In a hypothetical hydrogen atom the electrostatic potential energy of interaction of proton and electron is given by U = U_(0)ln((r)/(r_(0))) where U_(0) and r_(0) are constants and r is radius of circular orbit of electron. For such hydrogen atom the energy difference between n^(th) and m^(th) state is represented by DeltaE_(nm). Calculate the ratio DeltaE_(12) : DeltaE_(24) Assume Bohr’s assumption of angular momentum quantization to hold.

In a hypothetical hydrogen atom the electrostatic potential energy of

1.	In a hypothetical hydrogen atom the electrostatic potential energy of interaction of proton and electron is given by U = U_(0)ln((r)/(r_(0))) where U_(0) and r_(0) are constants and r is radius of circular orbit of electron. For such hydrogen atom the energy difference between n^(th) and m^(th) state is represented by DeltaE_(nm). Calculate the ratio DeltaE_(12) : DeltaE_(24) Assume Bohr’s assumption of angular momentum quantization to hold.
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