A competitive firm has the short-run cost function C(y) = 4y³ – 2y² + 10y +2. At what price will the firm agree to produce in the short-run? What is the shutdown condition for this firm?
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A: please find the answer below.
Q: A competitive firm has the short-run cost function C(y) = 4y3 -2y2 + 10y + 2. a) At what price will…
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- If a firm's total cost function is c(q) = 100 + 10 q – q2 +0.1 q3, then (a). what is the firm's shut down price? (b). If the firm is operating under perfect competitive market, derive the firm’s short run supply function.If a competitive firm finds that it maximizes short-run profits by shutting down, which of the following must be TRUE? A)p < AVC for all levels of output. B)The firm will earn zero profit. C)p < AVC only if the firm has no fixed costs. D)p < AVC only for the level of output at which p = MC.A firm produces a product in a competitive industry and has a total cost function C = 80 + 4q + 2q2 and a marginal cost function MC = 4 + 4q. At the given market price of $28, the firm is producing 7 units of output. Is the firm maximizing its profit? What quantity of output should the firm produce in the long run?
- Multiplying one firm’s short-run supply function to the number of firms in a specified industry will give you the short-run market supply function. True or false.Suppose that the current price per unit of the good is 10 pounds. A perfectly competitive firm faces the cost function, C = 100 + (1/5)Q2, with marginal cost, MC, equal to (2/5)Q, where Q denotes the quantity produced. Find the profit-maximizing output for this firm in the short-run. Calculate profits. At the profit-maximizing output, is the firm covering its variable costs?A competitive industry consists of 100 identical firms. The short run cost function of each firm is given by C(q)=200q+15q^2 What is the supply function for each firm?
- The market for drones is perfectly competitive. Assume for simplicity that fractions of everything, including firms, is possible. We have identical firms, each with a Total Cost curve of TC=712+q^2 and Marginal Cost curve MC=2q. Market demand is Q=895-2P. What is the long-run equilibrium market price? Enter a number only, drop the $ sign.The market for drones is perfectly competitive. Assume for simplicity that fractions of everything, including number of firms, is possible. We have identical firms, each with a Total Cost curve of TC=862+q^2 and Marginal Cost curve MC=2q. Market demand is Q=856-2P. What is the number of firms in the market in the long run equilibrium?A competitive firm has the short-run cost function C(y) = 4y3 -2y2 + 10y + 2. a) At what price will the firm agree to produce in the short-run? b) What is the shutdown condition for this firm?
- A competitive industry consists of 100 identical firms. The short run cost function of each firm is given by C(q)=200q+15q^2 What is the market supply function?Suppose the short-run cost function of a perfectly competitive firm is C(q) = 10q − q2 + 1/3q3 + 100. Solve for the firm’s short-run supply function q(p).Lasguns are produced by identical firms in a perfectly competitive market. Each firm's Total Cost function is TC=579+12q+q^2 and Marginal Cost function is MC=12+2q. What quantity does each firm produce in the long-run equilibrium?