The demand function for product is p = -4q + 400 and the average cost for producing q units 500 is c = 37q+ 40 + where p= price, and q= quantity demand. 9 q 1. 2. 3. Compute the point elasticity of demand and find the intervals where the demand is inelastic, elastic, and the price for which the demand is unit elastic. Find the quantity that maximizes the total revenue and the corresponding price. Interpret your result. Find the quantity that minimizes the average cost function and the corresponding price. Interpret your results.
The demand function for product is p = -4q + 400 and the average cost for producing q units 500 is c = 37q+ 40 + where p= price, and q= quantity demand. 9 q 1. 2. 3. Compute the point elasticity of demand and find the intervals where the demand is inelastic, elastic, and the price for which the demand is unit elastic. Find the quantity that maximizes the total revenue and the corresponding price. Interpret your result. Find the quantity that minimizes the average cost function and the corresponding price. Interpret your results.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:The demand function for product is p = -4q+400 and the average cost for producing q units
500
is c = 37q + 40 + where p= price, and q= quantity demand.
2
9
1.
2.
3.
4.
Compute the point elasticity of demand and find the intervals where the demand is inelastic,
elastic, and the price for which the demand is unit elastic.
Find the quantity that maximizes the total revenue and the corresponding price. Interpret
your result.
Find the quantity that minimizes the average cost function and the corresponding price.
Interpret your results.
What are the quantity and the price that maximize the profit? What is the maximum profit?
Interpret your result.
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