We can see that marginal benefit is a downward sloping curve and MC is increasing. So, when MC=MB, that will be the optimal output. But here we have 2 periods but the discount rate is 0, so he values each period equally at present. From this, we can say consumption will be same across both periods and it should be 50/2 =25
For no-constrain, optimal quantity is -
159-2.1Q = 36+0.9Q
123 = 3Q
Q=41
Since 25<41, it is acceptable, thus the optimal quantity for the first period is 25.
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