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A heavy nucleus breaks into comparatively lighter nuclei, which are more stable compared to the original heavy nucleus. When a heavy nucleus like uranium is bombarded by slow moving neutrons, it splits into two parts, releasing large amount of energy. The typical fission reaction of $_{92}\text{U}^{235}$.
$_{92}\text{U}^{235}+\ _0\text{n}^1\rightarrow\ _{56}\text{Ba}^{141}+\ _{36}\text{kr}^{92}+\ 3_0\text{n}^1+\ 200\text{ MeV}$
The fission of $_{92}\text{U}^{235}$ approximately released $200 MeV$ of energy.

1. If $200 MeV$ energy is released in the fission of a single nucleus of $_{92}^{235}\text{U}$, the fissions which are required to produce a power of $1kW$ is.

1. $3.125 \times 10^{13}$
2. $1.52 \times 10^6$
3. $3.125 \times 10^{12}$
4. $3.125 \times 10^{14}$

2. The release in energy in nuclear fission is consistent with the fact that uranium has

1. More mass per nucleon than either of the two fragments.
2. More mass per nucleon as the two fragment.
3. Exactly the same mass per nucleon as the two fragments.
4. Less mass per nucleon than either of two fragments.

3. When $_{92}\text{U}^{235}$ undergoes fission, about $0.1\%$ of the original mass is converted into energy. The energy released when $1\ kg$ of $_{92}\text{U}^{235}$ undergoes fission is.

1. $9 \times 10^{11}J$
2. $9 \times 10^{13}J$
3. $9 \times 10^{15}J$
4. $9 \times 10^{18}J$

4. A nuclear fission is said to be critical when multiplication factor or $K$.

1. $K = 1$
2. $K > 1$
3. $K < 1$
4. $K = 0$

5. Einstein's mass-energy conversion relation $E = mc^2$ is illustrated by.

1. Nuclear fission
2. $\beta-$ decay
3. Rocket propulsion
4. Steam engine