Question
1.(Revenue management with marginal costs) You have designed and produced a new widget and the demand is equal to D(p)=3/5(300-p) . The cost of producing
1.(Revenue management with marginal costs) You have designed and produced a new widget and the demand is equal to D(p)=3/5(300-p). The cost of producing one item is equal to $100.
If given cost, optimize Profit (not Revenue)
There are two equations for Profit, given marginal cost (you can use either):
oProfit = Demand X (Profit Margin), where Profit Margin = (p - c), OR
oProfit = Revenue - (Total Cost), where Total Cost = Demand x (Marginal Cost)
1.
a)What is the optimal price that maximizes profits? In class we used the same equation for D(p) and found the optimal price to maximize revenue was $150. Is the price to maximize profit the same as the price to maximize revenue?
b)How much is the optimal revenue?
c)If capacity is 100, should I change the price? If so, what is the new price?
d)If capacity is 30, should I change the price? If so, what is the new price?
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