Your team has given you the following information: P = 1, 200 − 50Q T C = 600 + 100Q + 5Q 2 (a) What is the optimal quantity and price? (b) What is the profit at this level? (c) Graph the inverse demand, marginal revenue, and marginal cost curves. Show the optimal price and quantity on the graph. Remember to label properly.
Your team has given you the following information: P = 1, 200 − 50Q T C...
i
just need the answer for "e".
Problem 1 (4 points) Knope Industries is a firm that produces miniature model souvenirs with total cost function TC(Q) = 2500 + 50Q +0.02Q2 (e) Sketch a graph with the demand curve, marginal revenue curve, and marginal cost curve, and label the profit-maximizing price and quantity. (1 pt) Problem 1 (4 points) Knope Industries is a firm that produces miniature model souvenirs with total cost function TCQ) = 2500+ 500+ 0.02Q (a) Write...
please answer part A AND B!!!!
Let's assume a firm's inverse demand curve and cost equation is given below: P = 175-2Q C400+50QQ (a) Find the optimal quantity, price, and profit (b) With quantity on the x-axis and price on the y-axis, graph the inverse demand, marginal revenue, and marginal cost curves. Show the optimal price and quantity on the graph.
Suppose a firm’s inverse demand curve is given by P=120-.5Q and its cost equation is C=420+60Q+Q2. Find the firm’s optimal quantity, price and profit (1) by using the profit and marginal profit equation and (2) by setting MR equal to MC. Also provide a graph of MR and MC. 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.
1. A monopoly is facing an inverse demand curve that is
p=200-5q. There is no fixed cost and the marginal cost of
production is given and it is equal to 50.
Find the total revenue function.
Find marginal revenue (MR).
Draw a graph showing inverse demand, MR, and marginal cost
(MC).
Find the quantity (q) that maximizes the profit.
Find price (p) that maximizes the profit.
Find total cost (TC), total revenue (TR), and profit made by
this firm.
Find...
Suppose a profit-maximizing monopolist faces a demand curve given by Q = 130 – P. a. Write the equations for total revenue and marginal revenue. b. The firm has fixed costs of capital equal to $3500 and variable costs are estimated to be 1⁄2Q2 – 50Q. Write the equations for total cost, average total cost, and marginal cost. c. Calculate the profit-maximizing price and output for the firm. d. Calculate the firm’s profits. e. Graph the curves representing the firm’s...
Consider a monopolist firm facing an inverse demand curve given by P(Q) 2700 9Q The firm's total cost is given by C() 11,000+9000 (a) Show your work in solving for the firm's profit-maximizing quantity and price. What is the maximized value of profit? (b) Plot this firm's revenue and total cost functions. Illustrate the profit-maximizing quantity on this graph, as well as the firm's maximized profit level (c) Now plot this firm's inverse demand, marginal revenue, and marginal cost curves....
Question 2 You own and operate a fruit stand. Your demand curve is given by P = 0.5 - 0.002Q, where P is in dollars and Q is in pounds of fruit. Your marginal cost curve is MC = 0.006Q. Your fixed costs equal $10. (a) Use a graph to show your demand and marginal cost curves. (5 marks) (b) Use the demand curve to derive the marginal revenue curve and show it on your graph. (5 marks) (c) Calculate...
Consider a monopolist firm facing an inverse demand curve given by P(Q) 2700-9Q. The firm's total cost is given by c(Q) 11,000+900Q (a) Show your work in solving for the firm's profit-maximizing quantity and price. What is (b) Plot this firm's revenue and total cost functions. Illustrate the profit-maximizing quantity (c) Now plot this firm's inverse demand, marginal revenue, and marginal cost curves. Il- the maximized value of profit? on this graph, as well as the firm's maximized profit level....
1. You have the following information about a monopolist p = 60 − 2q (1) MR = 60 − 4q (2) MC = 40 (3) where equation (1) is the demand curve, equation (2) is the marginal revenue function, and equation (3) is the marginal cost function, assumed to be constant here. (i). Under the perfect competition outcome, what would be the profit-maximizing level of output (qc) and price (pc)? (ii). Under the monopoly outcome, what would be the profit-maximizing...
I need help with B and C
Suppose that the Texas Ski Company has a monopoly on skiing in Texas due to a special technology that allows it to make snow at all temperatures. Demand is linear (a straight line that is downward sloping). At a price of zero, 1,000 lift tickets are demanded. When the price reaches $200, the quantity of lift tickets demanded drops to zero. The marginal revenue curve intersects the vertical axis at $200, and intersects...