In a reactor, an element X decays to a radioactive element Y, at a constant rate r atoms per second. Each decay reaction releases energy `E_(1)`. Half life of element Y is equal to T and decays to a stable element. During each decay of Y, energy `E_(2)` is released. If at `t=0`, there was no atom of element Y and all the energy released is used in the reactor for generation of electrical power with efficiency `eta`, calculate electrical power generation in the reactor
(i) at time `t` and (ii) in steady state.


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Correct Answer - `[(i)" "eta r[E_(1)+E_(2)(1-e^((t log 2)/T))], (ii)" "eta r(E_(1)+E_(2))]`

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