Suppose duopolists face the demand curve P (q) = 4-q firm one has costs c(q1)=2q1 and firm two has costs c(q2)=2q2 What is the optimal quantity if firm one moves first in a Stackelberg competition?

Consider a Cournot duopoly. The market demand function is P = 180 – 2(q₂ + q₂), where P is the market price, q₂ is the output produced by Firm 1 and q₂ is the output produced by Firm 2. The two firms have a constant marginal cost c = 30. What is the total output in this market? Round your answer to the nearest integer (e.g. 50)

Consider the following Stackelberg duopoly. Both firms produce a homogenous good. Firm 1 chooses how much to supply first. Firm 2 chooses how much to supply after observing the quantity supplied by firm 1. The market demand is Q= 100 – 4 P. For firm i, the total cost of production is TC(q) =5q,+2. What is the optimal quantity supplied by firm 12 10 20 30 40 QUESTION 6 Consider the following Stackelberg duopoly. Both produce a homogenous good. Firm 1 chooses how much to supply first. Firm 2 chooses how much to supply after observing the quantity supplied from firm 1. The market demand is Q= 100 - 4P. For firm i, the total cost of production is TC(q) =5q,+2. What is the market clearing price? O 10 O 15 20 O 25

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You are a duopolist producer of a homogeneous good. Both you and your competitor have zero marginal costs. The market demand curve is P=24-Q where Q=Q₁ +Q₂. Q₁ is your output and Q₂ is your competitor's output. Your competitor has also read this book. Total revenue (TR) for your firm will be and total revenue for your competitor's firm will be In turn, marginal revenue (MR) for your firm will be and marginal revenue for your competitor's firm will be TR₁ = (24-Q₁-Q₂)Q₁ minus TR₂ = (24-Q₁-Q₂) Q₂. MR₁ = 24-2Q₁-Q₂ MR₂ = 24-Q₁-2Q₂- Suppose you will play this game only once. If you and your competitor must announce your outputs at the same time, how much will you choose to produce? (Enter all numeric responses rounded to two decimal places.) You will produce units of output. What do you expect your profit to be? Explain. Profit will be $, from Suppose you are told that you must announce your output before your competitor does. How much will you produce in this case, and how much do you…

If the inverse demand for bean sprouts were given by P(Y) = 430 − 2Y and the total cost of producing Y units for any firm were TC(Y) = 10Y and if the industry consisted of two Cournot duopolists, then in equilibrium each firm's production would be

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There are two soda firms Pepsi and Coke in Bertrand completion . They face demand with the following features: If their price is the lowest Q = 40-.5P, if their price is the same they face demand of half of the market, and if their price is the higher they face demand of zero. Both firms have a marginal cost of 10. Describe each firms reaction functions and the equilibrium price and quantity for each firm. Show your work and clearly mark your answers.   Request: Please provide a graph if applicable and don't provide the handwritten answer. Thank you! Your help is much appreciated!

A)   Suppose there are just two firms, 1 and 2, in the oil market and the inverse demand for oil is given by P = 90 – 3Q. The marginal cost for each firm is €18.   Calculate the level of output that each firm would produce at the Cournot equilibrium.   B)   Suppose there are just two firms, 1 and 2, in the oil market and the inverse demand for oil is given by P = 60 – Q. The marginal cost for each firm is €36.   What price should Firm 1 charge at the Cournot equilibrium?   C)   Consider the production function Q = 10KL. Will the MRTS for this production function remain constant along the Q = 200 isoquant? Explain briefly.

Suppose a market is served by two firms (a duopoly). The market demand function given by P = 1200 - Q_{1} - Q_{2} where Q_{1} is the output produced by firm and Q_{2} is the output produced by firm 2 . Firm cost of production is given by the function C(Q_{t}) = 120Q_{t} and firm 2's cost of production is given by the function C(Q_{2}) = 120Q_{2} The average cost of firm 1 is given by A*C_{1} = 120 and the average cost of firm 2 is given by A*C_{2} = 120 Marginal profit function for firm 1: Delta pi 1 Delta Q 1 equiv1080-2Q 1 -Q 2; (d*pi_{2})/(Delta*Q_{2}) = 1080 - Q_{1} - 2Q_{2} Marginal profit function for firm 2: What will be the equilibrium profit levels earned by the Stackelberg leader firm and the Stackelberg follower firm?