The radius of which of the following orbit is same as that of the first bhor's orbit of hydrogen atom? a (he+) b(li2+) c (li2+) D (Be3+)
Answers
Answered by
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1) n=2, Li2+
2) n=2, Be3+
3) n=2, He+
4) n=3, Li2+
Logic:
Radius of Bohr's orbit in hydrogen and hydrogen like species can be calculated by using the following formula.

Where
n = prinicipal quantum number of orbit.
Z = atomic number
Now compare the n2/Z values of orbits for given species with that of hydrogen's first orbit to get the answer.
Solution:
1st orbit of H atomOption 1
n=2, Li2+ Option 2
n=2, Be3+Option 3
n=2, He+Option 4
n=3, Li2+n =12223Z = 13423n2/Z 12/1 = 122/3 = 4/322/4 = 122/2 = 232/3 = 3
Conclusion:
Since the n2/Z values are same for second orbit of Be3+ and first orbit of H, their radii are also equal. Answer is option 2.
2) n=2, Be3+
3) n=2, He+
4) n=3, Li2+
Logic:
Radius of Bohr's orbit in hydrogen and hydrogen like species can be calculated by using the following formula.

Where
n = prinicipal quantum number of orbit.
Z = atomic number
Now compare the n2/Z values of orbits for given species with that of hydrogen's first orbit to get the answer.
Solution:
1st orbit of H atomOption 1
n=2, Li2+ Option 2
n=2, Be3+Option 3
n=2, He+Option 4
n=3, Li2+n =12223Z = 13423n2/Z 12/1 = 122/3 = 4/322/4 = 122/2 = 232/3 = 3
Conclusion:
Since the n2/Z values are same for second orbit of Be3+ and first orbit of H, their radii are also equal. Answer is option 2.
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Answer:
Answer is b
Explanation:
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