A. Maximization Problem. Niki holds two part-time jobs, Job I and Job II. She never wants to work more than a total of 12 hours a week. She has determined that for every hour she works at Job I, she needs 2 hours of preparation time, and for every hour she works at Job II, she needs one hour of preparation time, and she cannot spend more than 16 hours for preparation. If Nikki makes P40 an hour at Job I, and P30 an hour at Job II, how many hours should she work per week at each job to maximize her income? Let x = The number of hours per week Niki will work at Job I.
A. Maximization Problem. Niki holds two part-time jobs, Job I and Job II. She never wants to work more than a total of 12 hours a week. She has determined that for every hour she works at Job I, she needs 2 hours of preparation time, and for every hour she works at Job II, she needs one hour of preparation time, and she cannot spend more than 16 hours for preparation. If Nikki makes P40 an hour at Job I, and P30 an hour at Job II, how many hours should she work per week at each job to maximize her income? Let x = The number of hours per week Niki will work at Job I.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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