMFH9c7PsQcYUclVOb0seatrH1so5YTLbxCzW7qyT95YBfxhmZWapelyTaziAkNJQcrIjDOoPB7e2SFseVkRGf/QqU7+a+y+OM1/KSDOZoipoAURiq8gdQLLJPF0kk266WaMTMSKcOsVbKGiac0IlIqsfpWJGlrhM9skwhUqtIJHJUdgu2p/Fe3cBnWO1vnQ5lPbdUmmjdTg7O2ip0R3cpmUxQ0jhpnLjhU1lcs4srEKn7YDP+Vf62UEeurW9UqHZJrVcoEVKhtLlS6k/9qB2s98/AwV10kC7KMD0niYJScV0w2ZxPOqxlTgnMHBMtTJnB21JEIp91xyYlbrTbbXxAEmAtZ+X2ZidlZOFPLyPBUuhH53q1BMl1p8WNLPeJvUOCEAk1QtqlqlTYRlCfmHAT9EdSU6Z2lzCgO9nBuA6dmyAzLRAmYpPBA9rly8eJbi8BE0wJXI8rCc9ANhUp3MlHv5e7FQggubZzNzbwIE0k0ETAIDFalUw5dBHNsKv4R6Q6xLttEvK64w27V0lf0zFWXUrBr3BkiIj48FhxYZFM7SG1NodKdDKpjtgbOOFy1xDyRzAZ0EiohMFiVTpWnGTPRQWTEoub8h/Muh9OPrS41oozYOHkR1Wg9oDQNtIRQ6U5qKmDRC4anWKCpSWGusa3Pg+OzvaFhlaopxLNvItCHQKQqHSKxMG9FXOFCuJYVC5dxXlTcDO4RdYPIAJGKP66jJvgz1QHr3oi08qBycCPKiLWOpfYYC27Yni32L1S6k5q6cRGCEDCjBDBKbN9GGIfKWNn6PDjM4nRiT82jSz+NYCm7XDQEBqvSsfCULeSOuwSg1Fe4DPOCVaSKv9LFUojoPxuw5vGIiNkUHeFCBd6R82uw0lffQJqethxcaxmxKVK4y5j9C5UZhaeoe4O+Z0pHugF85x3yZIZxMnGs3Z1JtMwofN4VJSVLBBKBRGA7BDLYtR32OXIikAgkAidC4B/BrhPJlaIkAolAIpAILI6AreaXdyeLwz3vAGcKvM6LzAWndjLDOJk4eXdywadnip8IJAKJQCLQgEDenTSAlU0TgUQgEUgE+hBId3LRbUPpXRFemI5FX1rlKZRJc2L2WTBgM+OO+KV3UQTRnLFIGn4/qN+0Kt/toj+QnqKd7JsICIGduhObCj61tSgCyLWgvMjFtNhNo+MnY6Tm0io3EbGNsYzyF3bT8ysjkRoTjeBXachQMJoldcRaj5+4kuaUHDlKPE7nYfNlQXzkqAZ9/AY28yZMV1lSWBSBBndit7H8vehcW7xFJVyOuOqjsIKCBrKVHrYFCqMPrkFKj4qcfS7VHSWym3oVeOhD1eZqLf4QmqVc+Ins6LG2PnjwoKJEURskiBWfLEFMm6BQxJ2FD1oOsuQqb26xcStBOk6bfAE/7Wa6BGTlef369SBLyzWwZiDMB61rOX7mpUxHfoIjYHfxmSXqEEWbe0m+7KW/i3/YIgfc4rlsaPXum387KGATh9gzYilRgQEQV0rHRZEJSiH1c287+LGFH1xjKxo0LqkrNIEAPt0G1oTAGCjX2bMJi4rGBoIaKEKwbupYx5UnkUlE6rihjXB2CT3ZMUiQGcU1FnoJFqm7D9L4/B20gaYGRLupS1PjRYk7TmhmQdtukqLYeE3RYDYus+d0/i0FJ0vD6cQ5KGzxNNtdWTSeWhRGt1FvVhu0EfZi7N7VPbRt7IbIPo9sdaM+NtAOe0YVWmCKPZuhM0Bg2SZQeTExtS3JZ/P93b59uy+ahIVSkRw005HUlrGzOyAe1HRMcXKCMT7hpluZ/HnC6257taZj6G4sDoxpIBBEYxG01Oyus/IGKhNbkT2kPnTmXazNRy+ClsWSa30EQd9u9vtSiC9rItOoI8mjKoVMo7Rxb5gxzAYqmH45t7EkneEhGpJXqs7NCuyNdycogmZ3Z+BVZdEwJzGBsTzRj2EhsKrC+Z1ly1i4EGnO2AxK7YvdY66yDUaEHRMXTEhmlyMp/L1V8I3Jhm2kyJaOWEGLwSEIL5EEh9AXYaz4EjSwtwJAWAsuetkDGd08F+4+X+JIoSVz0/LTLVvJsaTWYixO3Zm5VkmgVewSwpIC/Z/8WR00ZPyEQbo2hE5iIkkiMcSn29j1tQRZ4lBHkEpfbFMILPLjsrDbHj7ciPRpeQ8cBnmgL4EiVs5QGWRvYjNcEGLBXDW3rE4uYL1+DmKkwn4U93BxME45rTXcfHHyoIsOX/Y5vxJBtNHflpQdyLahNyoGWOIC1sUvfssjPz59Q0diJk3jDqpJ1By8RLgbwLGR+vq5mLtRi6eT2u2yi/EfdXexhT6DEcIV3mSZGpFPXIUPu/upBLIEiFithHnVuBK16xK0s8CargWQ9q8ngzHGuGE02VuxsVXWdGp9QyxE2ZLVuoSHbj1ZbvR1NMWJ46bA7EI5Wf6xOkTciW2jFcHNt+5CJvuruxMtGUF34tzb+u7ELo7F0QnFjEqN22JXC1y5BFoTV86XgJQWehBsjc9249RuhbLzPD4HLJHBi424tTvzZvHzOFdsaYnYnZN1J6003co4pXu876JXg3azEmdpXEtrwHYlGUct3is+heM0uy3X8Y5OlvHBLhDC2ybF+BJPjopis40Nazg3MPq/bgXf8PSNyI/K9VhxbNH40WLO2FERSFhb/D0WtGQkynKCQzSNGG7JVl4a5BYRJ1iObp667UcHLSGUok+gT/ZgJMWLjTqf169fR4Pim0vjLskcwdEyDsK7dANEEWcsir40txX6MmDaidbfDVmaa2iG3ytTbK6BHJ1J7gSG1VeaBvsvXQHZKoQzioFLFDCgaYl47pq38biHsMPhEkhQ2IsiFt3aSWQW9/CCK84SxXEX9aCjl4bjpHj/jF1h3fHHDcb94g9TiEWfrHbqNy7WIK3i8BIwvirGnVWbb9CY+wiCSbBKXQCTA13FA3DY86rh+EGUs0EHgc1elIifLrt3JzocdO9O6O0ppo0MzBjswhDuuFqP3oCTKYdH19ctAe5FT+m3NQo0yGFQCmdgjOzbV3GC4ZpiQIA427hZPcwoody7G2BS+FiGg7x1DUB3J02G0ceenjvLDwqL7k5eq1x9BQQGr/0GrYIHx0izKW2IQ/DV8ykDrSOO43Cd6NAKotG0JuIf7O4GyozCB9vbxN9NOpZgkMu+kbwr5nEM5buFu+LKMXMywziZOFZZZxLNyTIp2LXn2ZW8JQKJQCKQCKyJQLqTNdHOsRKBRCAROC0CGew6mGrPdFI+GPT7ZvdkhnEycTLYte/Zk9wlAolAIpAI7AmBDHbtSRvJSyKQCCQCh0Ug3clhVXfBGG9Kax/BxtYXOO6PCiOSZptEYB0E0p2sg3OOMgkBLPf8TQl+9DBjhlS9XB//JeYkMbJzInBqBNKdnFq9BxGOafMrzGK5Zzbiy5cv1xOJN9VBilfxOgiQyWYisCUC6U62RD/HBgLwJfHCvUjyUTmdMN/4YK54ws70ZX2lSlI1iUAi0IpAupNWxLL9nAjAlyDXGTKbWaK2tJQ9i6AxfElfwqhiHSSSsqW0HPc498D95N3JnEpNWhcVgXQnF1XzO5Ab7gGreTcdpC0tpfqP8CuDvqSvDtLbt2+VNZaZK+FmmMGTOYPz7mQH5pAsHB6BdCeHV+FBBUDYCot4N4c2DwqqboAGaMZKi3AzvO3oHiZYU6/v4PLgwQOihEyrSOWLP3AHgzRcIAWa50i3flAzSLZPhUA8o3Awx+Rum0Ftu+Utztg5pHAJiTWj+PqWzeA7WIWwm1dY1PSVUk0z03Ac7QO1PJlcJxPHGtKZRHOy5OnkVJuDAwmjQl7yH/iDr2/hX04/rP4oJFOsYWUljddB0qHnQEAlq4nAURBId3IUTV0UPuE8VCYSIal5xcbtS7fmyrxDJLVE4MIikO7kwqp+p4LjqIETCe9IcCOCwNf02n+gQ4K42F+/4ulOgU62EoG5EciMwnMjujC9E2daXQI5nHVw2Y67k9O/u3UywziZONa2zyRals9aYtVKmolAIpAIXHQEMth10S0g5U8EEoFEYBYE/hHsmoViEkkEEoFEIBG4IAjgDUxJmncnB1P6mQKvB4N+3+yezDBOJk7enex79iR3iUAikAgkAntCIO9O9qSN5CURSAQSgcMikO7ksKrbiHEWFOFn8Pfqgzwq12+9iskgHdtANKfnCVbFRtBs4qGvMSu7zIXeLCwlkURgLgRmcyeYeMUph+R9mDxN7HLBmr5UNQ2ajYMIvH//HrlPmBnFJZYPUnDNmE8F9sMUvxM/IPLkyRPSnP5bk/v377MmysOHDycypu5KIDb955lzsZR0EoFZEGh2J3QP+igfxizcHJEI9pvWj9rNu1CaZaFcARwnS3FELIJcB69cudK3XsfLsCs7PUiBYHdEa28RY0N64LqTs+eDQYJkjzVRurw5XQc3QPyJ/lzHnRWsgkPYIjSnOWCN0+BqmI8YyJb2kZpG0BnZpSmjMPMd2eyYd+7c4V4Vk+TRo0fdDKzMDruHzKyzswHZCXpRcIqMrSgaaEM6HYfZpSBLEVkc89B4US4YCaixMZCJMAwTUhc7CtGjgeFTh5pt7LrfZQ9P7EARgqAJiZjq2H0gnZ7TzuOKbmocMZsIzhE6wTZL52ZeR5wpGgwC1W22jmiagMWZNZp519HJ8r+FflBIGlDfhKE70WR200xMaNlCSz3kAkRfxUVKiwhnqTKW2152ERxknovRXCBaOn1+lG0o14zjLiSF1mLnGukP+LGC9PkS0LErr7MZu9bLSfT5EpCCJaiZA5PAiqDYFmNgY3AigYKEIqv8OOMs+pLiMkFuacAWuu6s0T5sLttY1DC6TNbNfrpQK4tDhrXsTOe/QmE10dxubAmhnCwNwa7Xr19jDlTi0Ygvv3jxAkxjIqE2kSan/kBsQWnJkYzP3r6iqNHNmzfRt1g2/NWrV8QCAClKwEgFn2NRYJW9XX0QH4Bcx805CP6hU1mhbrZxiIai+yyBSeb5YUJ4toS+oHRSw7ILc8JDxLIQm3r+/HlRcehoLxhgG9euXVNLZIqkvYEa+GSsCUO8efOGbep3JxAHFESwWAISRgWztBL1GRjN0qZAfvnypYwTXOFbjMhm+AOGcdy7EwZvu2U0dzX7WpnparCVwt7aP378GAvjqmamxUJLc58Ts0GM+m7F7kltsAtDaKNnPaej3D2daDht9p3jrZ+ctPVYwj9XtmlL7OAG1TRFRsdwMYBjN911ZqgjaRy66x4X7HmlfozjWaRrCXxiOdes7oOCjOGjER2r8nl2gbDnJEtZgKhBxThFMHjiiWtzUcNwbFi1xjlsarmmOF0NNrHa2ngd0SJLYivn3fZOlobTid0YjvDD3NvqupU7x4nljFTtFX+MYGnRLqxHe+gdHHblXMR5p6c9qbWqPgyhbqaX19YeRxBsyd31oC2iVTnG4WSDg0jx5EoG7EnX7pCK7MH22AZM8oyLJ2CV5X7x4UNXlatvlwcVgxRrDxdv4+2RRbxFTjyL2udo4tjFQ7PH5b8r+KAGR2O1YUcc+jF5p7/c2CRCgzu5ceMGloPR7/I7/+G8SxPTauxC0itjV+cZlZpskdpxAm7eC0s8V8C+AGaRQ6yqLN7uFh0tpvh28K0qUUbECdZS8SVoWf+2D8Zbt27BS/Hb1hKQjibf/mIEz33wavXmepyRAcQV8frcjAR3QqqiwZ1wGGdjqzB7gzvB7gzBCswZ61Ew1YPvRwILeEsssgQFcT2QGh3Xg+7BjF2SdnV3wjjs0XdwkEKvOF+9ejVozeiFfTo8h1OuPUDEf7SIswIW/b7LFbLEg+Ddu3cHOURL+4YufqHCW41xJSDp5zgoKIAHbLm6PGCfWL90HGR7Pw0w4yDL6Gm7H0HISVCDe2N7kJ979+65oPRgl3ka2MhAJJTmuFT02Qav++5OQL/yZpdGj9ydsLEt1Dr4Gg/wiggYbyNZqAm9XETxZw+Ok7HZpSDZoiz2ZSeMG3wLtvsTDSLTpCxyVTzeFRkO8kYA9bG3NfZ5UHeOPXd3IoKDlhk3uUrLhQzDjkh5++6QZpGidTmaOGifBieSrXdfWlPdn3MsJ46TJTMKz+OVV6OC3bpbE1cbelcDYV+JE+o+35rjvRGW3TV38SczjJOJY+fOmURzsjQEu3a1miQziUAikAgkArtCIN3JrtSRzCQCiUAicFQEshrjUTWXfCcCiUAisDkCNvaedyebq6ONgTMFXtskz9ZVBE5mGCcTJ+9OcvomAolAIpAIJAJRBPLuJIpUtksEEoFEIBGoIJDuJM1jYwRUgCT+O/k+jm1NjtHpGyxxWw8j/tPLjQHN4ROBjRCYx51gIZjxR+l9hR03giiHXRYB/OidP7NCft+JPgAp4Ph7RvxwEmkXZuFbP0Icl8dlFh6SSCJwCATa3Em3Iltu2ahmi8zhCu0tZKnAIbLJUJZM/PSvmHUNm5VgXUtktSEFpITpy1hqa4lGBFfayomuLjLWntucshojALfVOeP5onarqSNVY+xLelzPXb/cT/ybKMMCmtrHGxMWVzop3r2p5XJSNLFRb6xMPPH8IugyWM3T4jwuj4WtZuYy3tcJRopxzQjgCFIrG8ZpqjGq6kFrPc0ROmKXNTWFORWfgyMkcrK0nU4iPlmZzNGYhb7Vy3pO7fXwkNEtbhvRWMEuRq5ttXC7Q7TUtt1WPH36VHnxsDuGCpFbMILVWdsw47dN0kVJXWluaxj4uy+Zv15sZ84SFTWwBmDvXSrvmCI1nvKyoC6WCp/QxkSwe+a+fv16BrusuW6WZHDWOYNTrNQKFYP2mdI/Y7oh/bOy7s6KXJnY/O6kj2nMWMjG0DY2AjYzMWe1XLejADj4lU0hTGp8Dmq7qncCG9U6tYIKDzQE0vcquyKcLjcB9AR9vsRmZbZFDYqVIumu5H66yFhq796962arlBGSKzgYDvrs2TPmHs4Pt4kVlR0IImsPdCS2OM2BBCmyuutqjJhpLsUsZKB7sMEuPCwWindV05WBmBXm7TlLX7mqdralqxtoB+07ssljjTjTDUZCBAXd23JjLUd5dli6IVAw7yJazu/WU/lC6coBXAxN2POQMyonnYubOZXJ0mzG2dnxmZfgmoYRmW4TpVtTHO0hiuHWiYJ0u68j2t6rMcoB2mTg8YpVrtA34glv376d4v9xOnGl/aZQm9IXexwuQOQHRf26294p9E/Tl0XdiRJv6VUYkbOuUiEGBoPzgUJVxUqRKvYFUpXYFE42rAzfl/FXxV1UU6ty4jmNdoKCnK8aIwSHQWIKH7p2qlPf3qsxBq2tr5nzH867jCDudrLb1qribQE/2CPfv39/hESn76JyudiR4I0p1eYaFByzHZC6dPTjKkViUPgSMFDJHo842CBLF7bByaoxMkCKxeRMvuQA1RiD8wcb81evXrGxvQXC3Z1+WBAvn9c3KBYXHAL0LXZM297GW04g5plMM6j3wWaYt3pvOH6o5fupOEk4SMdVisSNCK/i6gxgxcwNQVGhJ6vGiIUI6xX2FttuRgfnTmuDzV6U0J4aHA9GCSMvCtv7Fb4wKrK2kqMiZuPuTnRFIaAHmY8IOEikr4GqGS76Wh5DLqOZXK2jK9kpTGwMMBin7r4eRmrjKkV2pyXPuK4qX5C31fCMDLSCYZyvGqMrQgoMbYHOCOwj2iytqazG2Op9x7Q/R47Sc0gxRn9L9sEuFYfdQ1+QnMwwTiaONd4zieZkWe9F4SVXg6SdCCQCiUAisDECWT5rYwXk8IlAIpAIHBcBe6av/ebruBIm54lAIpAIJAIrI5DBrpUBz+ESgUQgETgnAulOzqnXlCoRSAQSgZURSHeyMuA5XCKQCCQC50TgX8lHXkZand3aAAAAAElFTkSuQmCC)
All of three elements belong to same period, i.e., 7th period
In C, S, Br:
![](data:image/png;base64,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)
All of three elements do not belong to same period or group
In Al, Si, Cl:
![](data:image/png;base64,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)
All of three elements belong to same group, i.e., third group
In Li, Na, K:
![](data:image/png;base64,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)
All of three elements belong to same period, i.e., first period
In C, N, O:
![](data:image/png;base64,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)
All of three elements belong to same group, i.e., second group
In K, Ca, Br:
![](data:image/png;base64,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)
All of three elements belong to same group, i.e., 4th group
Question 9.Elements in a group generally possess similar properties, but elements along a period have different properties. How do you explain this statement?
Answer:Elements along a period possess different properties because:
i. As we from left to right along a period, elements increases by one-unit charge between any two successive elements with increase in atomic number.
ii. Thus, the electronic configuration of valence shell of any element in a given period is not same.
iii. As a result, elements along a period have different properties.
Question 10.s - block and p - block elements except 18th group elements are sometimes called as `Representative elements' based on their abundant availability in the nature. Is it justified? Why?
Answer:![](data:image/png;base64,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)
The elements of s and p-block except noble gas are called as representative elements because:
i. The outer shells of the elements of s and p-block are not completely filled.
ii. They achieve noble gas configuration by losing or gaining electrons.
iii. As a result, they are chemically inert active.
iv. The elements down the group represent have same number of electrons in the outermost shell.
v. They have same electronic configuration.
vi. Hence, the s and p-block elements are called representative elements.
