The binding anergy per nucleon is `8.5 MeV` for `A=120` and is `7.6 MeV` for `A=240` (see in figure). Suppose a nucleus with `A=240` breaks into two nuclei of nearly equal mass numbers. Calculate the energy released in the process.

The binding energy per each nucleon in the neighborhood of medium nuclei is 8.5 MeV and the binding energy per each nucleon is about 7.6 MeV and the neighborhood of Uranium. The energy released in the fission of U ^(236) is

The binding energy per nucleon are 5.3 Mev, 6.2 MeV and 7.4 MeV for the nucleus with mass number ,3,4 and 5 respectively . If one nucleus of mass number 3 combines with one nucleus of mass number 5 to give two nuclei of mass number 4, then

The binding energy per nucleon are 53 Mev, 6.2 MeV and 7.4 MeV for the nucleus with mass number ,3,4 and 5 respectively . If one nucleus of mass number 3 combines with one nucleus of mass number 5 to give two nuclei of mass number 4, then

The binding energy per nucleon of a heavier nucleus is 6.8 MeV and binding energy per nucleon for the intermediate mass is 8.0 MeV during a nuclear fission. If the total number of nucleons is 270, what is the energy released during one fission?

A heavy nucleus X of mass number 240 and binding energy per nucleon 7.6 MeV is split into two fragments Y and Z of mass numbers 110 and 130 . The binding energy of nucleons in Y and Z is 8.5MeV per nucleon. Calculate the energy Q released per fission in MeV.

A heavy nucleus X of mass number 240 and binding energy per nucleon 7.6 MeV is split into two fragments Y and Z of mass numbers 110 and 130. The binding energy of nucleons in Y and Z is 8.5MeV per nucleon. Calculate the energy Q released per fission in MeV.

A heavy nucleus X of mass number 240 and binding energy per nucleon 7.6 MeV is split into two fragments Y and Z of mass numbers 110 and 130. The binding energy of nucleons in Y and Z is 8.5 Me V per nucleon. Calculate the energy Q released per fission in Me V.