In the options given below, let E denote the rest mass energy of a nucleus and n aneutron. The correct option is
$$E\left(_{92}^{236}U\right) > E\left(_{53}^{137}I\right) + E\left(_{39}^{97}Y\right) + 2E(n)$$
$$E\left(_{92}^{236}U\right) < E\left(_{53}^{137}I\right) + E\left(_{39}^{97}Y\right) + 2E(n)$$
$$E\left(_{92}^{236}U\right) < E\left(_{56}^{140}Ba\right) + E\left(_{36}^{94}Kr\right) + 2E(n)$$
$$E\left(_{92}^{236}U\right) = E\left(_{56}^{140}Ba\right) + E\left(_{36}^{94}Kr\right) + 2E(n)$$
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