In the options given below, let E denote the rest mass energy of a nucleus and n a neutron. The correct option is

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$E (_{92}^{236} U) > E (_{53}^{137} l) + E (_{39}^{97} Y) + 2 E (n)$

$E (_{92}^{236} U) < E (_{53}^{137} I) + E (_{39}^{97} Y) + 2 E (n)$

$E (_{92}^{236} U) < E (_{56}^{140} Ba) + E (_{36}^{94} Kr) + 2 E (n)$

$E (_{92}^{236} U) = E (_{56}^{140} Ba) + E (_{36}^{94} Kr) + 2 E (n)$

answer is A.

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Detailed Solution

Rest mass energy of U will be greater than the reat mass energy of nuclei into which it breaks. The consistituent nuclei and neutrons will have kinetic energy also, as a result of conservation of linear momentum.

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