In a fission reaction `._92^236 U rarr ^117 X + ^117Y + n + n`, the binding energy per nucleon of `X` and `Y` is `8.5 MeV` whereas of `.^236 U` is `7.6 MeV`. The total energy liberated will be about.

The energy released in the fission reaction ""U^(236) to ""X^(117) + Y^(117) + 2 ""_(0)n^(1) , given that the binding energy per nucleon of X and Y is 8.5 MeV and that of ""_(92)U^(236) is 7.6 MeV, is nearly.

The binding energy per nucleon of _2He^4 is 7.075 MeV. What is its total binding energy?

True or False Statements : In the nuclear reaction X^(200) rarr A ^(110)+B^(90) . If the binding energy per nucleon for X, A and B is 7.4 MeV, 8.2.MeV and 8.2 MeV respectively, the energy released is 160 MeV.

A nuclear fission is represented by the following reaction: U^(236) = X^(111) +Y^(122) +3n If the binding energies per nucleon of X^(111), Y^(122) and U^(236) are 8.6MeV, 8.5 MeV and 7.6 MeV respectively, then the energy released in the reaction will be-

If the binding energy per nucleon in L i^7 and He^4 nuclei are respectively 5.60 MeV and 7.06 MeV . Then energy of reaction L i^7 + p rarr 2_2 He^4 is.