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Ray Of Light [21]
3 years ago
12

. Suppose that a car dealer has a local monopoly selling Volvos. It pays w to Volvo for each car that it sells, and charges each

customer p. The demand curve that the dealer faces is best described by the linear function Q = 30 – p, where the price is in units of thousands of dollars. Suppose that the dealer has no other marginal costs of retailing, so the marginal cost of selling a car is simply the wholesale price w. a. What is the profit-maximizing price for the dealer to set? At this price, how many Volvos will the dealer sell? (Hint: Your answers here will be a function of the wholesale price.)
Business
1 answer:
kicyunya [14]3 years ago
6 0

Answer:

The dealer will sell 15 Volvos

Explanation:

Consider the following formulas to calculate the Q of which optimize the exercise.

Profit = Q*p

Profit = (30-q)*q

Profit = 30q - q^2

Differentiating with respect to q, we get

30-2q = 0

2q = 30

q=15

The dealer will sell 15 Volvos

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If the publisher actually sells 1300 textbooks:

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<h3>The complete question: </h3>

A publisher has copies of a philosophy book in its inventory, but it produces 1,000 copies of the book in august that it expects to sell in the upcoming academic year. the price of the book is $120. if the publisher actually sells 1,300 textbooks, then:

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