A fission reaction is given by

PHYSICS · Single correct · CBSE · Physics · Nuclei · Nuclei

Problem

A fission reaction is given by 92236U→54140Xe+3894Sr+x+y{}_{92}^{236} \text{U} \rightarrow {}_{54}^{140} \text{Xe} + {}_{38}^{94} \text{Sr} + x + y , where xx and yy are two particles. Considering 92236U{}_{92}^{236} \text{U} to be at rest, the kinetic energies of the products are denoted by KXeK_{\text{Xe}} , KSrK_{\text{Sr}} , KxK_x (2 MeV) and KyK_y (2 MeV), respectively. Let the binding energies per nucleon of 92236U{}_{92}^{236} \text{U} , 54140Xe{}_{54}^{140} \text{Xe} and 3894Sr{}_{38}^{94} \text{Sr} be 7.5 MeV, 8.5 MeV and 8.5 MeV, respectively. Considering different conservation laws, the correct option(s) is(are) [Adv. 2015] (1) x=n,y=n,KSr=129 MeV,KXe=86 MeVx = n, y = n, K_{\text{Sr}} = 129 \text{ MeV}, K_{\text{Xe}} = 86 \text{ MeV} (2) x=p,y=e−,KSr=129 MeV,KXe=86 MeVx = p, y = e^-, K_{\text{Sr}} = 129 \text{ MeV}, K_{\text{Xe}} = 86 \text{ MeV} (3) x=p,y=n,KSr=129 MeV,KXe=86 MeVx = p, y = n, K_{\text{Sr}} = 129 \text{ MeV}, K_{\text{Xe}} = 86 \text{ MeV} (4) x=n,y=n,KSr=86 MeV,KXe=129 MeVx = n, y = n, K_{\text{Sr}} = 86 \text{ MeV}, K_{\text{Xe}} = 129 \text{ MeV}

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