The quantity of a product demanded by consumers is a function of its price. The quantity of one product demanded may also depend on the price of other products. For example, if the only chocolate shop in town (a monopoly) sells milk and dark chocolates, the price it sets for each affects the demand of the other. The quantities demanded, q, and q,, of two products depend on their prices, P, and P 4 P₁ as follows: If one manufacturer sells both products, how should the prices be set to generate the maximum possible revenue? What is that maximum possible revenue? Enter the exact answers. P₁ = i 4₁ = 280-5p, -3p₂ 9 = 360-3p, -Sp₂. P₂ = The maximum revenue isi

ENGR.ECONOMIC ANALYSIS
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ISBN:9780190931919
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Chapter1: Making Economics Decisions
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The quantity of a product demanded by consumers is a function of its price. The quantity of one product demanded may also depend
on the price of other products. For example, if the only chocolate shop in town (a monopoly) sells milk and dark chocolates, the price it
sets for each affects the demand of the other. The quantities demanded, q, and q2, of two products depend on their prices, p, and P2,
k
as follows:
Enter the exact answers.
If one manufacturer sells both products, how should the prices be set to generate the maximum possible revenue? What is that
maximum possible revenue?
P₁ =
P2 =
H.
9₁ =
9₂ =
The maximum revenue is i
280 - 5p₁-3p2
360 - 3p₁ - 5p2.
Transcribed Image Text:The quantity of a product demanded by consumers is a function of its price. The quantity of one product demanded may also depend on the price of other products. For example, if the only chocolate shop in town (a monopoly) sells milk and dark chocolates, the price it sets for each affects the demand of the other. The quantities demanded, q, and q2, of two products depend on their prices, p, and P2, k as follows: Enter the exact answers. If one manufacturer sells both products, how should the prices be set to generate the maximum possible revenue? What is that maximum possible revenue? P₁ = P2 = H. 9₁ = 9₂ = The maximum revenue is i 280 - 5p₁-3p2 360 - 3p₁ - 5p2.
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