Question 11.Complete the following table using the periodic table.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAj4AAADjCAIAAAAKb4kjAAAAAXNSR0IArs4c6QAAJStJREFUeF7tnb2OFbvShr/9XQZCCA1cAwGaISAALoAAJiJCYmIEyQ5JZkTMSEREQMAFDAQEG7QDroFBCCFuY5/3nJJqG/ef+9ftXk8HaLHGbVc9VXbZ1V7tP/7555//44IABCAAAQiUQ+D/yxEVSSEAAQhAAAL/JUDowg8gAAEIQKAwAn94wvCPP/4oTHbEhQAEIACBXSLwb8AKQ9e2n3spNm9bwV1wYIy4C1YeoyMeMobeyu8NjUvCcOXGQjwIQAACEIgJELrwCQhAAAIQKIwAoaswgyEuBCAAAQgQuvABCEAAAhAojAChqzCDIS4EIAABCBC68AEIQAACECiMQP7QdfXq1ZOTk3RsKqxb0svPUfLz58/apvnt2zdV/vbtW/9J3J07d46OjvRlWGAOAWaq0+WP6h/APLylqdqZtFi+2gF8lhdyWIvyZ5lv2L297lJvUj/Slb139xLbCi9GqUk2G4V02fiTcqmw7kopuc4yY0OXjdF+Fc2i1kJyhVBBfe4VaNdp9TFSDYtDly9fHtPotPdaP486uVnZpiNcyxOQOR49eqRfXn79+nWO1n1wj7pz+1hfyvh+//79N2/eiN6LFy/moDdtnZNQHRu6TKXz83NR078i2Dd6yVOfPHkyLZppa7t9+7a080vS7u/v6797e3tNDXUWmFbCuWuTymMGlBZQc0veVP+VK1c+fPigiZcV0HREVh4szEg+g9vd0o1ysBs3bsyn0b1796wLa5hSK58+fbL/FjHWt2Ox+da1a9fmo7fCmqcJXaaYRij1/7/++sv+Gy7IfKVicx+fAQl6mDD0pEF1caNiNl16+vRpdo6d+cBqRtFVjvIhrldLqiScpIT5SctT+bqwJbGjkj7Z9IVF1RYG1kVyq3lCTB/ev39/enpqtalwNJn1YBDZ6NKlS/aNhFzJGv3Z/y6TSk71559/usyhH4auKDKh+aSL/TdMGFruyNXUf0NE3kSUYnITm+eE9tItncRMAL/LPcEUCSO0y58oZ2S1cI0SUvLvm5wq9AdXx++SwDbxnWQ+Pmx8qJVKVZlUhjS0S8oaPaLR1PfTU7LhoOqLBM3DJJv+bRIp7HS1cFpM6SpL+LBY2NNThnrX3ZQNqUbdLdF8U4ausElJc3BwYFMbOaWGhlBVhTeb8kTzcdE/Pj62P+kWHzql9q1bt+x7FUjUbVXFXGXRcL1kxZF6qTbNVY2MgkptMlMuLpi2MlZWQZDDtFhkC4UlLUdUUraLrCaeWl5odmKJHV36xiez+q++l9Gr2DWxVTHr+frXJ78+y8liKYmkmb7cUlJFTiW3NCGNmHNQeZsruC61i1EZQoHQGIrnq1evrCqRT8w2f//+3W/ReGS2k5BhfI2g2WJCxfRBAqQkPxLl9GKqWeqEI6YlqXSF30uMpg6uPwmg+488zWCenZ3pX6vNXGXhq1Mqk1D+746hjqDOmyJnU99Xo96PUqKXDapGKUxxyc0khjlJNcNhhK0hka9tSJ7ZZMqww6qY1+PTvsSh3se90Nb2WRi9dTl50/Q3Qj1l6FKT8vLDw0O18fz5c5lWeTN9ttXY69evve3aRbp1CU8eSoeXL1/qG1UrtR8/fpziJXOUkVI+I0vxsFoZXGWh0MBkeqnmkXrJmbyryy8/fvxYbV1Dp/5kPq3CuuXdu3dNtvCSsp1K/v333+lIzfQtj4ukuI/1kid7rkbdT2OBIlNLytrw/vz50zios2mYlhvIOa3jVS/3/AsXLuivHm/URc30nZd7hQ2pZrvr169bfKq9ZCzTQoX1+cePH52tJMoZdWSbcCgGR74nN2tyKv8+6sviL5idcs5dYJhUDx48aDFHKHO176uP2ITAiumD/tv5nFXd1pnLynKMkHktJdUpwt6Qemi1oXZTetewdYW1oumyd+TEod7Hvaqcwujuao9jUiw+Teiytaots7zhcMTX505pJL2tfO1Siin0jIzPS8JnXU2jVad2TQUm1KtpK4ScLPyTRsPEATRxr5enI2qXXNU+XE1dDqY38kaFJRlXM75qPVHKLiwgJ5c/d44aTUPJSJk7B7iR9dvtTa2E7qru6aZMjEA2A/BKLl682NLWJIqkVNJLKk+nK+WVUnltmV+/ful7m9n4B/uy5VK3DbukOnXiE2h1TLNUUw8dYMpwcO471Ec6WoLHJExfG0wTumytqisMmJ4WsD91TrGjWBVFsmV67GBfHHzjhHo1BaQoVkWRrEXylI5hfclMbImL9kt1WmHFjPSNvF21Dv+75iLVDJUEU1/y1FBUu/q/hO+M08NlWvGdobtG25dSZnVRrIpiRi6906XS2OoZ/toZT6IKFrQ8VkWRrKmSKFZFkaylaR+fzaWr0+UBpgyb6zvUR6LapjbLgibmulXDNKGrSk0rU03EPGtpTxTa7Ro+DlFJjR0PHz7UBwuHnuOyLOIGrnS9tBj1x0JNTzssM6AkRpWMvtSf/Fdo8o+7d+92AlT+trak/D4Ktzdv3rTaOrOLmlL5vRMuNzt1GVDANxxGmXepoLSJhmkVSJ8hVgXQMOSpiM6uMUB+u8Ugu11GbnEKnwjIhcJRRmZNmYhYFlopJhNPzqxRb7B2U93YIlU19erbIMc8qbVnKP64SB/0XzOWbXmofd4j5uqS9mClpb+HWKyh0DRVpx1mSm9lwFAfUpUiLlKvMWGu0CVvEOVwoapMfaer2YYOWzlqgPA0a7iiTHw02tnWGgpEejUl6JSb8k19Fs798pW+PWitfcStLwXTkrrKcuiWFhfxhppKavXs+QGJIdncZLVP2kJpFeRMDF16RJ8yT89iplBHH18kiQwkdOaWEl4cEnOqVS1UiaOYVUfbZuJ9akBbbu7wiYDtZLF9YrqkS+LWdi273cfUlzuTMQMEHnBLk1Tu3ja8CqarPDJfIv9Ro0bP3KlTbDHXiGECtPT3qB7VrBs9tVttZbApraoBQ31IVa07Bxv2E/fp/HZKsnyxE1+5BcRlzQpq6q2hP8WD3QS6RWvQlLReuVaLJF+5ETfDuVxF8JBybdcpeWjcuVZdnUJQICKgqXFtug9QEIAABCAQESB05XSJ8C1TSvonrpRzSkzbEIAABFZAgIThCoyACMkESAclo9rRgnjIhg1PwnDDxkU1CEAAAtsnQMJw+zZGQwhAAAIbI0Do2phBUQcCEIDA9gmsKHRt9bw+e6VQ4jslQ4+LXvvdyxkH3OsHcXXea7tLRv6upZc6IwtnPwlwjPzhKYKhIn7kQuc5BlHrLfYddhhbrXbp7uS3FzoCjPeu7Ir3VaGvy43x/6Z7VxS65lAve50aJuyt7YnvlMwucIoA+hmpfpu5pd+G12rdGcJTWI0vU9Ypgr30nTBS9mo3e+GdVXxC8oSuCWHWVKV33uj34b1ecDKvQBPVbvv4U07WmKjBHa3GlrZ+iqAmDb1+tN6Xmipfyest+kqesfzcRllAtRJV6B26mg61E18lkXwsaz8RMTyaLMo71R6cGJ5F5u/jsko8nTIgI7eAT+idN9ELA/2NLJ5zi9IF4dmbklAvoPNbmnJ04e/Dwhfi6fWmtfeGr0Xv5BYehhkW1huShr09fVbsKaq5RtFrnJyVfW/LSnuZmXmdmcZut29qj/4zdw1PmHTDhZ5sbwBqv6JTBFMSO2G74dzCyYTnM0Sth6uBSIUmPwl9L0Ujb7F6bKn9qXpgpn3v1hnz6sgu3kP+Xs3iuoPVzu36Kt7kri6rWTw8EzJUo8ot8k/dHvmVnwURdRC39RrePd07dAnKgEPt/EREezewXhvhrw/3d3FazbUHJ7achObn+K0wI6fe7m/VNGeyl7ea7sq5ffnypbOv6O1QVl6/Wa7N0cnz7HBIu8IXCdqBh9Fr2u3kSZeh3QvlrP6qbL0/LXzBrpYCKWfZdCo4YYEU1cLjPf3cSBsZ/QXYUlndW1T1vR2X6msRoTPa+kZlao/+M41q4fc9Va/9FMEqOrmcvXxSEtr77ixqalxzoyeeMqW7dLv7XtOrXsTBfU/9ND2uVI8tbRlbZCnvOHrz2XwvLB7vje4hErj2YJReije5a62cZgj9yef3LdzcP6M3IeheP95B7urRS9/7OJNyRsR4ku01DAldAw61C09Ik0D+SlO9jzVcSdQenDjsULu5waXUr0VPlCqUT/jRJPKYlNdnhMfEadCpLrx0Okw4GIUJJV8VibO/6lAV+pFxnXk/NectanIQHsloRxquarNGp2rR8Z72Tn2Z0mbHHp/0oSnHG6Z/24/+q4U/7FS9FGezMupZ0WGhduSC3nU54HhxP9dDE8qUgKd3Q498o2bt2GKHGLjvqZU1Hx/hHmIvHE/sILWKN7lrrT+EfGzW1c6tKWWiHuHjs448FXlbcIffpzvkfCWHhK5ppWny9fB0xAEnoU0r5LDaqifVyqX8tdl9XzruB9NFwtgkztMCnQlA3e6vEu/M8Nj70VteOz2MzHx3pajmr2wPJ8UtabQmaQcc/TfsVL1euNzBZLUw3ug8vF71pBd29xh5qEp7i8u0kq71YiVr3bWl9cjQvbhZoLUDzHTZBM6PCPfvF9O9paH8oatlXPA/jTwJLRfo6mBh5wvYpWGlV96j5RBVBZjOxE4IQbNpF0Mf2hd/YToo5UymXLSt3RTVQt0twaIrZVURqTbg6L9hp+r1QuqJNVPTJ+PViVSvamsL21MTb3HAwi5RBg3fodVGru0SG11JsVp3bZEtNHRfblGsiiKZx7A1kJkydKWciJioc3iQ2siT0BJbnKOYJilRuiBcafk0346HtpK2xq8VJjyPLiygcOIrrXCp2qSR8i3hakPhs2WhFgocLRMlcPvRX3Mgba+zUzU7VLB68l50zKkKSLuoG1eb7nv0n+psOlVPASD9KVELBKVAtfRxr5M7WS5UDy08yeantk5lID+Kr/PAtqjF6rGltSLJOtE8bxJWU6k/oJ5ExZvctb1FP6R3GDclnP0hhTYiqL/YNgKtHzzH+Pr16wFaT3vLlKGr5UTERKFrD04ceRJaYtNzFJPJlW0Lo1e4W0+jic2I5WFyC0sL6OjVKHPlx3WqZO3GaD2H8DLy2s4JqRrV0iRMI7TscJGQYbYw3DmtPSZ+lPAc9AbUmaKa+ITb/PyZlua2nmxUXte+96MFa5ebfY/+azpVz6YOk+xKly8pJxmmmGxjvVVupvSnrQMIV2OPVlqhi/aqMzq2tOVeWUeh113RD+bu1dx6Cqcr3uSuVV0cTnhI7wBuks2HKXUEH0/CZwdrIMmb4+e1goY8rYTC3Q3ztrdg7fJvLQRTdppMKJT6p6f4Jqw2b1Va+CqcTBK68iqyhtY36SHtYLWwtr2ga+A/qwyhcadcdc0qdKGVa4tOmMApVIuq2JaGWjhubYZepIjWE4eHh1vVDr0gMAcBQtccVP+tUzkird+VwEnZ+DevKNPVrqWkZnm2AZdrPAHlZFb4q8TxelEDBOYjQMJwPrbUPD2BHUwHTQ9x0zXiIRs2LwnDDRsX1SAAAQhsnwAJw+3bGA0hAAEIbIwAoWtjBkUdCEAAAtsnQOjavo3RsCACY04d7HtveCBZ33sLQoqomyRA6NqkWVEKAhCAwJYJELq2bF10gwAEILBJAoSuTZoVpVZEIDz70V++Zwc5mpThuaz2Te2Bq5FK/uIffQhfNjb+qMbw/My+5xusiDuibJoAoWvT5kW53AQUVPzsx8RX9TQduBqq0nRmadMxsL2OatQ7Ce2ATV126mZuirQPgZgAoQufgMCMBOyoGj+wpvYFylHztQeuRmWaziwdf1SjBSo/3qLl1M0ZqVE1BLoIELq6CPF3CIwgoDc8he9W73VCm5ptOsVmwJmliUcO6tVl/r583bL+E9pGGIdbCyZA6CrYeIheBAGdG2DJN4WEvu9ibjqgpO+Zpb2OHNRblU1gpQ115vKWXr9ZhMMgZAoBQlcKJcpAYCABbcHwlVZ4PnrKuazhgatR87VnljaJ2OvIQQUqX2lduHBhoNrcBoGZCRC6ZgZM9btNQCc9+gmWtv3BDrFsOZe19sDVaujyBKCfWdpCOv3IQWU4tdKyyhVftVLkrfa77cIr1Z43x6/UMIhVS4D3guMY7QTwkA17CG+O37BxUQ0CEIDA9gmQMNy+jdEQAhCAwMYIELo2ZlDUgQAEILB9AoSu7dsYDSEAAQhsjMBv2zQ2phvqQAACEIDAlgj429TYYbgls25fF/aPbd/G4zTEQ8bxW/Xd7DBctXkQDgIQgAAE2gnwrAsPgQAEIACBwggQugozGOJCAAIQgAChCx+AAAQgAIHCCBC6CjMY4kIAAhCAAKELH4AABCAAgcIIELoKMxjiQgACEIBAttCls4i0Sd9OE+eCAAQgAAEIpBPIELosaOkooHQpKQkBCEAAAhBwAhlCl51NrjP3MAMEIAABCEBgAIEMoWuAlNwCAQhAAAIQyLnqgj4EIAABCEBgDAFWXWPocS8EIAABCGQgQOjKAJ0mIQABCEBgDAFC1xh63AsBCEAAAhkIZDivS5vjo53x5+fn2nY4t/Yc5DM34QXqx4gLQC66CTykaPO1Cx8aN0PoykUWn85FfsJ2MeKEMDdZFR6ySbOaUhw1uWHjohoEIACB7RPgWdf2bYyGEIAABDZGgNC1MYOiDgQgAIHtEyB0bd/GaAgBCEBgYwQIXRszKOpAAAIQ2D6B33YYbl9dNIQABCAAgWIJ6NXtJjub44u14U4KztbnnTR7D6XxkB6wSivK5vjSLIa8EIAABCAQEOBZF+4AAQhAAAKFESB0FWYwxIUABCAAAUIXPgABCEAAAoURIHQVZjDEhQAEIAABQhc+AAEIQAAChREgdBVmMMSFAAQgAIE8oevq1avaoW+Xju/CDBCAAAQgAIF0AhlC19HRkUKXfhSt6/j4ODp2Ml10SkIAAhCAwG4SyBC6bty4cXZ2ZrivX7+uf1l47abzoTUEIACBYQQyhK579+65rD9//tTnvb29YdJzFwQgAAEI7CCBDKHLKWuxdf/+/Tdv3uwgd1SGAAQgAIHBBLKFLsUtPeVS3AoXYYPV4EYIQAACENgdAnlC1+fPnxW3Pn36RNzaHVdDUwhAAAJTEcgQuk5OTg4ODrS9cH9/fyo1qAcCEIAABHaHQIbQ9fLlS/H133Xpg4LZ7hBHUwhAAAIQGEmAoyZHAuT2RQlwkOCiuAtsDA8p0GipInPUZCopykEAAhCAwAoJZEgYrpACIkEAAhCAQEEECF0FGQtRIQABCEDgvwQIXfgBBCAAAQgURuC3bRqFyY64EIAABCCwSwT0qypTlx2Gu2T28nVl/1j5NpxXAzxkXr5Za2eHYVb8NA4BCEAAAuMI8KxrHD/uhgAEIACBxQkQuhZHToMQgAAEIDCOAKFrHD/uhgAEIACBxQkQuhZHToMQgAAEIDCOAKFrHD/uhgAEIACBxQkQuhZHToMQgAAEIDCOQIbQpXMmwxNPdFzyOBW4GwIQgAAEdotAhtD1+vVrnY+sH0XrOj4+1nHJu4UcbSEAAQhAYByBzG/T0JJLoev8/Hxvb2+cIt138zP7bkarL4ERV2+izALiIZkNMGfzK3qbxvPnz6XpAnFrTp7UDQEIQAACixLIkDA0/Y6OjhRCT09PteRaVGMagwAEIACBwglkThhqy8bBwQEJw8K9aDnxSQctx7rMlvCQMu2WJPWKEob7+/sS+cuXL0mCUwgCEIAABCCQ5ajJq1evOvm3b9/q87Vr17AFBCAAAQhAIJFAhmddDx8+9N913b9/f5lsYSIOikEAAhCAwPoJZH7WtSQgkuBL0p6pLYw4E9jNVIuHbMaUVUVW9Kxrw5RRDQIQgAAEZiKQIWE4kyZUCwEIQAACO0KA0LUjhkZNCEAAAtshQOjaji3RBAIQgMCOEPhtm8aO6IyaEIAABCBQIgG9tN3EZodhiebbXZnZP7a7tk/THA9J41RkKXYYFmk2hIYABCAAASPAsy48AQIQgAAECiNA6CrMYIgLAQhAAAKELnwAAhCAAAQKI0DoKsxgiAsBCEAAAoQufAACEIAABAojQOgqzGC9xNVR1Hfu3Ol1C4UhAAEIrJ9AztClI5K1T//k5GT9mCaXUIqPCSrfvn3zg2P0QSSnklBSqcKpaqOeOQjIRtVeo2Pw3CUm9Ic55KfOMQRqrR+OBhocxtRfyr3ZQpd618HBwZUrV0ohNaGc8rORir979+7Nmzf6YbkufRDJSfxVveLr168TakpV0xKwicX79++javX9rVu3zB+Oj4+n8odphae2kQSarK9Zi4xu1n/06NHIsWWkkIvdnid0WdzyV3ospu0aGtLQ8+nTJw00oTDK7Pm8KWUZ+uTJk3v37lkN9uHXr19eoVd1enqarrI6xs2bN589exbeoi8lm8/oU2RLb5GSfQmcnZ2p11THJk04bty4YbXdvXu3b7WUL4JAk/V1Wu/169dNhcPDwyJ0GS9khtBlcUu4x0tfXA0KKlok7e/vh5K/ffv2w4cPNmnS9fHjx156WTi5cOGC3aUmwilYYlUKUXt7e4qI1fKKfyaeIu7Tp09JRiUiXbKYTh7XgeOaZKjR58+fa+otay4pAG1lJCBza0S1cUBTT3X/jMIs1vTSoUt5LYtbO9i1tHZR3PLVktv4x48fYSDX3CrR/HJWBSqFEwUV46koqH9rI1BLnRrydPuLFy9qy/g4qIir+f7ff/+dKB7FFiNgFtcMQ/6gqcbuTL0XI7zmhh4/fizxXr58acnkHVl2Lx26vnz5IsoaAS2ppSFbI6/G9DV7xiSyKWZLWU2NTXGNL3IyfdD3Gndu37494Bm7btRiSNVqNuCLoQGZbg15kscEkIS2dLMoGF27YKlJzL1wJZaFVtrQFsehPywsCc0tTEADiLq8BgGzvibH+u8kT74XVqRvc0uHLq05PDNmWXstb3dha4CWNaHiWsooXOkbWy1ZFtuesj548KCXFVVDuBgakIk1p7dLrq/W9aG6OtT3u2CpXvDXUNjGKc8Y2+L458+fa5ANGeYmYA+5PYlVffI9twC56l86dOXSc83tKl/na6bLly+7qFr3NK1+9GjKJ1a615/TXrt2Tbf7ginapqHaxuzIV7VqaEfSEWt2mEg2m7vYgy6zvsxknsC1eQL24Nytb0+8oqfp24Tg022bay982aprmUazKNikmq+6fKHj7uW3hGWiemxt5JdyRNGyyf4U1qAy+kaDWjttX3VZMS0Nw4Y6b5/blKsy4tzKVuuPzBH2nVWZaXkyecexZfRtsn6UaFlGmCythN2foybXOyPRg6VXr15NNYHSdOz79+9NezGaKNjOw753zcdUC0f1mfnqp+bSCeAhpVuwRf7QuCQMV2poSyFOFbdUlTYgsfFspcZGLAhAoCcBQldPYEsVV9Cadk+EapswEC6FgXYgAAEI1BAgYYhblESAdFBJ1sohKx6Sg/pCbZIwXAg0zUAAAhCAwBwEflt1zdEAdUIAAhCAAAQmIeC7tEgYTsKTShYiQDpoIdDFNoOHFGu6bsFJGHYzogQEIAABCKyWADsMV2saBIMABCAAgXoChC48AwIQgAAECiNA6CrMYIgLAQhAAAKELnwAAhCAAAQKI0DoKsxgiAsBCEAAAoQufAACEIAABAojkCF06cWyfiKwfag9kLcwkIgLAQhAAAJLEcgQuky18OSn2gN5lyJAOxCAAAQgUBiBbKGrME6ICwEIQAACqyGQLXTpfGTLFvrZ9qthgiAQgAAEILBqAhlCl06NCk+jPzg4+Pbt26ohIRwEIAABCKyJQIbQFaqvp1xafn358mVNTJAFAhCAAARWTSBz6BIb7ddYNSGEgwAEIACBlRHIELru3LnjGcKTkxMBYYfhyrwCcSAAAQismkCG0HXz5k3fo/H06VM/OmzVnBAOAhCAAARWQ4CjJldjCgRJIMBBggmQdroIHrJh83PU5IaNi2oQgAAEtk8gQ8Jw+1DREAIQgAAE5iRA6JqTLnVDAAIQgMAMBAhdM0ClSghAAAIQmJPAb9s05myIuiEAAQhAAAKjCPiOdHYYjuLIzQsTYP/YwsCLaw4PKc5k6QKzwzCdFSUhAAEIQGB1BHjWtTqTIBAEIAABCLQTIHThIRCAAAQgUBgBQldhBkNcCEAAAhAgdOEDEIAABCBQGAFCV2EGQ1wIQAACECB04QMQgAAEIFAYgWyhS6d2aZO+Ln0ojBniQgACEIBAVgJ5Qpcilk7t0u+idZ2dnWUlQOMQgAAEIFAYgQxv0zg6OhKkFy9eLIyKn9kvDHyO5jDiHFS3VCcesiVrRrpkfpvGh/9dli3UdXJysmHWqAYBCEAAApMTyJAwPD8/f/jwoWUL9fnp06dv376dXDEqhAAEIACBrRLIELqE8tKlSwZ0b2/v0aNHf/3111b5ohcEIAABCExOIEPounLlyo8fPybXhAohAAEIQGBHCGQIXcoWKkn47ds3If78+fPp6enh4eGO4EZNCEAAAhAYTyDDDkMJra0Zil4m/adPn/b398dr0lkDW486Ea2/AEZcv43ySoiH5OU/a+uhcfOErlnVa6ocn86CfdpGMeK0PLdXGx6yPZu6Rpk3x2+YLKpBAAIQgMACBDI861pAK5qAAAQgAIENEyB0bdi4qAYBCEBgmwQIXdu0K1pBAAIQ2DCB37ZpbFhPVIMABCAAgdIJ6B1MpgI7DEs35W7Jz/6x3bJ3f23xkP7MirmDHYbFmApBIQABCECgSoBnXXgFBCAAAQgURoDQVZjBEBcCEIAABAhd+AAEIAABCBRGgNBVmMEQFwIQgAAECF34AAQgAAEIFEaA0FWYwY6OjrRDVNckR0vr0BlVZQfQcEEAAlsloD6unq7+vhkFM4Suq1ev2uDrl4bjDQCNlNJ/dbbLML10Y1RbeLzZ+fm5fpd37969zsotMtk1xmvN76NrktjZqQIFQgJh34m8K7QO0DISuHPnjtsioxgDmpZHycEG3Jjllgyh6+vXrxp5/dKhyTdu3Mii/LSNhkrZT76vX78+uAlhCSvc29tTVT9//tT39rnzkiMeHBx4JWMORVOLoTCKnWr92rVrnTJQYEICmnzcunXLDCET6MQ7nz1ouHz06JH9SR8KGoAm5LOSqs7OzmSC27dv+3sfViLYxsTIELpCgjZzTFlAlMVd60j5rkeLcLI8ePWjG+/fv68xS3O6zrFJ6yQNbRZjqpdnHRXbBoDV7eqcFkFtpuYVagwdUCG3pBCQO7148cJKCr4c7MePH/bfBw8e+J80EWyye0orlJmcgKX3a/Mf4fe+jA6TLp7Mr3a0MKfSUqxWnbBdmwCpNhsxwiRNmG5ZXW7MZ9OSPlo3LPBfNapTkhdoyGZAyzRkA4el9WwW7DNiKXt8fNwphsqEDufl9X20Gmuq6s2bNypZW4mE8UokTyhqp2AqYLeEIum/as6+0ecUBVMaqi2zmBEHS7jMjWYFxx42mu4ky4i6cCtr8BBfdXmncKnC3ifzhQOgLdTsSxs9ws82JpjFbYTxXqwbfYQJi4X90W6xwTbs9eHnqudEXbvW35a0b2jcf8eg5U0eGXhuBIspGHqSlNJ/zSmHXaGvp49K5sHeYlhJ6I4DQpc6TBicIpHmtuliRhxmrAXuMpM1TRHsr4tNBxfQt28Ta/CQaujyQd+ikSkVDRS1X3p3izpa2Iv1Jx9hmvpjGLqidpuaWLhrpxg6NG62hKGWoqenp3/++We4MtjAZ627379///jxY9dFuW99M/jJraqS2w3YBBiuuqJKLl68OAy1cgsS5smTJ023X758eVjN3JVIQGlD6+QvX76MdmrI95QBVtwa81wzUQyKTUKg2l+0FSD8Utn479+/d7alu2rLNPVHjb0+IrWklz1/qMK6pVOMJQtkC13Pnz/X3GR7fezZs2earUQ7KXxCoXDSN2X869evAQ5x6dKlFo/Udo8BdeoWTTVs2th0pXSzYU1zV0RAWzY+fvzoX2pWobglo2+vT23Y9NX+EsWqKJL1RdHUH6OsftNkNEoXaRbeV4D5yucJXZoeKoaHS5P5NFyyZg0fWmBFfhBuqQg/2ybaWvHCYoqFcqCmXYWqoXZnhO188TBp20asEn149eqVtfv69etQgBaRVKxzT42tpLVlYEnmu9OW+Ic/SBDqmzdvmvqyr2YVmiEl7j7dHWhr1lQ9RUb0hIp15PBLS3LcvXt3mBZN/VFNaEeGt6tWzK+i+a7a1WjmLqfyfafdw8ROvcsXBLohJds4SRm15c8VJ6kwpZK5FbRVTnWTgjR1Y4SzGH3Z9NhTxWpvibLPnU+qaiuxh7d2mWy+o6RFpKZ9AdGOkrkf5M5txBRHylUmWkaHnlbt7XMbIheEznaze0jYeU3asFuFz7r0pzCH4QYN+5T3zfZnXb5lo6k/hs+61K4/MTXP8VZceH9cGrpWdqcKjctRk6kxftpyWndq7tOUoU5sS9NwJQR8V3TiXU3FhokkGfTQZaQi6ZJrlRmG3vQbKbkjBHbcQxbujws7VWjcPAnDhRVeYXPK1D18+HCkYIoZh4eHIyvx2ycRaSphqAcCEIBACwFWXbjHKAILz/J2fE49ylS7cfOOe8jC/XFhnwqNS+haGD7NjSKw4wPTKHa7cTMesmE7kzDcsHFRDQIQgMD2Cfy26tq+umgIAQhAAALFEvBdWuzXKtaGCA4BCEBgVwmww3BXLY/eEIAABIolQOgq1nQIDgEIQGBXCRC6dtXy6A0BCECgWAL/AZURQqBDcznKAAAAAElFTkSuQmCC)
