Suppose the monthly cost for the manufacture of golf balls is C(x) = 3280 + 0.52x, where x is the number of golf balls produced each month. a. What is the slope of the graph of the total cost function? b. What is the marginal cost (rate of change of the cost function) for the product? c. What is the cost of each additional ball that is produced in a month? a. What is the slope of the graph of the total cost function? b. What is the marginal cost (rate of change of the cost function) for the product? c. What is the cost of each additional ball that is produced in a month?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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Suppose the monthly cost for the manufacture of golf balls is C(x) = 3280 + 0.52x, where x is the number of golf balls produced each month.
a. What is the slope of the graph of the total cost function?
b. What is the marginal cost (rate of change of the cost function) for the product?
c. What is the cost of each additional ball that is produced in a month?
a. What is the slope of the graph of the total cost function?
b. What is the marginal cost (rate of change of the cost function) for the product?
c. What is the cost of each additional ball that is produced in a month?
Transcribed Image Text:Suppose the monthly cost for the manufacture of golf balls is C(x) = 3280 + 0.52x, where x is the number of golf balls produced each month. a. What is the slope of the graph of the total cost function? b. What is the marginal cost (rate of change of the cost function) for the product? c. What is the cost of each additional ball that is produced in a month? a. What is the slope of the graph of the total cost function? b. What is the marginal cost (rate of change of the cost function) for the product? c. What is the cost of each additional ball that is produced in a month?
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