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The ratio of the difference is energy between the first and second Bohr orbit to that between the second and the third Bohr orbit is a) 1/2 b) 1/3 c) 4/9 d) 27/5 option (d) is correct.Explain how it is?
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Explanation:
The energy of an electron in the nth orbit of a hydrogen atom is given by the formula:
E = -13.6/n^2 eV
Where n is the principal quantum number of the orbit.

Calculating the energy difference:
1. The energy difference between the first and second Bohr orbit can be calculated as:
ΔE1 = E2 - E1 = (-13.6/2^2) - (-13.6/1^2) = -3.4 + 13.6 = 10.2 eV
2. The energy difference between the second and third Bohr orbit can be calculated as:
ΔE2 = E3 - E2 = (-13.6/3^2) - (-13.6/2^2) = -1.51 + 3.4 = 1.89 eV

Calculating the ratio:
To find the ratio of the energy differences:
Ratio = ΔE1 / ΔE2
= 10.2 / 1.89
= 27 / 5
Therefore, the ratio of the difference in energy between the first and second Bohr orbit to that between the second and third Bohr orbit is 27/5, which corresponds to option (d).
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The ratio of the difference is energy between the first and second Bohr orbit to that between the second and the third Bohr orbit is a) 1/2 b) 1/3 c) 4/9 d) 27/5 option (d) is correct.Explain how it is?
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