Problem

Problem

A star initially has 104010^{40} deuterons. It produces energy *via* the processes 12H+12H→13H+p{}_1^2\text{H} + {}_1^2\text{H} \to {}_1^3\text{H} + p and 12H+13H→24He+n{}_1^2\text{H} + {}_1^3\text{H} \to {}_2^4\text{He} + n . Where the masses of the nuclei are m(12H)=2.014m({}_1^2\text{H}) = 2.014 amu, m(p)=1.007m(p) = 1.007 amu, m(n)=1.008m(n) = 1.008 amu and m(24He)=4.001m({}_2^4\text{He}) = 4.001 amu. If the average power radiated by the star is 101610^{16} W, the deuteron supply of the star is exhausted in a time of the order of a. 10610^6 s b. 10810^8 s c. 101210^{12} s d. 101610^{16} s

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