If potential energy between a proton and an electron is given by \[|U|=k{{e}^{2}}/2{{R}^{3}}\], where K is the charge of electron and R is the radius of atom, then radius of Bohr's orbit is given by (h = Planck's constant, k=constant)

\[\frac{2\pi }{n}\frac{k{{e}^{2}}m}{{{h}^{2}}}\]

\[\frac{k{{e}^{2}}m}{{{h}^{2}}}\]

\[\frac{6{{\pi }^{2}}}{{{n}^{2}}}\frac{k{{e}^{2}}m}{{{h}^{2}}}\]

\[\frac{4{{\pi }^{2}}k{{e}^{2}}m}{{{n}^{2}}{{h}^{2}}}\]

If potential energy between a proton and an electron is given by \[|U|

1.	If potential energy between a proton and an electron is given by \[\|U\|=k{{e}^{2}}/2{{R}^{3}}\], where K is the charge of electron and R is the radius of atom, then radius of Bohr's orbit is given by (h = Planck's constant, k=constant)
A.	\[\frac{k{{e}^{2}}m}{{{h}^{2}}}\]
B.	\[\frac{6{{\pi }^{2}}}{{{n}^{2}}}\frac{k{{e}^{2}}m}{{{h}^{2}}}\]
C.	\[\frac{2\pi }{n}\frac{k{{e}^{2}}m}{{{h}^{2}}}\]
D.	\[\frac{4{{\pi }^{2}}k{{e}^{2}}m}{{{n}^{2}}{{h}^{2}}}\]
Answer» C. \[\frac{2\pi }{n}\frac{k{{e}^{2}}m}{{{h}^{2}}}\]