-3A and let the cost function of the apple orchard be CA(H, A) = where H and A are the number of units of honey and apples produced, respectively. The price of honey is $7 and the price of apples is $5 per unit. Let A₁ be the output of apples if the firms operate independently, and let A₂ be the output of apples if the firms are operated by a profit-maximizing single owner. Calculate A₁ and A₂. 2.2 A₂ is equal to 2. Let the cost function of the honey farm be Cu(H, A) = 100

Microeconomic Theory
12th Edition
ISBN:9781337517942
Author:NICHOLSON
Publisher:NICHOLSON
Chapter2: Mathematics For Microeconomics
Section: Chapter Questions
Problem 2.8P
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2.2
2. Let the cost function of the honey farm be Cu(H, A) = -3A and let the cost function of the
A²
100
apple orchard be C₁(H, A) = 10 where H and A are the number of units of honey and apples
produced, respectively. The price of honey is $7 and the price of apples is $5 per unit. Let A₁ be
the output of apples if the firms operate independently, and let A₂ be the output of apples if the
firms are operated by a profit-maximizing single owner. Calculate A₁ and A₂.
2.2 A₂ is equal to
Transcribed Image Text:2. Let the cost function of the honey farm be Cu(H, A) = -3A and let the cost function of the A² 100 apple orchard be C₁(H, A) = 10 where H and A are the number of units of honey and apples produced, respectively. The price of honey is $7 and the price of apples is $5 per unit. Let A₁ be the output of apples if the firms operate independently, and let A₂ be the output of apples if the firms are operated by a profit-maximizing single owner. Calculate A₁ and A₂. 2.2 A₂ is equal to
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