Suppose that the manufacturer of a gas clothes dryer has found that when the unit price is p dollars, the revenue R (in dollars) is R(p) = -2p² +2,000p. (a) At what prices p is revenue zero? (b) For what range of prices will revenue exceed $400,000? (a) At what prices p is revenue zero? The revenue equals zero when p is $0,1000. (Use a comma to separate answers, but do not use commas in any individual numbers.) (b) For what range of prices will revenue exceed $400,000? (Type your answer in interval notation. Round to the nearest cent as needed.)
Suppose that the manufacturer of a gas clothes dryer has found that when the unit price is p dollars, the revenue R (in dollars) is R(p) = -2p² +2,000p. (a) At what prices p is revenue zero? (b) For what range of prices will revenue exceed $400,000? (a) At what prices p is revenue zero? The revenue equals zero when p is $0,1000. (Use a comma to separate answers, but do not use commas in any individual numbers.) (b) For what range of prices will revenue exceed $400,000? (Type your answer in interval notation. Round to the nearest cent as needed.)
Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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(a) At what prices p is revenue zero?
The revenue equals zero when p is $0,1000.
(Use a comma to separate answers, but do not use commas in any individual numbers.)
(b) For what range of prices will revenue exceed $400,000?
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(Type your answer
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Suppose that the manufacturer of a gas clothes dryer has found that when the unit price is p dollars, the revenue R (in dollars) is R(p)= -2p2 + 2,000p.
(a) At what prices p is revenue zero?
(b) For what range of prices will revenue exceed $400,000?
Round to the neares
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