Given, mass of a neutron `=1 .00866u,` mass of a proton `= 1.00727u,` mass of `{:(16), (8):}O = 15. 99053u.` Then, the energy required to separate `{:(16),(8):}O` into its constituents is

If mass of proton =1.007825 u, mass of neutron =1.008665 u, and mass of ._(3)Li^(7) is 7.01599u, and 1a.m.u. =931MeV, what is BE/nucleon of ._(3)Li^(7) .

Calculate the binding energy per nucleon of ._(20)^(40)Ca . Given that mass of ._(20)^(40)Ca nucleus = 39.962589 u, mass of a proton = 1.007825 u,, mass of Neutron = 1.008665 u and 1 u is equivalent to 931 MeV.

The masses of a proton and a neutron are 1.0073 u and 1.0087 u , respectively. If the mass of an O^16 nucleus is 15.990525 u, then find out its binding energy per nuclear .

The mass of a proton is 1.00816 u and that of a neutron is 1.00902 u. If the mass of a deuterium nucleus (._1H^2) is 2.01479 u, then what will be the binding energy of this nucleus ? (1 u = 931.2 MeV)

The atomic mass of ._(7)N^(15) is 15.000108 "amu" and that of ._(8)O^(16) is 15.994915 "amu" . The minimum energy required to remove the least tightly bound proton is ( mass of proton is 1.007825 "amu" )