A firm operates two plants. The total cost schedules for the respective plants are TC1 = 5*Q1 + .1*Q12 and TC2 = 2*Q2 + .1*Q22. The firm’s demand schedule is Q = 160 – 10*P. What is the profit maximizing profit for the firm
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A firm operates two plants. The total cost schedules for the respective plants are TC1 = 5*Q1 + .1*Q12 and TC2
= 2*Q2 + .1*Q22. The firm’s demand schedule is Q = 160 – 10*P. What is the profit maximizing profit for the firm
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- A firm operates two plants. The total cost schedules for the respective plants are TC1 = 5*Q1 + .1*Q12 and TC2= 2*Q2 + .1*Q22. The firm’s demand schedule is Q = 160 – 10*P. What is the profit maximizing output for the firm?A firm operates two plants. The total cost schedules for the respective plants are TC1 = 5*Q1 + .1*Q12 and TC2= 2*Q2 + .1*Q22. The firm’s demand schedule is Q = 160 – 10*P. What is the profit maximizing price for the firmA firm operates two plants. The total cost schedules for the respective plants are TC1 = 5*Q1 + .1*Q12 and TC2= 2*Q2 + .1*Q22. The firm’s demand schedule is Q = 160 – 10*P. What is the profit maximizing amounts to be allocated to plant 1? Plant#1 =
- 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).Should a firm shut down if its weekly revenue is $1,000, its variable cost is $500, and its fixed cost is$800, of which $600 is avoidable if it shuts down? Explain.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=376+91q+q^2 and Marginal Cost curve MC=[b]+2q. Market demand is Q=695-2P. What is the Average Total Cost if the firm produces 37 units?
- 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. Find the profit-maximising level of output using the profit function and calculate how much profit is made at this output level.The total cost of a firm is TC(Q)=4Q2+6Q+34. Accordingly, its marginal cost is 2*4*Q+6 when its output is Q. Find the output level where the ATC is minimized.Suppose the cost function for a firm is given by C(Q) = 100 + Q2. If the firm sells output in a perfectly competitive market and other firms in the industry sell output at a price of $10, what level of output should the firm produce to maximize profits or minimize losses? What will be the level of profits or losses if the firm makes the optimal decision?
- 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?Market demand is P = 50 -2Q. Firm has cost function TC(Q) = 5 + 2Q + Q^2. Can firm function as a price taker?A firm’s demand function is P= 60 − 0.5Q If fixed costs are 10 and variable costs are Q + 12 per unit, find the value of output to maximize the profit.