1. A movie theater as a local monopoly faces two groups of moviegoers, students and non- students. The students' demand function for movie tickets is Qs = 200 – 20ps, and the non-students' demand function is Q, = 100 5p. The theater incurs zero marginal cost of serving additional customer, but there is a fixed cost of showing a movie at $100. (a) The movie theater charges a uniform ticket price to both students and non-students. (i) Sum the demand functions of the two groups of moviegoers. (ii) To maximize profit, how many tickets will be sold to students and non-students and at what price? (iii) What will be the movie theater's profit from uniform pricing?
1. A movie theater as a local monopoly faces two groups of moviegoers, students and non- students. The students' demand function for movie tickets is Qs = 200 – 20ps, and the non-students' demand function is Q, = 100 5p. The theater incurs zero marginal cost of serving additional customer, but there is a fixed cost of showing a movie at $100. (a) The movie theater charges a uniform ticket price to both students and non-students. (i) Sum the demand functions of the two groups of moviegoers. (ii) To maximize profit, how many tickets will be sold to students and non-students and at what price? (iii) What will be the movie theater's profit from uniform pricing?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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