In the following nuclear reaction, ${^1_0n} + {^{235}_{92}U} → {^{140}_{54}Xe}+ {^a_bSr}+ 2{^1_0n}$ we have |
$a = 38, b = 94$ $a= 94, b = 38$ $a= 94, b = 40$ $a= 96, b = 38$ |
$a= 94, b = 38$ |
The correct answer is Option (2) → $a= 94, b = 38$ ** $\text{Given nuclear reaction: } \, ^1_0n + ^{235}_{92}U \rightarrow ^{140}_{54}Xe + ^a_bSr + 2\,^1_0n$ $\text{Balancing mass numbers: } 1 + 235 = 140 + a + 2(1)$ $236 = 140 + a + 2$ $a = 94$ $\text{Balancing atomic numbers: } 0 + 92 = 54 + b + 0$ $92 = 54 + b$ $b = 38$ therefore $\, ^a_bSr = ^{94}_{38}Sr$ $\text{Answer: } a = 94, \, b = 38$ |