A study of about 1,800 U.S. colleges and universities resulted in the demand equation q= 10,200- 2,4p, where q is the enrollment at a college of "ees) it charges. (a) The study also found that the average tuition charged by universities and colleges was $3,000. What is the corresponding price elasticity of demand? (Round your answers to two decimal places.) Is the price elastic or inelastic? O elastic O Inelastic Should colleges charge more or less on average to maximize revenue? O more O less (b) Based on the study, what would you advise a college to charge its students in order to maximize total revenue? $ per student What would the revenue be? $
A study of about 1,800 U.S. colleges and universities resulted in the demand equation q= 10,200- 2,4p, where q is the enrollment at a college of "ees) it charges. (a) The study also found that the average tuition charged by universities and colleges was $3,000. What is the corresponding price elasticity of demand? (Round your answers to two decimal places.) Is the price elastic or inelastic? O elastic O Inelastic Should colleges charge more or less on average to maximize revenue? O more O less (b) Based on the study, what would you advise a college to charge its students in order to maximize total revenue? $ per student What would the revenue be? $
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:A study of about 1,800 U.S. colleges and universities resulted in the demand equation q 10,200 - 2,4p, where q is the enrollment at a college
fees) it charges.
university, and p is the average annual tuition (plus)
(a) The study also found that the average tuition charged by universities and colleges was $3,000. What is the corresponding price elasticity of demand? (Round your answers to two decimal
places.)
Is the price elastic or inelastic?
O elastic
O Inelastic
Should colleges charge more or less on average to maximize revenue?
O more
Oless
(b) Based on the study, what would you advise college to charge its students in order to maximize total revenue?
$
per student
What would the revenue be?
$
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