Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases? This is my fourth submission. no part of any previous solution was remotely right. I need this answered quickly. Yall have spent several days getting this wrong.

Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases? This is my fourth submission. no part of any previous solution was remotely right. I need this answered quickly. Yall have spent several days getting this wrong.

Microeconomic Theory

12th Edition

ISBN:9781337517942

Author:NICHOLSON

Publisher:NICHOLSON

Chapter14: Monopoly

Section: Chapter Questions

Problem 14.9P

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Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases? Please answer this correctly, quickly,and legibly. This is my third submission of the same question. The first one was wrong and unredeemable the second one was not legible.
Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases?
Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases? Can I please be assigned an actual expert? The previous four answers have been incorrect. The last several questions I have asked have been plagued by mediocrity and poor answers.
Suppose a monopolist faces two markets withdemand curves given by D1(p1) = 200 − p1D2(p2) = 100 − 2p2Assume that the monopolist’s cost function is c(y) = y2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets?2. What is the optimal price if the monopolist must charge the same price in each market?3. How much total consumers’ surplus changes between the two separate prices and the sameprice cases?
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Suppose that the monopolist can produce with total cost: TC = 200. Assume that the monopolist sells its goods in two different markets separated by some distance. The demand curves in the first market and the second market are given by Q, = 240 - 4P, and Q2 = 360 - 2P2. Suppose that consumers can mail the product from cheaper location to a more expensive location at a mailing cost $24. What would be the monopolist profit? O $14896 O $11516 $13844 O $12672
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