Answer:![](data:image/png;base64,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)
Question 12.Complete the following table using the periodic table.
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Question 13.The electronic configuration of elements X, Y and Z are given below?
a) X = 2
b) Y = 2, 6
c) Z= 2, 8, 2
i) Which element belongs to second period?
ii) Which element belongs in second group?
iii) Which element belongs to 18th group?
Answer:i) The element ‘Z’ belongs to second period
Explanation:
As number of valence electrons decide the period of the element.
⇒ Element ‘X’ has not any valence electrons.
⇒ Element ‘Y’ has 6 valence electrons.
⇒ Element ‘Z’ has 2 valence electrons.
Thus, element ‘Z’ belongs to second period.
ii) The element ‘Y’ belongs to second group.
Explanation:
As total number of shells present in the element decide the group number.
⇒ Element ‘X’ has total one shell (2).
⇒ Element ‘Y’ has total two shells (2,6).
⇒ Element ‘Z’ has total three shells (2.8,2).
The element ‘Y’ belongs to second group.
iii) The element ‘X’ belongs to 18h group.
Explanation:
Element ‘X’ belongs to 18th group because it has complete noble gas configuration (X=2). This means it is a noble gas which are placed in 18th group.
Question 14.Identify the element that has the larger atomic radius in each pair of the following and mark it with a symbol (3).
(i) Mg or Ca
(ii) Li or Cs
(iii) N or P
(iv) B or Al
Answer:Note: Atomic radius goes on decreasing as we move from left to right.
Atomic radius goes on increasing from top to bottom.
i) Ca has larger atomic radius because as we move from Mg to Ca, the atomic radius increases.
ii) Cs has larger atomic radius because as we move from Li to Cs, the atomic radius increases.
iii) P has larger atomic radius because as we move from N to P, the atomic radius increases.
iv) Al has larger atomic radius because as we move from B to Al, the atomic radius increases.
Question 15.Identify the element that has the lower Ionization energy in each pair oldie following and mark it with a symbol (3).
(i) Mg or Na
(ii) Li or O
(iii) Br or F
(iv) K or Br
Answer:Note: Ionization goes on increasing as we move from left to right.
Ionization goes on decreasing from top to bottom.
i) Na has lower ionization energy because as we move from Na to Mg, the ionization energy increases.
ii) Li has lower ionization energy because as we move from Li to O, the ionization energy increases.
iii) F has lower ionization energy because as we move from F to Br, the ionization energy decreases.
iv) K has lower ionization energy because as we move from K to Br, the ionization energy increases.
Question 16.In period 2, element X is to the right of element Y. Then, find which of the elements have:
(i) Low nuclear charge
(ii) Low atomic size
(iii) High ionization energy
(iv) High electro negativity
(v) More metallic character
Answer:i) Y has low nuclear charge
a) The nuclear charge increases from left to right in a period because the atomic number increases.
b) The outer electrons are added in the same valence shell.
c) As a result, the attraction on the electrons by the nucleus increases as we move from left to right.
d) Thus, Y has low nuclear charge.
ii) X has low atomic size.
a) Atomic radius goes on decreasing as we move from left to right.
b) This is due to increase in attraction by the nucleus on the electrons.
c) This tends to decrease the size with increase in atomic number.
d) Thus, X has low nuclear charge.
iii) X has higher ionization energy.
Ionization goes on increasing as we move from left to right due to increased nuclear charge. Thus, X has higher ionization energy.
Note: More is the nuclear charge; more is the ionization energy.
iv) X has higher electronegativity.
Electronegativity goes on increasing as we move from left to right due to increase in attraction between the outer electrons and the nucleus. Thus, X has higher electronegativity.
v) Y has more metallic character
Metallic character goes on decreasing while going from left to right in a period due to increased attraction by the nucleus. Thus, Y has ore metallic character.
Note: More easily an element loses electrons, higher will be its metallic character (electropositive character)
Question 17.How does metallic character change when we move
(I) Down a group
(II) Across a period?
Answer:Metals have a tendency to lose their valence electrons to form a cation.
(I)Down a group
i. As we move from left to right, a new shell gets added.
ii. The distance between the nucleus and the outer electrons.
iii. As a result, nuclear charge decreases with increase in atomic number.
iv. This decreases the force of attraction of electrons by the nucleus.
v. As a result, the tendency of losing electrons goes on increasing.
vi. Thus, metallic character increases within a group.
(II) Across a period
i. As we move from left to right, nuclear charge increases with increase in atomic number. This increase the force of attraction of electrons by the nucleus.
ii. As a result, the tendency of losing electrons goes on decreasing.
iii. Thus, metallic character decreases within a period.
Question 18.Why was the basis of classification of elements changed from the atomic mass to the atomic number?
Answer:The basis of classification of elements changed from the atomic mass to the atomic number is:
i. Certain elements of height atomic weight precede those with lower atomic weights.
For example: tellurium precedes iodine
ii. After knowing atomic numbers of elements, it was recognized that a better way of arranging the elements in the periodic table is according to increasing g atomic number.
iii. The periodic law is changed from atomic weight concepts to atomic number concepts.
Question 19.What is a periodic property? How do the following properties change in a group and period? Explain.
(a) Atomic radius
(b) Ionization energy
(c) Electron affinity
(d) Electro negativity.
