In a nuclear reactor, energy is produced by the following process: 1H2

1.	In a nuclear reactor, energy is produced by the following process: 1H2+1H2→1H3+P1H3+1H2→2He4+n The reactor produces a power of 1010 MW with 50% efficiency. The number of deutrons required to run the reactor for one year will be apporoximately: m(12H) = 2.014 u. m(p) = 1.007 u. m(n) = 1.008u. m(2He4) = 4.00 1u
Answer» In a nuclear reactor, energy is produced by the following process: $_{1} H^{2} +_{1} H^{2} \to_{1} H^{3} + P_{1} H^{3} +_{1} H^{2} \to_{2} H e^{4} + n$ The reactor produces a power of $10^{10}$ MW with 50% efficiency. The number of deutrons required to run the reactor for one year will be apporoximately: $m (1_{H}^{2})$ = 2.014 u. m(p) = 1.007 u. m(n) = 1.008u. $m (2_{H} e^{4})$ = 4.00 1u

In a nuclear reactor, energy is produced by the following process: 1H2+1H2→1H3+P1H3+1H2→2He4+n The reactor produces a power of 1010 MW with 50% efficiency. The number of deutrons required to run the reactor for one year will be apporoximately: m(12H) = 2.014 u. m(p) = 1.007 u. m(n) = 1.008u. m(2He4) = 4.00 1u

Answer»

In a nuclear reactor, energy is produced by the following process:

$_{1} H^{2} +_{1} H^{2} \to_{1} H^{3} + P_{1} H^{3} +_{1} H^{2} \to_{2} H e^{4} + n$

The reactor produces a power of $10^{10}$ MW with 50% efficiency. The number of deutrons required to run the reactor for one year will be apporoximately: $m (1_{H}^{2})$ = 2.014 u. m(p) = 1.007 u. m(n) = 1.008u. $m (2_{H} e^{4})$ = 4.00 1u

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