363649 Assertion :
1 \(amu\) is equivalent to 931 \(MeV\).
Reason :
Mass and energy relation is \(E = m{c^2}.\)

363650 The curve of binding energy per nucleon as a function of atomic mass number has a sharp peak for helium nucleus. This implies that helium

363651 The binding energies per nucleon for a deutron and an \(\alpha \)-particle are \({x_1}\) and \({x_2}\) respectively. What will be the energy \(Q\) released in the following reaction?
\({}_1{{\text{H}}^2} + {}_1{{\text{H}}^2} \to {}_2{\text{H}}{{\text{e}}^4} + {\text{Q}}\)

363652 The binding energies of a deutron and an \(\alpha \)-particle are \(1.125,7.2\,MeV\)/nucleon respectively. The more stable of the two, is

363653 Mass numbers of the elements \(A, B, C\) and \(D\) are 30, 60, 90 and 120 respectively. The specific binding energy of them are 5 \(MeV\), 8.5 \(MeV\), 8 \(MeV\) and 7 \(MeV\) respectively. Then, in which of the following reaction/s energy is released?
\((a)\,\,D \to 2B\,\,\,\,(b)\,\,C \to B + A\)
\((c){\rm{ }}B \to 2A\)

363649 Assertion :
1 \(amu\) is equivalent to 931 \(MeV\).
Reason :
Mass and energy relation is \(E = m{c^2}.\)

363650 The curve of binding energy per nucleon as a function of atomic mass number has a sharp peak for helium nucleus. This implies that helium

363651 The binding energies per nucleon for a deutron and an \(\alpha \)-particle are \({x_1}\) and \({x_2}\) respectively. What will be the energy \(Q\) released in the following reaction?
\({}_1{{\text{H}}^2} + {}_1{{\text{H}}^2} \to {}_2{\text{H}}{{\text{e}}^4} + {\text{Q}}\)

363652 The binding energies of a deutron and an \(\alpha \)-particle are \(1.125,7.2\,MeV\)/nucleon respectively. The more stable of the two, is

363653 Mass numbers of the elements \(A, B, C\) and \(D\) are 30, 60, 90 and 120 respectively. The specific binding energy of them are 5 \(MeV\), 8.5 \(MeV\), 8 \(MeV\) and 7 \(MeV\) respectively. Then, in which of the following reaction/s energy is released?
\((a)\,\,D \to 2B\,\,\,\,(b)\,\,C \to B + A\)
\((c){\rm{ }}B \to 2A\)

363649 Assertion :
1 \(amu\) is equivalent to 931 \(MeV\).
Reason :
Mass and energy relation is \(E = m{c^2}.\)

363650 The curve of binding energy per nucleon as a function of atomic mass number has a sharp peak for helium nucleus. This implies that helium

363651 The binding energies per nucleon for a deutron and an \(\alpha \)-particle are \({x_1}\) and \({x_2}\) respectively. What will be the energy \(Q\) released in the following reaction?
\({}_1{{\text{H}}^2} + {}_1{{\text{H}}^2} \to {}_2{\text{H}}{{\text{e}}^4} + {\text{Q}}\)

363652 The binding energies of a deutron and an \(\alpha \)-particle are \(1.125,7.2\,MeV\)/nucleon respectively. The more stable of the two, is

363653 Mass numbers of the elements \(A, B, C\) and \(D\) are 30, 60, 90 and 120 respectively. The specific binding energy of them are 5 \(MeV\), 8.5 \(MeV\), 8 \(MeV\) and 7 \(MeV\) respectively. Then, in which of the following reaction/s energy is released?
\((a)\,\,D \to 2B\,\,\,\,(b)\,\,C \to B + A\)
\((c){\rm{ }}B \to 2A\)

363649 Assertion :
1 \(amu\) is equivalent to 931 \(MeV\).
Reason :
Mass and energy relation is \(E = m{c^2}.\)

363650 The curve of binding energy per nucleon as a function of atomic mass number has a sharp peak for helium nucleus. This implies that helium

363651 The binding energies per nucleon for a deutron and an \(\alpha \)-particle are \({x_1}\) and \({x_2}\) respectively. What will be the energy \(Q\) released in the following reaction?
\({}_1{{\text{H}}^2} + {}_1{{\text{H}}^2} \to {}_2{\text{H}}{{\text{e}}^4} + {\text{Q}}\)

363652 The binding energies of a deutron and an \(\alpha \)-particle are \(1.125,7.2\,MeV\)/nucleon respectively. The more stable of the two, is

363653 Mass numbers of the elements \(A, B, C\) and \(D\) are 30, 60, 90 and 120 respectively. The specific binding energy of them are 5 \(MeV\), 8.5 \(MeV\), 8 \(MeV\) and 7 \(MeV\) respectively. Then, in which of the following reaction/s energy is released?
\((a)\,\,D \to 2B\,\,\,\,(b)\,\,C \to B + A\)
\((c){\rm{ }}B \to 2A\)

363649 Assertion :
1 \(amu\) is equivalent to 931 \(MeV\).
Reason :
Mass and energy relation is \(E = m{c^2}.\)

363650 The curve of binding energy per nucleon as a function of atomic mass number has a sharp peak for helium nucleus. This implies that helium

363651 The binding energies per nucleon for a deutron and an \(\alpha \)-particle are \({x_1}\) and \({x_2}\) respectively. What will be the energy \(Q\) released in the following reaction?
\({}_1{{\text{H}}^2} + {}_1{{\text{H}}^2} \to {}_2{\text{H}}{{\text{e}}^4} + {\text{Q}}\)

363652 The binding energies of a deutron and an \(\alpha \)-particle are \(1.125,7.2\,MeV\)/nucleon respectively. The more stable of the two, is

363653 Mass numbers of the elements \(A, B, C\) and \(D\) are 30, 60, 90 and 120 respectively. The specific binding energy of them are 5 \(MeV\), 8.5 \(MeV\), 8 \(MeV\) and 7 \(MeV\) respectively. Then, in which of the following reaction/s energy is released?
\((a)\,\,D \to 2B\,\,\,\,(b)\,\,C \to B + A\)
\((c){\rm{ }}B \to 2A\)