A firm has the long run cost function C(q) = 7q2 + 175. In the long...
A firm has the long run cost function C(q) = 7q2 + 175. In the long run, it will supply a positive amount of output, so long as the price is greater than:
(a) $ 70
(b) $ 148
(c) $ 35
(d) $ 140
(e) $ 75
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A firm has the long run cost function C(q) = 7q2 + 175. In the long...
A firm has the long-run cost function C(Q) = 4Q2 + 64.In the long run, it...
A firm has the long-run cost function C(Q) = 4Q2 + 64.In the long run, it will supply a positive amount of output, so long as the price is greater than a. $64. b. $72. c. $16. d. $32. e. $37.
Please solve the above sum (B) Q = 50k E (d) A firm in a perfectly competitive industry has the following long run cost function C(q) q-60q+1500q O) If the firm can sell its output at p Rs. 975, h...
Please solve the above sum
(B) Q = 50k E (d) A firm in a perfectly competitive industry has the following long run cost function C(q) q-60q+1500q O) If the firm can sell its output at p Rs. 975, how much will it produce to maximise profit? (i) Is the output of the firm in (i)compatible with industry equilibrium? (Gii) If the industry is that of constant average cost, derive the equation for the long run supply curve of the...
i) The long run cost function for each firm in a perfectly competitive market is c(q)...
i) The long run cost function for each firm in a perfectly competitive market is c(q) = 2^1.5+16q^0.5, LMC = 1.59^0.5+ 8q^-0.5, market demand curve is Q=1600-2p. Find price (p) of output and the level of output (q) produced by the firm in a long run equilibrium. Find the long run average cost curve for the firm. ii) what happens in the long run if the market demand curve shifts to Q=160-20p?/ -A competitive industry is in long run equilibrium....
Firm Supply (Chapter 23 in the book) Problem 3. A competitive firm's short-run cost function is...
Firm Supply (Chapter 23 in the book) Problem 3. A competitive firm's short-run cost function is c() - y - 8y2 + 30y + 5. The marginal cost of this cost function is MC() - 3y2-16y + 30. (a) What is the firm's average variable cost function, AVC(y)? (b) On the graph, plot and label average variable cost AVC(y) and marginal cost MC(y) functions. (c) Average cost is decreasing as output rises if output is less than what number? (d)...
In a perfectly competitive market, a firm has the following short-run total cost function: C(q)=16+4q+q2 The...
In a perfectly competitive market, a firm has the following short-run total cost function: C(q)=16+4q+q2 The market demand is Q(p)=220-p a. Show that marginal cost curve passes through the minimum point of average cost curve. Draw a figure to show it. b. Find the firm’s individual short-run supply function. Draw it on the above figure. For the following questions, suppose that there are currently 10 identical firms in this market. c. What is the market supply curve? What are the...
A firm has the following long-run total cost function: LTC = 3500Q - 450Q2 + 15Q3...
A firm has the following long-run total cost function: LTC = 3500Q - 450Q2 + 15Q3 a. Write the equation for the long-run average cost. b. Determine the minimum value of LAC. c. If the firm is a price taker, determine the minimum long-run price it must receive so that it will not exit the industry. d. Over what range of output will the firm have economies of scale?
16. An industry has two firms. The cost function of Firm 1 is ci(q) 2q + 500, and the cost function of Firm 2 is...
16. An industry has two firms. The cost function of Firm 1 is ci(q) 2q + 500, and the cost function of Firm 2 is cz(g) - 2q + 400. The demand function for the output of this industry is a downward-sloping straight line. In a Cournot equilibrium in which both firms produce positive amounts of output: a. Total output of both firms is less than the cartel (joint-profit maximizing) output b. Firm 1 and Firm 2 produce the same...
7. Assume that the long-run production function can be expressed as Q-SKL? Where Q is quantity...
7. Assume that the long-run production function can be expressed as Q-SKL? Where Q is quantity of output, K is the quantity of capital and L is the quantity of labor. If capital is fixed at 10 units in the short run then the short-run production function is: Q=10KL b. Q=50KL? Q=10L? d. 0=50L Q=500KL 8. For a linear total cost function: a. MC will be downward sloping b. MC = AVC c. AVC is upward sloping and linear d....
All firms in a competitive industry have the following (firm-level) long-run total cost curve: C(q) =...
All firms in a competitive industry have the following (firm-level) long-run total cost curve: C(q) = q3–10q2 + 36q where q is the output of the firm. a. Compute the long run equilibrium price. What does the long-run supply curve look like if this is a constant cost industry? Explain. b. Suppose the market demand is given by Q = 111–p. Determine the long-run equilibrium number of firms in the industry.
Consider a perfectly competitive market comprised of identical firms each facing the following cost function: C(q)...
Consider a perfectly competitive market comprised of identical firms each facing the following cost function: C(q) = 4 +q? where q is the firm-specific level of production of the representative firm. The market demand function is Q(p) = 400 - 4p where Q(p) is the aggregate demand in the market (expressed as function of price) and p is the price a) Derive the firm-specific supply function of the representative firm as a function of price b) Assume there are N...
Please solve the above sum
(B) Q = 50k E (d) A firm in a perfectly competitive industry has the following long run cost function C(q) q-60q+1500q O) If the firm can sell its output at p Rs. 975, how much will it produce to maximise profit? (i) Is the output of the firm in (i)compatible with industry equilibrium? (Gii) If the industry is that of constant average cost, derive the equation for the long run supply curve of the...
i) The long run cost function for each firm in a perfectly competitive market is c(q) = 2^1.5+16q^0.5, LMC = 1.59^0.5+ 8q^-0.5, market demand curve is Q=1600-2p. Find price (p) of output and the level of output (q) produced by the firm in a long run equilibrium. Find the long run average cost curve for the firm. ii) what happens in the long run if the market demand curve shifts to Q=160-20p?/ -A competitive industry is in long run equilibrium....
Firm Supply (Chapter 23 in the book) Problem 3. A competitive firm's short-run cost function is c() - y - 8y2 + 30y + 5. The marginal cost of this cost function is MC() - 3y2-16y + 30. (a) What is the firm's average variable cost function, AVC(y)? (b) On the graph, plot and label average variable cost AVC(y) and marginal cost MC(y) functions. (c) Average cost is decreasing as output rises if output is less than what number? (d)...
16. An industry has two firms. The cost function of Firm 1 is ci(q) 2q + 500, and the cost function of Firm 2 is cz(g) - 2q + 400. The demand function for the output of this industry is a downward-sloping straight line. In a Cournot equilibrium in which both firms produce positive amounts of output: a. Total output of both firms is less than the cartel (joint-profit maximizing) output b. Firm 1 and Firm 2 produce the same...
7. Assume that the long-run production function can be expressed as Q-SKL? Where Q is quantity of output, K is the quantity of capital and L is the quantity of labor. If capital is fixed at 10 units in the short run then the short-run production function is: Q=10KL b. Q=50KL? Q=10L? d. 0=50L Q=500KL 8. For a linear total cost function: a. MC will be downward sloping b. MC = AVC c. AVC is upward sloping and linear d....
Consider a perfectly competitive market comprised of identical firms each facing the following cost function: C(q) = 4 +q? where q is the firm-specific level of production of the representative firm. The market demand function is Q(p) = 400 - 4p where Q(p) is the aggregate demand in the market (expressed as function of price) and p is the price a) Derive the firm-specific supply function of the representative firm as a function of price b) Assume there are N...
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