The correct products of the reaction \({ }_{92}^{235} \mathrm{U}+{ }_0^1 n \longrightarrow \)     : are 
1. \({ }_{56}^{141} \mathrm{Ba}+{ }_{36}^{92} \mathrm{Kr}+3{ }_0^1 \mathrm{n} \) 2. \({ }_{56}^{141} \mathrm{Ba}+{ }_{36}^{92} \mathrm{Kr}+4{ }_0^1 \mathrm{n} \)
3. \({ }_{10}^{20} \mathrm{Ne}+{ }_{51}^{122} \mathrm{Sb}+3{ }_0^1 \mathrm{n} \) 4. \({ }_{10}^{20} \mathrm{Ne}+{ }_{51}^{122} \mathrm{Sb}+4{ }_0^1 \mathrm{n} \)
Subtopic:  Mass-Energy Equivalent |
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In a nuclear reaction, \(2~\text{amu}\) of mass is converted into energy. According to Einstein's mass-energy relationship, the energy released is:
1. \(1863~\text{J}\) 2. \(931.5~\text{MeV}\)
3. \(1863~\text{MeV}\) 4. \(931.5~\text{J}\)
Subtopic:  Mass-Energy Equivalent |
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The energy equivalent of \(2~\text g\) of substance is:
(the velocity of light \(c=3\times10^8~\text{m/s}\) )
1. \(1.8\times 10^9 ~\text J\) 
2. \(1.8\times 10^{14} ~\text J\) 
3. \(1.8\times 10^{-15} ~\text J\) 
4. \(1.8\times 10^{17} ~\text J\) 
Subtopic:  Mass-Energy Equivalent |
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In a nuclear fusion reaction, if the mass defect is \(0.25\%,\) the energy released during the fusion of \(1~\text{kg}\) of mass is:
1. \(22.5\times 10^{11}\) J
2. \(28\times 10^{12}\) J
3. \(22.5\times 10^{13}\) J
4. \(28\times 10^{14}\) J
Subtopic:  Mass-Energy Equivalent |
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During a nuclear reaction, if the mass defect is \(0.4\%,\) how much energy will be released when \(2~\text{kg}\) of mass undergoes fusion?
1. \(72 \times 10^5 ~\text{J}\) 2. \(72 \times 10^9 ~\text{J}\)
3. \(72 \times 10^{11}~\text{J}\) 4. \(72 \times 10^{13} ~\text{J}\)
Subtopic:  Mass-Energy Equivalent |
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