A firm faces the following demand curve: P = 120 – 0.02Q
Where Q is weekly production and P is price, measured in cents per unit. The firm’s total cost function is given by TC = 60Q + 25,000. Assume that the firm maximizes profit.
(Hint: to answer the question, you need to know MR and MC. In this case, MR = 120 – 0.04Q and MC = 60. [These results can be found by way of calculus, but you are not responsible for knowing this.])
This question introduces a fundamental result of taxation which will revisit in the last chapter. We...
This question introduces a fundamental result of taxation which will revisit in the last chapter. We can already see it at work through the following example: A firm faces the following demand curve: P = 120 – 0.02Q Where Q is weekly production and P is price, measured in cents per unit. The firm’s total cost function is given by TC = 60Q + 25,000. Assume that the firm maximizes profit. a. What is the level of production, price, and...
A firm faces the following average revenue (demand) curve: P = 120 – 0.02Q where Q is weekly production and P is price, measured in cents per unit. The firm's cost function is given by TC = 60Q + 25,000. Assume that the firm maximizes profits. Calculate the level of production, price, and total profit per week.
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A firm faces the following average revenue (demand) curve: P= 135 -0.020 where Q is weekly production and P is price, measured in cents per unit. The firm's cost function is given by C = 50Q + 25,000 Assume that the firm maximizes profits. a. What is the level of production, price, and total profit per week? (Round all responses to two decimal places.) The equilibrium quantity is units, the price is cents, and the total profit is $ per...
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