(b) Explain the ionization energy order in the following sets of elements:
a) Na, Al, Cl b) Li, Be, B
c) C N, O d) F, Ne, Na c) Be, Mg, Ca
Answer:Periodic property: The modern periodic table is organized on the basis of electronic configuration of the atoms of elements.
Physical and chemical property of elements are related to their electronic configurations particularly the outer shell configuration.
a. Atomic radius
Atomic radius goes on decreasing while going from left to right in a period because of the following reasons:
i. Within a period, the atomic number increases one by one as a result nuclear charge increases.
ii. The outer electrons are adding in the same valence shell.
iii. Due to increased nuclear charge, the attraction of electrons by the nucleus increases.
iv. Therefore, the size of the atom decreases with the increase in atomic number (number of protons).
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)
Atomic radius goes on increasing down a group because:
i. Down a group, the atomic number increases one by one as a result nuclear charge increases.
ii. The outer electrons are adding in a new valence shell.
iii. Therefore, the distance between the outermost electron (valence electron) and the nucleus is also increasing
iv. Therefore, the size of the atom increases with increase I atomic number.
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)
b) Ionization energy
Ionization energy goes on increasing as we move from left to right because:
⇒ The attraction of electrons towards the nucleus increases with increase in atomic number.
⇒ Thus, the electrons are bonded tightly by the nucleus.
⇒ It becomes difficult to remove electrons.
⇒ Thus, ionization energy increases.
Ionization energy goes on increasing as we move from top to bottom because:
⇒ The outer electrons are adding in a new valence shell.
⇒ Therefore, the distance between the outermost electron (valence electron) and the nucleus is also increasing
⇒ It becomes easy to remove electrons.
⇒ Thus, ionization energy decreases.
c) Electron affinity
Electron affinity goes on increasing as we move from left to right because:
⇒ The nuclear charge increases from left to right so it easier to add an electron.
⇒ Thus, it increases along a period.
Electron affinity goes on decreasing as we move from top to bottom because:
⇒ The size of the atom increases.
⇒ The added electron becomes farther from the nucleus as we move
⇒ Thus, it decreases as we down in a group.
d) Electronegativity
Electronegativity increases along a period because-
⇒ The atomic radius goes on decreasing as we move from left to right due to which the attraction between the outer electrons and nucleus increases.
Electronegativity decreases along a group because-
⇒ The atomic radius goes on increasing as we move from top to bottom due to which the attraction between the outer electrons and nucleus decreases.
(b) a) The ionization energy increases as we move from left to right in a period. Thus, the ionization energy follows in the given order:
Na < Al < Cl
b) The ionization energy increases as we move from left to right in a period. Thus, the ionization energy follows in the given order:
Li < Be < B
c) The ionization energy increases as we move from left to right in a period. Thus, the ionization energy follows in the given order:
C < N < O
d) Ionization energy increases as we move from left to right in a period and decreases as we move down the group.
By combining these two facts, the ionization energy follows in the given order:
Na < F < Ne
e) Ionization energy decreases as we move down the group. Thus, the ionization energy follows in the given order:
Be > Mg > Ca
Question 20.Name two elements that you would expect to have chemical properties similar to Mg. What is the basis for your choice?
Answer:As we know that the elements in a group generally possess similar properties.
Magnesium (Z=12) belongs to second group. So the two elements, calcium (Z=20) and beryllium (Z=4) have similar chemical properties like Mg because these elements also belong to second group.
Question 21.On the basis of atomic number predict to which block the elements with atomic number 9, 37, 46 and 64 belongs to?
Answer:Atomic number 9:
The electronic configuration = 1s2 2s2 2p5
The number of valence electrons = 7
Period number = 7
This means the element having atomic number 9 belongs to p-block.
Atomic number 37:
The electronic configuration = 1s2 2s2 2p6 3s2 3p6 3d10 4s2 4p6 5s1
The number of valence electrons = 1
Period number = 1
This means the element having atomic number 37 belongs to s-block.
Atomic number 46:
The electronic configuration = [Kr]4d10
The number of valence electrons = 10
Period number = 10
This means the element having atomic number 46 belongs to d-block.
Atomic number 64:
The electronic configuration = [Xe] 4f7 5d1 6s2
The new electron enters into the f-orbital.
This means the element having atomic number 64 belongs to f-block.
Question 22.Using the periodic table, predict the formula of compound formed between and element X of group 13 and another element Y of group 16.
Answer:To predict the formula of a compounds formed, first we will calculate the valency of each element.
Element X of group 13
Valency = 8-3 = 5
Element Y of group 16
Valency = 8-6 = 2
The formula formed will be: X2Y5
![](data:image/png;base64,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)
Question 23.An element X belongs to 3rd period and group 2 of the periodic table. State
(a) The no. of valence electrons
(b) The valency
(c) Whether it is metal or a nonmetal.
Answer:Given: X belongs to 3rd period and second group
a) As the period number is three (2s2 2p1) thus, the number of valence electron = 1
b) The valency is total number of electrons in the outermost shell. Thus, its valency is 1.
c) X is a non-metal
Question 24.An element has atomic number 19. Where would you expect this element in the periodic table and why?
Answer:The element has atomic number = 19
The electronic configuration = 1s2 2s2 2p6 3s2 3p6 4s1
Number of valence electrons (4s1) = 1
Period number = 1
Group number = 4
This means the element having atomic number 19 belongs to s-block because the period number is 1.
Question 25.Aluminium does not react with water at room temperature but reacts with both dil. HCl and NaOH solution. Verify these statements experimentally. Write your observation with chemical equations. From these observations, can we conclude that A / is a metalloid?
Answer:Aluminum with water:
Aluminum does not get affected by water and does not react with it.
Aluminum with dil.HCl
When aluminium is dissolved with hydrochloric acid (HCl), it gives aluminum chloride and hydrogen gas.
2Al + 6HCl → 2AlCl3 + 3H2
Aluminum with NaOH
When aluminum is treated with NaOH, i.e., a base, it gives sodium aluminate and hydrogen gas.
2Al + 2NaOH → 2NaAlO2 + H2
Question 26.Collect the information about reactivity of VIII A group elements (noble gases) from intend or from your school library and prepare a report on their special character when compared to other elements of periodic table.
Answer:i. Noble gases (group 18) are located in the far right of the periodic table.
ii. All the orbitals in the valence shell of the noble gases are completely filled.
iii. Noble gases neither have a tendency to lose or to gain electrons and hence do not enter into chemical combination.
iv. Thus, they are earlier called “inert gases” as they are exhibit very low chemical reactivity.
v. They have high ionization energies.
vi. Noble gases have large positive electron gain enthalpies.
vii. Boiling and melting points of noble gases are very low.
viii. The noble gases are liquefied with great difficulty.
ix. These gases are slightly soluble in water.
Question 27.Collect information regarding metallic character of elements of 1A group and prepare report to support the idea of metallic character increases in a group as we move from top to bottom.
Answer:i. As the elements of IA have low ionization energies, these metals have great tendency to lose their outermost electron and thus change into positive ions (cations).
ii. These elements are therefore said to have strong electropositive character.
iii. As ionization energy decreases on moving down the group, the electropositive character increases on moving down the group from lithium to caesium.
Question 28.How do you appreciate the role of electronic configuration of the atoms of elements in periodic classification?
Answer:Electronic configuration
i. The characteristics of the groups and periods in the modern periodic table are because of the electronic configuration of the elements.
ii. It is the electronic configuration of an element which decides the group and the period in which it is to be placed.
iii. While going from top to bottom within any group, one electronic shell gets added at a time. From this we can say that the electronic configuration of the outermost shell is characteristic of a particular group.
Question 29.Without knowing the electronic configuration of the atoms of elements Mendeleff still could arrange the element nearly close to the arrangements in the Modern periodic table. How can you appreciate this?
Answer:Mendleeff’s periodic table
i. He arranged the elements in a systematic order of their increasing atomic masses.
ii. He also discovered law which stated that “the physical and chemical properties of the elements are periodic function of their atomic masses.
iii. There are eight vertical columns called as groups.
iv. The horizontal rows in table called as periods.
v. Based on the arrangement, he believed that some new elements would be discovered definitely.
vi. He predicted the properties of these elements in advance.
vii. After the elements were discovered, his predicted properties were almost the same as observed properties.
viii. It was the extraordinary thinking of Mendleeff that made the chemist to accept the periodic table.
Question 30.Comment on the position of hydrogen in periodic table.
Answer:Position of hydrogen
i. Hydrogen shows similarity with halogens (group VII). For example, the molecular formula of hydrogen is H2 while the molecular formulae of fluorine and chlorine are F and Cl2, respectively.
ii. In the same way, there is a similarity in the chemical properties of hydrogen and alkali metals (group).
iii. There is a similarity in the molecular formulae of the compounds of hydrogen alkali metals (Na, K, etc.) formed with chlorine and oxygen.
iv. On considering the above properties, it cannot be decided whether the correct position of hydrogen is in the group of alkali metals (group I) or in the group of halogens (group VII).
v. So to place the hydrogen, it was placed in group 1 without any proper conclusion.
Question 31.How the position of elements in the periodic table helps you predict its chemical properties? Explain with an example.
Answer:Position of elements in the periodic table gives a prediction of:
i. Ionization energy of the element.
ii. Electron affinity of the element
iii. Metallic and non-metallic properties.
iv. Electronegativity
For example: An element having atomic number = 9
Its group number is 2 and period number is 2.
This means the element belongs to non-metals.
Newlands proposal the law of octaves. Mendeleeff suggested eight groups for elements in his table. How do you explain these observations in terms of modern periodic classification?
Answer:
Law of octaves in terms of modern periodic table
i. Law of octaves states that “every eighth element has properties similar to the firsts element”
ii. In modern periodic table, any element of the same period has similar properties.
iii. For example-Mg and Ca exhibits similar properties as they both belong to same group.
Mendleeff periodic table
i. He suggested eight groups for elements in his table.
ii. In modern periodic table, the vertical columns are called groups. There are total 18 groups present.
Question 2.
What are the limitations of Mendeleeff’s periodic table? How could the modern periodic table overcome the limitations of Mendeleeff’s table?
Answer:
Limitations of Mendleeff’s periodic table are:
i. Certain elements of highest atomic weight precede those with lower atomic weight. For example – Tellurium (atomic weight 127.6) precedes iodine (atomic weight 126.9)
ii. Elements having different properties were placed in the same group.
iii. Isotopes were discovered long time after Mendeleev put forth the periodic table. As isotopes have the same chemical properties but different atomic masses, a challenge was posed in placing them in Mendeleev’s periodic table.
The modern periodic table overcome the limitations of Mendeleeff’s table:
i. Moseley realized that atomic number is the fundamental property of an element than its weight.
ii. He arranged the elements in the periodic table according to their atomic numbers.
iii. This arrangement removes the problem of atomic weights.
iv. In the modern periodic table, isotopes are put together with their elements.
Question 3.
Define the modem periodic law. Discuss the construction of the long form of the periodic table.
