6. Al's Appliancemart has market power in selling refrigerators. He just got in a shipment of undamaged refrigerators. Al has determined that there are two different types of buyers. One group are high demanders who have a more inelastic demand but tend to be picky about how nice their appliances look (they won't buy a dented one). Other buyers, low demanders, have a relatively more elastic demand, but also don't mind having a refrigerator with some dents. He pays $600 for each refrigerator from his supplier. 3/3 He has calculated that the high and low demander demand functions follows: Low: P = 1,000-0.5QL (QL = 2,000 - 2P) High: P = 1,600 - QH (QH = 1,600 - P) How much profit could Al earn if he sells them as is? How many should he add dents to (with a hammer) in order to maximize profit? What price would he then put on the non-dented and the dented refrigerators and how many would he sell of each? What would his profit then be?
6. Al's Appliancemart has market power in selling refrigerators. He just got in a shipment of undamaged refrigerators. Al has determined that there are two different types of buyers. One group are high demanders who have a more inelastic demand but tend to be picky about how nice their appliances look (they won't buy a dented one). Other buyers, low demanders, have a relatively more elastic demand, but also don't mind having a refrigerator with some dents. He pays $600 for each refrigerator from his supplier. 3/3 He has calculated that the high and low demander demand functions follows: Low: P = 1,000-0.5QL (QL = 2,000 - 2P) High: P = 1,600 - QH (QH = 1,600 - P) How much profit could Al earn if he sells them as is? How many should he add dents to (with a hammer) in order to maximize profit? What price would he then put on the non-dented and the dented refrigerators and how many would he sell of each? What would his profit then be?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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