Donna De Paul is raising money for the homeless. She discovers that each church group requires 2 hours of letter writing and 1 hour of follow-up, whiles for each labor union she needs 2 hours of letter writing and 3 hours of follow-up. Donna can raise $150 from each church group and $250 from each union local, and she has a maximum of 16 hours of letter writing and a maximum of 14 hours of follow-up available per month. Determine the most profitable mixture of groups she should contact and the most money she can raise in a month. Let x, be the number of church groups, and let x₂ be the number of labor unions. What is the objective function? z = 150 x₁ + 250 x2 (Do not include the $ symbol in your answers.) She should contact church group(s) and labor union(s), to obtain a maximum of $in donations. (Simplify your answers.)
Donna De Paul is raising money for the homeless. She discovers that each church group requires 2 hours of letter writing and 1 hour of follow-up, whiles for each labor union she needs 2 hours of letter writing and 3 hours of follow-up. Donna can raise $150 from each church group and $250 from each union local, and she has a maximum of 16 hours of letter writing and a maximum of 14 hours of follow-up available per month. Determine the most profitable mixture of groups she should contact and the most money she can raise in a month. Let x, be the number of church groups, and let x₂ be the number of labor unions. What is the objective function? z = 150 x₁ + 250 x2 (Do not include the $ symbol in your answers.) She should contact church group(s) and labor union(s), to obtain a maximum of $in donations. (Simplify your answers.)
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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