Answer:
Modern periodic law states that “the physical and chemical properties of elements are the periodic function of their electronic configurations of their atoms”.
i. The modern periodic table contains horizontal periods 1 to 7.
ii. Similarly, it contains vertical groups 1 to 18.
iii. Atomic numbers are indicated on the upper part of the element.
iv. Two rows are separately placed at the bottom of the periodic table. These are called lanthanide series and actinoid series.
v. There are 118 boxes in the periodic table.
vi. The whole periodic table is divided into four blocks.
vii. The left side is s-block, right side is p-block, in the middle there is d-block and the lanthanide series and actinoid series form the f-block.
viii. The first period contains 2 elements.
ix. The s-block contains alkali and alkaline earth metals.
x. The p-block contains metals, non-metals and metalloids.
xi. The d-block contains transition metals.
Question 4.
Explain how the elements are classified into s, p, d and f- block elements in the periodic table and give the advantage of this kind of classification.
Answer:
Classification of elements
i. The s-block contains alkali metals (period 1) and alkaline earth metals (period 2).
ii. The p-block (period 13- 18) contains metals, non- metals and metalloids.
iii. The d-block (period 3-12) contains transition metals.
iv. The f-block placed separately at the bottom of the table contains lanthanides and actinides.
Question 5.
Given below is the electronic configuration of elements A, B, C, D.
Answer:
a. A and B are the elements coming within the same period.
i. As the total no of valence electrons (electrons in the outermost shell) decides the period number of the element.
ii. A (1s2 2s2) and B (1s2 2s2 2p6 3s2) both have two valence electrons.
Hence, they belong the same period, i.e., second period.
b. B and C are the elements coming within the same group.
⇒ As the highest principal quantum(n) number decides the group number of the element.
⇒ In B (1s2 2s2 2p6 3s2) and C (1s2 2s2 2p6 3s2 3p3), 3 is the highest quantum number.
⇒ Hence B and C belong to the same group, i.e., third group
c. D is the noble gas element
⇒ D has atomic number 10.
⇒ This means 2 in K-shell and 8 in the L-shell which is a complete
Noble gas configuration.
d. C belongs to 5th period and 3rd group.
⇒ C has 5 electrons in the outermost shell (3s2 3p3). Hence it belongs to 5th period.
⇒ In C (1s2 2s2 2p6 3s2 3p3), 3 is the highest quantum number. Hence, it belongs to third period.
Question 6.
Write down the characteristics of the elements having atomic number 17.
Electronic configuration ………………………….
Period number ………………………….
Group number ………………………….
Element family ………………………….
No. of valence electrons ………………………….
Valency ………………………….
Metal or non-Metal ………………………….
Answer:
a. The electronic configuration of the element (Z=17) is:
1s2 2s2 2p6 3s2 3p5
b. Period number = 7
As the element has 7 electrons in the outermost shell (3s2 3p5). Hence, it belongs to period 7.
c. Group number = 3
In the element (1s2 2s2 2p6 3s2 3p5), 3 is the highest principal quantum number. Hence, it belongs to third period.
d. Element family = p-block element
The element belongs to group 3 and period 7, this means it is located at the right side of the periodic table. Hence, it belongs to p-block family.
e. Valence electrons = 7
The element (1s2 2s2 2p6 3s2 3p5) has 7 valence electrons, i.e., electrons in the outermost shell (3s2 3p5).
f. Valency = 1
The valency is the number of electrons needed to complete the octet. So the element (2,8,7) need only one electron to achieve noble gas configuration (2,8,8)
g. Non-metal
Question 7.
State the number of valence electrons, the group number and the period number of each element given in the following table:
Answer:
Sulphur
The atomic number of sulphur = 16
The electronic configuration of 16S = 1s2 2s2 2p6 3s2 3p4
⇒ Total number of valence electrons (3s2 3p4) = 6
⇒ As period number is decided by the valence electrons, thus period number of sulphur = 6
⇒ In sulphur, 3 is the highest principal quantum number (n=3), thus group number of sulphur = 3
Oxygen
The atomic number of oxygen = 8
The electronic configuration of 8O = 1s2 2s2 2p4
⇒ Total number of valence electrons (2s2 2p4) = 6
⇒ As period number is decided by the valence electrons, thus period number of oxygen = 6
⇒ In oxygen, 2 is the highest principal quantum number (n=2), thus group number of oxygen = 2
Magnesium
The atomic number of magnesium = 12
The electronic configuration of 12Mg = 1s2 2s2 2p6 3s2
⇒ Total number of valence electrons (3s2) = 2
⇒ As period number is decided by the valence electrons, thus period number of magnesium = 2
⇒ In magnesium, 3 is the highest principal quantum number (n=3), thus group number of magnesium = 3
Hydrogen
The atomic number of hydrogen = 1
The electronic configuration of 1H = 1s1
⇒ Total number of valence electrons (1s1) = 1
⇒ As period number is decided by the valence electrons, thus period number of hydrogen = 1
⇒ In hydrogen, 1 is the highest principal quantum number (n=1), thus group number = 1
Fluorine
The atomic number of fluorine = 9
The electronic configuration of 9F = 1s2 2s2 2p5
⇒ Total number of valence electrons (2s2 2p5) = 7
⇒ As period number is decided by the valence electrons, thus period number of fluorine = 7
⇒ In fluorine, 2 is the highest principal quantum number (n=2), thus group number of fluorine = 2
Aluminum
The atomic number of aluminum = 13
The electronic configuration of 13Al = 1s2 2s2 2p6 3s2 3p1
⇒ Total number of valence electrons (3s2 3p1) = 3
⇒ As period number is decided by the valence electrons, thus period number of aluminum = 3
⇒ In aluminum, 3 is the highest principal quantum number (n=3), thus group number of aluminum = 3
Question 8.
State whether the following elements belong to a Group (G), Period (P) or Neither Group nor Period (N).
Answer:
In Li, C, O:
All of three elements belong to same group, i.e., second group
In Mg, Ca, Ba:
All of three elements belong to same period, i.e., second period
In Br, Cl, F:
All of three elements belong to same period, i.e., 7th period
In C, S, Br:
All of three elements do not belong to same period or group
In Al, Si, Cl:
All of three elements belong to same group, i.e., third group
In Li, Na, K:
All of three elements belong to same period, i.e., first period
In C, N, O:
All of three elements belong to same group, i.e., second group
In K, Ca, Br:
All of three elements belong to same group, i.e., 4th group
Question 9.
Elements in a group generally possess similar properties, but elements along a period have different properties. How do you explain this statement?
Answer:
Elements along a period possess different properties because:
i. As we from left to right along a period, elements increases by one-unit charge between any two successive elements with increase in atomic number.
ii. Thus, the electronic configuration of valence shell of any element in a given period is not same.
iii. As a result, elements along a period have different properties.
Question 10.
s - block and p - block elements except 18th group elements are sometimes called as `Representative elements' based on their abundant availability in the nature. Is it justified? Why?
Answer:
The elements of s and p-block except noble gas are called as representative elements because:
i. The outer shells of the elements of s and p-block are not completely filled.
ii. They achieve noble gas configuration by losing or gaining electrons.
iii. As a result, they are chemically inert active.
iv. The elements down the group represent have same number of electrons in the outermost shell.
v. They have same electronic configuration.
vi. Hence, the s and p-block elements are called representative elements.
Question 11.
Complete the following table using the periodic table.
Answer:
Question 12.
Complete the following table using the periodic table.
Answer:
Question 13.
The electronic configuration of elements X, Y and Z are given below?
a) X = 2
b) Y = 2, 6
c) Z= 2, 8, 2
i) Which element belongs to second period?
ii) Which element belongs in second group?
iii) Which element belongs to 18th group?
Answer:
i) The element ‘Z’ belongs to second period
Explanation:
As number of valence electrons decide the period of the element.
⇒ Element ‘X’ has not any valence electrons.
⇒ Element ‘Y’ has 6 valence electrons.
⇒ Element ‘Z’ has 2 valence electrons.
Thus, element ‘Z’ belongs to second period.
ii) The element ‘Y’ belongs to second group.
Explanation:
As total number of shells present in the element decide the group number.
⇒ Element ‘X’ has total one shell (2).
⇒ Element ‘Y’ has total two shells (2,6).
⇒ Element ‘Z’ has total three shells (2.8,2).
The element ‘Y’ belongs to second group.
iii) The element ‘X’ belongs to 18h group.
Explanation:
Element ‘X’ belongs to 18th group because it has complete noble gas configuration (X=2). This means it is a noble gas which are placed in 18th group.
Question 14.
Identify the element that has the larger atomic radius in each pair of the following and mark it with a symbol (3).
(i) Mg or Ca
(ii) Li or Cs
(iii) N or P
(iv) B or Al
Answer:
Note: Atomic radius goes on decreasing as we move from left to right.
Atomic radius goes on increasing from top to bottom.
i) Ca has larger atomic radius because as we move from Mg to Ca, the atomic radius increases.
ii) Cs has larger atomic radius because as we move from Li to Cs, the atomic radius increases.
iii) P has larger atomic radius because as we move from N to P, the atomic radius increases.
iv) Al has larger atomic radius because as we move from B to Al, the atomic radius increases.
Question 15.
Identify the element that has the lower Ionization energy in each pair oldie following and mark it with a symbol (3).
(i) Mg or Na
(ii) Li or O
(iii) Br or F
(iv) K or Br
Answer:
Note: Ionization goes on increasing as we move from left to right.
Ionization goes on decreasing from top to bottom.
i) Na has lower ionization energy because as we move from Na to Mg, the ionization energy increases.
ii) Li has lower ionization energy because as we move from Li to O, the ionization energy increases.
iii) F has lower ionization energy because as we move from F to Br, the ionization energy decreases.
iv) K has lower ionization energy because as we move from K to Br, the ionization energy increases.
Question 16.
In period 2, element X is to the right of element Y. Then, find which of the elements have:
(i) Low nuclear charge
(ii) Low atomic size
(iii) High ionization energy
(iv) High electro negativity
(v) More metallic character
Answer:
i) Y has low nuclear charge
a) The nuclear charge increases from left to right in a period because the atomic number increases.
b) The outer electrons are added in the same valence shell.
c) As a result, the attraction on the electrons by the nucleus increases as we move from left to right.
d) Thus, Y has low nuclear charge.
ii) X has low atomic size.
a) Atomic radius goes on decreasing as we move from left to right.
b) This is due to increase in attraction by the nucleus on the electrons.
c) This tends to decrease the size with increase in atomic number.
d) Thus, X has low nuclear charge.
iii) X has higher ionization energy.
Ionization goes on increasing as we move from left to right due to increased nuclear charge. Thus, X has higher ionization energy.
Note: More is the nuclear charge; more is the ionization energy.
iv) X has higher electronegativity.
Electronegativity goes on increasing as we move from left to right due to increase in attraction between the outer electrons and the nucleus. Thus, X has higher electronegativity.
v) Y has more metallic character
Metallic character goes on decreasing while going from left to right in a period due to increased attraction by the nucleus. Thus, Y has ore metallic character.
