The manager of a 100 unit apartment complex is trying to decide what to charge for rent. Experience has shown that at a monthly rate of $1600, every unit will be occupied. For each $100 increase in the monthly rate, one additional unit will remain vacant. Find the number of units the manager should rent to maximize revenue. (Hint: Revenue= monthly rent x number of units rented) Number of units? What is the maximum revenue?
The manager of a 100 unit apartment complex is trying to decide what to charge for rent. Experience has shown that at a monthly rate of $1600, every unit will be occupied. For each $100 increase in the monthly rate, one additional unit will remain vacant. Find the number of units the manager should rent to maximize revenue. (Hint: Revenue= monthly rent x number of units rented) Number of units? What is the maximum revenue?
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter8: Functions
Section8.CR: Review Problem Set
Problem 50CR
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The manager of a 100 unit apartment complex is trying to decide what to charge for rent. Experience has shown that at a monthly rate of $1600, every unit will be occupied. For each $100 increase in the monthly rate, one additional unit will remain vacant. Find the number of units the manager should rent to maximize revenue. (Hint: Revenue= monthly rent x number of units rented)
Number of units?
What is the maximum revenue?
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