3. A firm faces the following total cost function and inverse demand functions: C = 3Q2 + 30Q = 10Q -02 500 1 Q²+ P where Q is the output quantity and P the price of the product. Compute the profit maximising level of output.
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- 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 profitsDetermine the profit-maximizing quantity, the profit-maximizing price and the profit of the firm given the following inverse demand function: P=400-5Q and the marginal cost of 140.A firm has the following revenue and cost functions.TR = 60 Q – Q2TC =12Q2 +30 Q + 30Determine the quantity level at which the firm maximizes its total profit
- A firm's demand and total cost function are given by the expression: P = 20 - Q/2 (1) TC = 0.5Q2 + 36 (2) Where P is price per unit in £ TC = total cost in £ Q is quantity demanded and produced. Use equation (1) to find the total revenue (TR) function and determine the total revenue maximising output. Calculate the profit associated with this level of output.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 firm faces a demand function (where q=quantity demanded and p=price): q = 200 – 2p and a total cost (TC) function (where q=output): TC = 1/2 q^2+20q+375 Find break-even point when TR=TC
- The total revenue curve of a firm is R(q) = 40q − 12q2 and its average cost A(q) = 1/30 q2 − 12.85q + 20 + 400/q , ,where q is the firm's output. Is the rate of change of profit increasing or decreasing when the output level of the firm is 10 units?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 outputSuppose a firm’s inverse demand curve is given by P = 120 - .5Q and its cost equation is C = 420 + 60Q + Q2. a. Find the firm’s optimal quantity, price, and profit (1) by using the profit and marginal profit equations and (2) by setting MR equal to MC. Also provide a graph of MR and MC. b. Suppose instead that the firm can sell any and all of its output at the fixed market price P 120. Find the firm’s optimal output.
- 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 output You have to solve iv and vDiscuss the importance of price elasticity of demand, income elasticity of demand and cross price elasticity of demand to a sales manager selling soft drinks like Coca Cola If a firm faces the Marginal Cost schedule MC = 180 + 0.3Q2 and the MR schedule is MR = 540 = 0.6Q2 and that Total Fixed costs are $65. What is the maximum profit it can make? Assume that the second-order condition for maximum is metA firm has the following revenue and cost functions. TR = 60 Q – Q2 TC =1⁄2Q2 +30Q +30 Determine the quantity level at which the firm maximizes its total profit. Calculate the amount of total profit.