Suppose P(x) represents the profit on the sale of x Blu-ray discs. If P(1,000) = 7,000 and P'(1,000) = −8, what do these values tell you about the profit? P(1,000) represents the profit on the sale of _____________Blu-ray discs. P(1,000) = 7,000, so the profit on the sale of _______________ Blu-ray discs is _______________$ . P'(x) represents the rate of change of the profit as a function of x. P'(1,000) = −8, so the profit is decreasing at the rate of $_____________ per additional Blu-ray disc sold.

Suppose P(x) represents the profit on the sale of x Blu-ray discs. If P(1,000) = 7,000 and P'(1,000) = −8, what do these values tell you about the profit? P(1,000) represents the profit on the sale of _____Blu-ray discs. P(1,000) = 7,000, so the profit on the sale of _ Blu-ray discs is _$ . P'(x) represents the rate of change of the profit as a function of x. P'(1,000) = −8, so the profit is decreasing at the rate of $_____ per additional Blu-ray disc sold.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.6: Variation

Problem 4E

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