A company's marginal revenue function is MR(x) = 700x-¹ and its marginal cost function is MC(x) = 400x-1 (both in thousands of dollars), where x is the number of units (x > 1). $(thousands) 100 profit Units 200 MR MC X Ⓡ Find the total profit from x = 100 to x = 200. (Round your answer to the nearest thousand dollars.) $ thousand

Intermediate Algebra
10th Edition
ISBN:9781285195728
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Functions
Section9.CR: Review Problem Set
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A company's marginal revenue function is MR(x) = 700x-¹ and its marginal cost function is MC(x):
= 400x (both in thousands of dollars), where x is the number of units (x > 1).
$(thousands)
LA
y
8
100
profit
Units
200
MR
MC
X
Find the total profit from x = 100 to x = 200. (Round your answer to the nearest thousand dollars.)
thousand
-1
Transcribed Image Text:A company's marginal revenue function is MR(x) = 700x-¹ and its marginal cost function is MC(x): = 400x (both in thousands of dollars), where x is the number of units (x > 1). $(thousands) LA y 8 100 profit Units 200 MR MC X Find the total profit from x = 100 to x = 200. (Round your answer to the nearest thousand dollars.) thousand -1
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