7. The cost per computer produced at a factory depends on how many computers the factory produces in a day. The cost function is modeled by C(n)=n² -n+ 200 , where n is the number of computers produced in %3D 500 a day and C(n) is the unit cost, in dollars per computer. (a) Calculate C(50) and give an interpretation of (b) Does the cost have a minimum or maximum value? Explain. Use your calculator to find it. your answer in terms of the scenario described. (c) Based on (b), can this function have any real zeroes? Explain your thought process.
7. The cost per computer produced at a factory depends on how many computers the factory produces in a day. The cost function is modeled by C(n)=n² -n+ 200 , where n is the number of computers produced in %3D 500 a day and C(n) is the unit cost, in dollars per computer. (a) Calculate C(50) and give an interpretation of (b) Does the cost have a minimum or maximum value? Explain. Use your calculator to find it. your answer in terms of the scenario described. (c) Based on (b), can this function have any real zeroes? Explain your thought process.
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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