Question

A company finds that the rate at which the quantity of a product that consumers demand changes with respect to price is given by D'(x) = -6000x^2, where x is the price per unit, in dollars. Find the demand function if it is known that 2003 units of the product are demanded by consumers when the price is $3.00 per unit. D(x) =

Name: a company finds that the rate at which the quantity of a product that consumers demand changes with respect to price is given by d x 6000 x 2 where x is the price per unit in dollars find th 82938
Uploaded: 2022-05-01T19:13:16-08:00
Duration: 2 min 10 s
Channel: Vishal Parmar
Description: a company finds that the rate at which the quantity of a product that consumers demand changes with respect to price is given by d x 6000 x 2 where x is the price per unit in dollars find th 82938

          A company finds that the rate at which the quantity of a product that consumers demand changes with respect to price is given by D'(x) = -6000x^2, where x is the price per unit, in dollars. Find the demand function if it is known that 2003 units of the product are demanded by consumers when the price is $3.00 per unit.
D(x) =

Added by Phillip S.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Vishal Parmar

05/01/2022

Step 1

Step 1: Given D'(x) = -6000x^2, we need to find the demand function D(x) by integrating the marginal demand function. Show more…

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A company finds that the rate at which the quantity of a product that consumers demand changes with respect to price is given by D'(x) = -6000x^2, where x is the price per unit, in dollars. Find the demand function if it is known that 2003 units of the product are demanded by consumers when the price is $3.00 per unit. D(x) =