#7) f(x) = %3D # 8) Rosewood Clothing manufactures hockey jerseys for sale to college bookstores. Its cost (in dollars) for a run of x jerseys is C(x) = 2000 + 10x + 0.2x2. How many jerseys should Rosewood produce per run to minimize average cost? What is the average cost? # 9) Suppose a flu epidemic hits a city in such a way that the healthy population seems to be following the function P(t) = 100,000 – 60t2 + t3, where t is the number of days after the onset of the epidemic. (a) For what time t is the population decreasing? (b) When will the population be a minimum? (c) What will this population be?

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter4: Polynomial And Rational Functions
Section4.1: Quadratic Functions
Problem 6SC: A company that makes and sells baseball caps has found that the total monthly cost C in dollars of...
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#7) f (x) =
Rosewood Clothing manufactures hockey jerseys for sale to college bookstores. Its cost
(in dollars) for a run of x jerseys is C(x) = 2000 + 10x + 0.2x2. How many jerseys
should Rosewood produce per run to minimize average cost? What is the average cost?
#8)
# 9)
Suppose a flu epidemic hits a city in such a way that the healthy population seems to be
following the function P(t) = 100,000 – 60t2 + t³, where t is the number of days
after the onset of the epidemic.
(a) For what time t is the population decreasing?
(b) When will the population be a minimum?
(c) What will this population be?
Transcribed Image Text:#7) f (x) = Rosewood Clothing manufactures hockey jerseys for sale to college bookstores. Its cost (in dollars) for a run of x jerseys is C(x) = 2000 + 10x + 0.2x2. How many jerseys should Rosewood produce per run to minimize average cost? What is the average cost? #8) # 9) Suppose a flu epidemic hits a city in such a way that the healthy population seems to be following the function P(t) = 100,000 – 60t2 + t³, where t is the number of days after the onset of the epidemic. (a) For what time t is the population decreasing? (b) When will the population be a minimum? (c) What will this population be?
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