Consider the cost function C(x) = 182 +56x and the revenue function R(x) = 256x50x², where x ≥ 0. Disregard the units of the cost and revenue functions. 1. Find the formula for the profit. P(x)= 2. Find the maximum profit: 3. Give the value of a where this maximum profit occurs. Type your answer here

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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Consider the cost function C(x) = 182 +56x and the revenue function R(x) = 256x – 50x², where x ≥ 0. Disregard the units of the cost and revenue
functions.
1. Find the formula for the profit. P(x)=
2. Find the maximum profit:
3. Give the value of where this maximum profit occurs. Type your answer here
Transcribed Image Text:Consider the cost function C(x) = 182 +56x and the revenue function R(x) = 256x – 50x², where x ≥ 0. Disregard the units of the cost and revenue functions. 1. Find the formula for the profit. P(x)= 2. Find the maximum profit: 3. Give the value of where this maximum profit occurs. Type your answer here
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