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Marginal Revenue The marginal revenue (in dollars per unit) when producing x units of a certain energy bar is given by 50x wR'(x) (x2 + 10,000)3/4 (a) Find the revenue function R(x). (Hint: There is no revenue if no units are sold.) (b) What is the revenue from selling 1000 units? (c) How many units must be sold to produce revenue of at least $2000?

Marginal Revenue The marginal revenue (in dollars per unit) when producing x units of a certain energy bar is given by 50x wR'(x) (x2 + 10,000)3/4 (a) Find the revenue function R(x). (Hint: There is no revenue if no units are sold.) (b) What is the revenue from selling 1000 units? (c) How many units must be sold to produce revenue of at least $2000?

College Algebra
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter4: Exponential And Logarithmic Functions
Section4.2: The Natural Exponential Function
Problem 24E
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Marginal Revenue The marginal revenue (in dollars per unit) when producing x units of a certain energy bar is given by 50x R'(x) = (x² + 10,000)³/4" (a) Find the revenue function R(x). (Hint: There is no revenue if no units are sold.) (b) What is the revenue from selling 1000 units? (c) How many units must be sold to produce revenue of at least $2000?
Transcribed Image Text:Marginal Revenue The marginal revenue (in dollars per unit) when producing x units of a certain energy bar is given by 50x R'(x) = (x² + 10,000)³/4" (a) Find the revenue function R(x). (Hint: There is no revenue if no units are sold.) (b) What is the revenue from selling 1000 units? (c) How many units must be sold to produce revenue of at least $2000?
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