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The electrotatic energy of Z protons uni...

The electrotatic energy of `Z` protons uniformly distributed throughout a spherical nucleus of ratio `R` is given by
`E = (3 Z(Z- 1)e^(2))/(5 4 pi e _(0)R)`
The measured masses of the neutron `_(1)^(1) H, _(7)^(15) N and , _(8)^(15)O are 1.008665 u, 1.007825 u , 15.000109 u and 15.003065 u, ` repectively Given that the ratio of both the _(7)^(12) N and _(8)^(15) O nu8cles are same , 1 u = = 931.5 Me Vc^(2) ` (c is the speed of light ) and `e^(2)//(4 p-i e^_(0)) = 1.44 MeV` fm Assuming that the difference between the binding e4nergies of `_(7_^(15) N and _(8)^(15) O ` is puraly due to the electric energy , The radius of the nucleas of the nuclei is

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The electrostatic energy of Z protons uniformly distributed throughout a spherical nucleus of radius R is given by E = (3 Z(Z- 1)e^(2))/5( 4 pi e _(0)R) The measured masses of the neutron _(1)^(1) H, _(7)^(15) N and , _(8)^(16)O are 1.008665 u, 1.007825 u , 15.000109 u and 15.003065 u, respectively Given that the ratio of both the _(7)^(12) N and _(8)^(15) O nucleus are same , 1 u = = 931.5 Me V c^(2) (c is the speed of light ) and e^(2)//(4 pi e_(0)) = 1.44 MeV fm Assuming that the difference between the binding energies of _7^(15) N and _(8)^(15) O is purely due to the electric energy , The radius of the nucleus of the nuclei is

The electrostatic energy of Z protons uniformly distributed throughout a spherical nucleus of radius R is given by E = (3 Z(Z- 1)e^(2))/5( 4 pi e _(0)R) The measured masses of the neutron _(1)^(1) H, _(7)^(15) N and , _(8)^(16)O are 1.008665 u, 1.007825 u , 15.000109 u and 15.003065 u, respectively Given that the ratio of both the _(7)^(12) N and _(8)^(15) O nucleus are same , 1 u = = 931.5 Me V c^(2) (c is the speed of light ) and e^(2)//(4 pi e_(0)) = 1.44 MeV fm Assuming that the difference between the binding energies of _7^(15) N and _(8)^(15) O is purely due to the electric energy , The radius of the nucleus of the nuclei is

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