Energy released during fission of one nucleus of U-235 is about: (Given: energy released per nucleon is 0.8 MeV)

Q. $200\text{MeV}$ energy is released when one nucleus of $U^{235}$ undergoes fission. The number of fissions per second required for producing a power of $16\text{MW}$ is-

Q. The energy released per fission of a ${{}_{92}U}^{235}$ nucleus is nearly

Q. In a hypothetical nuclear fission event, the original nucleus (binding energy $6MeV/\text{nucleon)}$ has $200$ nucleons and splits into two nuclei each with $100$ nucleons (binding energy $6.2MeV/\text{nucleon)}$. The total energy released in the fission of one nucleus is

Q. The energy released per fission reaction of ${\text{U}}^{235}$ is $200\text{MeV}$. Find the energy released by the fission of $1\text{g}$ of ${\text{U}}^{235}$.
$(\text{Avogadro number},N_A=6.023\times {10}^{23})$

Q. Assuming the energy released per fission of $U^{235}$ is 200 me V , the energy released in the fission of 1 kg of $U^{235}$ is energy