Demand for carpet cleaner rentals at a rental store is described by the equation: Q = 4,000 - 500P, where Q denoted the number of carpet cleaner rental per week and P is the rental price in dollars. Determine the point price elasticity of demand at (1) P = $3 and (2) P = $4.5 and (3) comment on the change in elasticity. (4) Ignoring the previous parts, what is the appropriate price to set in order to maximize profit for a good with a marginal cost of $35 and a demand elasticity of -2?
Demand for carpet cleaner rentals at a rental store is described by the equation: Q = 4,000 - 500P, where Q denoted the number of carpet cleaner rental per week and P is the rental price in dollars. Determine the point price elasticity of demand at (1) P = $3 and (2) P = $4.5 and (3) comment on the change in elasticity. (4) Ignoring the previous parts, what is the appropriate price to set in order to maximize profit for a good with a marginal cost of $35 and a demand elasticity of -2?
Chapter1: Making Economics Decisions
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![Demand for carpet cleaner rentals at a rental store is described by the equation:
Q = 4,000 - 500P, where Q denoted the number of carpet cleaner rental per week
and P is the rental price in dollars.
Determine the point price elasticity of demand at (1) P = $3 and (2) P = $4.5 and (3)
comment on the change in elasticity.
(4) Ignoring the previous parts, what is the appropriate price to set in order to
maximize profit for a good with a marginal cost of $35 and a demand elasticity of -2?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc73f3cd4-a19d-415f-8d30-becc2258c94e%2F8c5714ad-6902-4915-b0a3-4b10247e32df%2Fpmzeydk_processed.png&w=3840&q=75)
Transcribed Image Text:Demand for carpet cleaner rentals at a rental store is described by the equation:
Q = 4,000 - 500P, where Q denoted the number of carpet cleaner rental per week
and P is the rental price in dollars.
Determine the point price elasticity of demand at (1) P = $3 and (2) P = $4.5 and (3)
comment on the change in elasticity.
(4) Ignoring the previous parts, what is the appropriate price to set in order to
maximize profit for a good with a marginal cost of $35 and a demand elasticity of -2?
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