A firm faces the demand schedule p = 120-3q and the total cost schedule TC = 120 + 36q+1.2q² a. Write out the total revenue (TR) function in terms of q. b. Find the marginal revenue function. C. Find the marginal cost function.
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- Consider the following price-demand function: P = 80 − 4Q, {Q/0 ≤ Q ≤ 10} (i) Sketch the price-demand function(ii) Find the revenue function.(iii) Suppose C = 20 + 5Q , find the profit function(iv) Calculate the profit if Q=8(v) Find the break-even level of outputConsider the following price-demand function: P = 80 − 4Q, {Q/0 ≤ Q ≤ 10} (i) Sketch the price-demand function(ii) Find the revenue function.(iii) Suppose C = 20 + 5Q , find the profit function(iv) Calculate the profit if Q=8(v) Find the break-even level of output You have to solve iv and vThe total revenue curve of a firm is R (q) = 40q - 12q2 and its average cost A(q) = 1/30q2 - 12.85q +20 + 400/q, where q is the firm's output (1) Determine the level of output for which the firm's profit is maximized
- A firm has revenue given by R(q) = 160q - 3q2 and its cost function is C(q) = 500 + 40 Q What is the profit-maximizing level of output? What profit does the firm earn at this output level? The firm maximizes profit by producing q = _______. (Enter your response as a whole number.) Corresponding profit is pi = $_________. Enter your response as a whole number).The college textbook market is a very profitable segment for global book publishers. Assume that ABC publisher’s best-selling economics textbook has this demand curve: P = 150 - Q, where Q denotes yearly sales (in thousands) of books. The cost of producing and shipping each additional book is $40, and the publisher pays a $10 per book royalty to the author. The publisher’s overall annual promotion spending entails an average cost of about $10 per book. a. Find ABC’s profit-maximizing output and price for the economics textbook. b. Another publisher has raised the price of its best-selling economics text by $15. Would you follow suit (that is, would you match the price increase for your textbook)? Explain briefly why or why not. [Hint: construct the new demand curve, taking into account the price hike and recalculate P* and Q*] c*. To save on fixed costs, ABC plans to contract out the printing of its textbooks to outside vendors. Obviously, this would entail a higher printing cost for…The total revenue curve of a firm is R(q) = 40q − 12q^2 and its average cost A(q) =1/30q^2− 12.85q + 20 + 400/q ,where q is the firms output. (I) Determine the level of output for which the firm's profit is maximized. (ii) What is the firm's maximum profit?
- "A profit maximizing firm seeks to produce at an output where its marginal revenue is equal to its marginal costs." Agree or disagree with this statement.A firm has the following demand and average total cost functions: Q = 30 − PATC =7/Q− 6 +1/2 Q Find the level of output that will maximize revenue and minimize total cost and the profit function and the level of output that maximize profitsThe total revenue curve of a firm is R (q) = 40q - 12q2 and its average cost A(q) = 1/30q2 - 12.85q +20 + 400/q, where q is the firm's output (1) Is the rate of change of profit increasing or decreasing when the output level of the firm is 10 units
- The total revenue curve of a firm is R (q) = 40q - 12q2 and its average cost A(q) = 1/30q2 - 12.85q +20 + 400/q, where q is the firm's output (1) What is the firm's maximum profitplease solve question 4- Prove that total revenue is maximized for a linear demand function, P = a - bQ point where Q = a / 2 * b . - Minimize the following cost function: TC = 1/3 * Q ^ 3 - 8.5Q ^ 2 + 60Q + 27Consider the following problem: Demand: q = 100-p Retailer: marginal cost of selling r = 10 per unit Manufacturer: marginal cost of producing = 40 per unit Neither firm faces any competitor Suppose now that the retailer and the manufacturer are separate firms. Write down the profit function of the manufacturer if it sells to the retailer at w. You solved for the quantity the manufacturer will sell a minute ago, so you can use that in the profit function, and then you will have a profit function for the manufacturer that does not have p, but only has w in it. Solve for the optimal w for the manufacturer to charge and calculate the quantitysold under that w.