The above is a plot of binding energy per nucleon Eb, against the nuclear mass M; A, B, C, D, E, F correspond to different nuclei. Consider four reactions :

(i) A + B → C + ε

(ii) C → A + B + ε

(iii) D + E → F + ε

(iv) F → D + E + ε

where ε is the energy released ? In which reactions in ε positive :

If the binding energy per nucleon of deuteron is 1.115 MeV, its mass defect in atomic mass unit is :

200 MeV of energy can be obtained by per fission. In a reactor generating 1000 kW find the number of nuclei under going the fission per second :

Binding energy per nucleon plot against the mass number for stable nuclei is shown in the figure. Which curve is correct :

Nuclear forces are :

The binding energy of deuteron \[_{1}^{2}H\] is 1.112 MeV per nucleon and an α-particle

\[_{2}He^{4}\] has a binding energy of 7.047 MeV per nucleon. Then in the fusion reaction

\[_{1}^{2}H+_{1}^{2}H\longrightarrow _{2}^{4}He+Q\] , the energy Q released is :