Microeconomics
Microeconomics
13th Edition
ISBN: 9781337617406
Author: Roger A. Arnold
Publisher: Cengage Learning
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Chapter 6, Problem 12QP
To determine

The role of cross price elasticity to establish Company Du as a firm in the cell phone market.

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The Reinheitsgebot is a set of laws established in the 1500s that regulate the production and sale of beer in Germany. Among its provisions, the edict set maximum prices that brewers could charge at various times of the year: During Oktoberfest, the price for one [Bavarian Liter] is not to exceed one Pfennig (Penny, Munich value). Suppose that the demand for beer is given by $QD = 6000-1600P, and the supply of beer is given by QS = -1000+2000P. Calculate the consumer surplus received by beer drinkers and the producer surplus received by beer producers after a 1-Pfennig price ceiling is imposed.
The Reinheitsgebot is a set of laws established in the 1500s that regulate the production and sale of beer in Germany. Among its provisions, the edict set maximum prices that brewers could charge at various times of the year: During Oktoberfest, the price for one [Bavarian Liter] is not to exceed one Pfennig (Penny, Munich value). Suppose that the demand for beer is given by $QD = 6000-1600P, and the supply of beer is given by QS = -1000+2000P. %3D Calculate the equilibrium price and quantity in a free market; then calculate consumer and producer surplus.
Johnson's Household Products has a division that produces two types of toothpaste: a regular toothpaste and a whitening tooth paste. The demand equations that relate the prices, p and q (in dollars per thousand units), to the quantities demanded weekly, x and y (in units of a thousand), of the regular toothpaste and the whitening toothpaste are given by p=3000-20 x-10 yp=3000−20x−10y and q=4000-10 x-30 yq=4000−10x−30y respectively. The fixed cost attributed to the division is $20,000/week, and the cost for producing 1000 tubes of regular and 1000 tubes of whitening toothpaste is$400 and $500, respectively. a. What is the weekly total revenue function R(x, y)? b. What is the weekly total cost function C(x, y)? c. What is the weekly profit function P(x, y)? d. How many tubes of regular and whitening toothpaste should be produced weekly to maximize the division's profit? What is the maximum weekly profit?
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