Note: More easily an element loses electrons, higher will be its metallic character (electropositive character)
Question 17.
How does metallic character change when we move
(I) Down a group
(II) Across a period?
Answer:
Metals have a tendency to lose their valence electrons to form a cation.
(I)Down a group
i. As we move from left to right, a new shell gets added.
ii. The distance between the nucleus and the outer electrons.
iii. As a result, nuclear charge decreases with increase in atomic number.
iv. This decreases the force of attraction of electrons by the nucleus.
v. As a result, the tendency of losing electrons goes on increasing.
vi. Thus, metallic character increases within a group.
(II) Across a period
i. As we move from left to right, nuclear charge increases with increase in atomic number. This increase the force of attraction of electrons by the nucleus.
ii. As a result, the tendency of losing electrons goes on decreasing.
iii. Thus, metallic character decreases within a period.
Question 18.
Why was the basis of classification of elements changed from the atomic mass to the atomic number?
Answer:
The basis of classification of elements changed from the atomic mass to the atomic number is:
i. Certain elements of height atomic weight precede those with lower atomic weights.
For example: tellurium precedes iodine
ii. After knowing atomic numbers of elements, it was recognized that a better way of arranging the elements in the periodic table is according to increasing g atomic number.
iii. The periodic law is changed from atomic weight concepts to atomic number concepts.
Question 19.
What is a periodic property? How do the following properties change in a group and period? Explain.
(a) Atomic radius
(b) Ionization energy
(c) Electron affinity
(d) Electro negativity.
(b) Explain the ionization energy order in the following sets of elements:
a) Na, Al, Cl b) Li, Be, B
c) C N, O d) F, Ne, Na c) Be, Mg, Ca
Answer:
Periodic property: The modern periodic table is organized on the basis of electronic configuration of the atoms of elements.
Physical and chemical property of elements are related to their electronic configurations particularly the outer shell configuration.
a. Atomic radius
Atomic radius goes on decreasing while going from left to right in a period because of the following reasons:
i. Within a period, the atomic number increases one by one as a result nuclear charge increases.
ii. The outer electrons are adding in the same valence shell.
iii. Due to increased nuclear charge, the attraction of electrons by the nucleus increases.
iv. Therefore, the size of the atom decreases with the increase in atomic number (number of protons).
Atomic radius goes on increasing down a group because:
i. Down a group, the atomic number increases one by one as a result nuclear charge increases.
ii. The outer electrons are adding in a new valence shell.
iii. Therefore, the distance between the outermost electron (valence electron) and the nucleus is also increasing
iv. Therefore, the size of the atom increases with increase I atomic number.
b) Ionization energy
Ionization energy goes on increasing as we move from left to right because:
⇒ The attraction of electrons towards the nucleus increases with increase in atomic number.
⇒ Thus, the electrons are bonded tightly by the nucleus.
⇒ It becomes difficult to remove electrons.
⇒ Thus, ionization energy increases.
Ionization energy goes on increasing as we move from top to bottom because:
⇒ The outer electrons are adding in a new valence shell.
⇒ Therefore, the distance between the outermost electron (valence electron) and the nucleus is also increasing
⇒ It becomes easy to remove electrons.
⇒ Thus, ionization energy decreases.
c) Electron affinity
Electron affinity goes on increasing as we move from left to right because:
⇒ The nuclear charge increases from left to right so it easier to add an electron.
⇒ Thus, it increases along a period.
Electron affinity goes on decreasing as we move from top to bottom because:
⇒ The size of the atom increases.
⇒ The added electron becomes farther from the nucleus as we move
⇒ Thus, it decreases as we down in a group.
d) Electronegativity
Electronegativity increases along a period because-
⇒ The atomic radius goes on decreasing as we move from left to right due to which the attraction between the outer electrons and nucleus increases.
Electronegativity decreases along a group because-
⇒ The atomic radius goes on increasing as we move from top to bottom due to which the attraction between the outer electrons and nucleus decreases.
(b) a) The ionization energy increases as we move from left to right in a period. Thus, the ionization energy follows in the given order:
Na < Al < Cl
b) The ionization energy increases as we move from left to right in a period. Thus, the ionization energy follows in the given order:
Li < Be < B
c) The ionization energy increases as we move from left to right in a period. Thus, the ionization energy follows in the given order:
C < N < O
d) Ionization energy increases as we move from left to right in a period and decreases as we move down the group.
By combining these two facts, the ionization energy follows in the given order:
Na < F < Ne
e) Ionization energy decreases as we move down the group. Thus, the ionization energy follows in the given order:
Be > Mg > Ca
Question 20.
Name two elements that you would expect to have chemical properties similar to Mg. What is the basis for your choice?
Answer:
As we know that the elements in a group generally possess similar properties.
Magnesium (Z=12) belongs to second group. So the two elements, calcium (Z=20) and beryllium (Z=4) have similar chemical properties like Mg because these elements also belong to second group.
Question 21.
On the basis of atomic number predict to which block the elements with atomic number 9, 37, 46 and 64 belongs to?
Answer:
Atomic number 9:
The electronic configuration = 1s2 2s2 2p5
The number of valence electrons = 7
Period number = 7
This means the element having atomic number 9 belongs to p-block.
Atomic number 37:
The electronic configuration = 1s2 2s2 2p6 3s2 3p6 3d10 4s2 4p6 5s1
The number of valence electrons = 1
Period number = 1
This means the element having atomic number 37 belongs to s-block.
Atomic number 46:
The electronic configuration = [Kr]4d10
The number of valence electrons = 10
Period number = 10
This means the element having atomic number 46 belongs to d-block.
Atomic number 64:
The electronic configuration = [Xe] 4f7 5d1 6s2
The new electron enters into the f-orbital.
This means the element having atomic number 64 belongs to f-block.
Question 22.
Using the periodic table, predict the formula of compound formed between and element X of group 13 and another element Y of group 16.
Answer:
To predict the formula of a compounds formed, first we will calculate the valency of each element.
Element X of group 13
Valency = 8-3 = 5
Element Y of group 16
Valency = 8-6 = 2
The formula formed will be: X2Y5
Question 23.
An element X belongs to 3rd period and group 2 of the periodic table. State
(a) The no. of valence electrons
(b) The valency
(c) Whether it is metal or a nonmetal.
Answer:
Given: X belongs to 3rd period and second group
a) As the period number is three (2s2 2p1) thus, the number of valence electron = 1
b) The valency is total number of electrons in the outermost shell. Thus, its valency is 1.
c) X is a non-metal
Question 24.
An element has atomic number 19. Where would you expect this element in the periodic table and why?
Answer:
The element has atomic number = 19
The electronic configuration = 1s2 2s2 2p6 3s2 3p6 4s1
Number of valence electrons (4s1) = 1
Period number = 1
Group number = 4
This means the element having atomic number 19 belongs to s-block because the period number is 1.
Question 25.
Aluminium does not react with water at room temperature but reacts with both dil. HCl and NaOH solution. Verify these statements experimentally. Write your observation with chemical equations. From these observations, can we conclude that A / is a metalloid?
Answer:
Aluminum with water:
Aluminum does not get affected by water and does not react with it.
Aluminum with dil.HCl
When aluminium is dissolved with hydrochloric acid (HCl), it gives aluminum chloride and hydrogen gas.
2Al + 6HCl → 2AlCl3 + 3H2
Aluminum with NaOH
When aluminum is treated with NaOH, i.e., a base, it gives sodium aluminate and hydrogen gas.
2Al + 2NaOH → 2NaAlO2 + H2
Question 26.
Collect the information about reactivity of VIII A group elements (noble gases) from intend or from your school library and prepare a report on their special character when compared to other elements of periodic table.
Answer:
i. Noble gases (group 18) are located in the far right of the periodic table.
ii. All the orbitals in the valence shell of the noble gases are completely filled.
iii. Noble gases neither have a tendency to lose or to gain electrons and hence do not enter into chemical combination.
iv. Thus, they are earlier called “inert gases” as they are exhibit very low chemical reactivity.
v. They have high ionization energies.
vi. Noble gases have large positive electron gain enthalpies.
vii. Boiling and melting points of noble gases are very low.
viii. The noble gases are liquefied with great difficulty.
ix. These gases are slightly soluble in water.
Question 27.
Collect information regarding metallic character of elements of 1A group and prepare report to support the idea of metallic character increases in a group as we move from top to bottom.
Answer:
i. As the elements of IA have low ionization energies, these metals have great tendency to lose their outermost electron and thus change into positive ions (cations).
ii. These elements are therefore said to have strong electropositive character.
iii. As ionization energy decreases on moving down the group, the electropositive character increases on moving down the group from lithium to caesium.
Question 28.
How do you appreciate the role of electronic configuration of the atoms of elements in periodic classification?
Answer:
Electronic configuration
i. The characteristics of the groups and periods in the modern periodic table are because of the electronic configuration of the elements.
ii. It is the electronic configuration of an element which decides the group and the period in which it is to be placed.
iii. While going from top to bottom within any group, one electronic shell gets added at a time. From this we can say that the electronic configuration of the outermost shell is characteristic of a particular group.
Question 29.
Without knowing the electronic configuration of the atoms of elements Mendeleff still could arrange the element nearly close to the arrangements in the Modern periodic table. How can you appreciate this?
Answer:
Mendleeff’s periodic table
i. He arranged the elements in a systematic order of their increasing atomic masses.
ii. He also discovered law which stated that “the physical and chemical properties of the elements are periodic function of their atomic masses.
iii. There are eight vertical columns called as groups.
iv. The horizontal rows in table called as periods.
v. Based on the arrangement, he believed that some new elements would be discovered definitely.
vi. He predicted the properties of these elements in advance.
vii. After the elements were discovered, his predicted properties were almost the same as observed properties.
viii. It was the extraordinary thinking of Mendleeff that made the chemist to accept the periodic table.
Question 30.
Comment on the position of hydrogen in periodic table.
Answer:
Position of hydrogen
i. Hydrogen shows similarity with halogens (group VII). For example, the molecular formula of hydrogen is H2 while the molecular formulae of fluorine and chlorine are F and Cl2, respectively.
ii. In the same way, there is a similarity in the chemical properties of hydrogen and alkali metals (group).
iii. There is a similarity in the molecular formulae of the compounds of hydrogen alkali metals (Na, K, etc.) formed with chlorine and oxygen.
iv. On considering the above properties, it cannot be decided whether the correct position of hydrogen is in the group of alkali metals (group I) or in the group of halogens (group VII).
v. So to place the hydrogen, it was placed in group 1 without any proper conclusion.
Question 31.
How the position of elements in the periodic table helps you predict its chemical properties? Explain with an example.
Answer:
Position of elements in the periodic table gives a prediction of:
i. Ionization energy of the element.
ii. Electron affinity of the element
iii. Metallic and non-metallic properties.
iv. Electronegativity
For example: An element having atomic number = 9
Its group number is 2 and period number is 2.
This means the element belongs to non-metals.