Calculate the binding energy per nucleon in the nuclei of `._(15)P^(31)`. Given `m(._(15)P^(31))=30.97376u, m(._(0)n^(1))=1.00865 u, m(._(1)H^(1))=1.00782u`.

Calculate the binding energy per nucleon (B.E./nucleon) in the nuclei of ._(26)Fe^(56) . Given : mp[._(26)Fe^(56)]=55.934939 " amu",m[._(0)n^(1)]=1.00865 " amu" , m[._(1)"II"^(1)]=1.00782 " amu"

A nuclider X, initally at rest, undergoes alpha -decay according to the equation 92^(X^(Ato))z ^(Y^(238))+ sigma. The alpha -particle produced in the above process is found to move in a circular track of radiuc 0.11 m in a uniform magnetic field of 3T. Find the binding energy per nucleon (in Mev) of the daughter nuclide Y. Given that (m (y) =228.03u, m(_(2)He^(4)) =4.003u, m (_(0)n^(1)) =1.009 u , m (_(1)H^(1)) =1 amu = 931.5 MeV//c^(2) =1.66 xx10^(-27)kg

Find the mean binding energy per one nucleon in 0^(16) nucleus in MeV.Given m(O^(16)) =15.9994amu, m(H^(1)) =1.007823amum m(n^(1)) =1.008665amu

Calculate binding energy per nucleon of ._(83)Bi^(209) . Given : m(._(83)Bi^(209))=208.980388 " amu", m("neutron")=1.008665 " amu",m("proton") =1.007825 " amu" .

Calculate the energy equivalent of 1 a.m.u. in MeV

Calculate binding energy per nucleon of ._83Bi^(209) . Given that m (._83Bi^(209))=208.980388am u m("neutron") = 1.008665 am u m ("proton") = 1.007825 am u

Find the binding energy and the binding energy pernucleon of the nucleus of ._(8)^(16)O . Given atomic mass of ._(8)^(16)O(m)=15.994915 amu, mass of proton (m_(p))=1.007823 amu, mass of a neutron (m_(n))=1.008665 amu and 1 amu =931.5 MeV.

Calculate the binding energy per nucleon of ._20Ca^(40) nucleus. Given m ._20Ca^(40)=39.962589u , M_(p) =1.007825u and M_(n)=1.008665 u and Take 1u=931MeV .

A nucleus X, initially at rest , undergoes alpha dacay according to the equation , _(92)^(A) X rarr _(2)^(228)Y + a (a) Find the value of A and Z in the above process. (b) The alpha particle producted in the above process is found to move in a circular track of radius 0.11 m in a uniform mmagnatic field of 3 Tesia find the energy (in MeV) released during the process and the binding energy of the patent nucleus X Given that : m (gamma) = 228.03 u, m(_(0)^(1)) = 1.0029 u. m (_(2)^(4) He) = 4.003 u , m (_(1)^(1) H) = 1.008 u

The binding energies of deutron (._1H^2) and alpha -particle (._2He^4) are 1.25 and 7.2 MeV/nucleon respectively. Which nucleus is more stable? Calculate binding energy per nucleon of ._(26)Fe^(56). M(._(26)Fe^(56)) =55.934939 a.m.u, m(proton)=1.007825 a.m.u., m(neutron) =1.008665 a.m.u.