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4. The National Dog Food Corp. wants to mix 5000lb of special dog food. There are two principal ingredients in the mixture, both sources of protein, x1 and x2. The first source of protein which is x1 is Php30/lb and the second, x2, costs Php60/lb. Chemical constraints dictate that the mixture contains not more than 4000lb of x1l and must contain at least 2000lb of x2. How many pounds of each ingredient must be utilized in order to minimize the cost?

4. The National Dog Food Corp. wants to mix 5000lb of special dog food. There are two principal ingredients in the mixture, both sources of protein, x1 and x2. The first source of protein which is x1 is Php30/lb and the second, x2, costs Php60/lb. Chemical constraints dictate that the mixture contains not more than 4000lb of x1l and must contain at least 2000lb of x2. How many pounds of each ingredient must be utilized in order to minimize the cost?

Advanced Engineering Mathematics
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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CASE NO.4 4. The National Dog Food Corp. wants to mix 5000lb of special dog food. There are two principal ingredients in the mixture, both sources of protein, x1 and x2. The first Source of protein which is x1 is Php30/lb and the second, x2, costs Php60/lb. Chemical constraints dictate that the mixture contains not more than 4000lb of x1 and must contain at least 2000lb of x2. How many pounds of each ingredient must be utilized in order to minimize the cost?
Transcribed Image Text:CASE NO.4 4. The National Dog Food Corp. wants to mix 5000lb of special dog food. There are two principal ingredients in the mixture, both sources of protein, x1 and x2. The first Source of protein which is x1 is Php30/lb and the second, x2, costs Php60/lb. Chemical constraints dictate that the mixture contains not more than 4000lb of x1 and must contain at least 2000lb of x2. How many pounds of each ingredient must be utilized in order to minimize the cost?
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