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Use the Maximum Revenue information above to answer this question. The revenue function R(x) has one critical number x = Question 10 Use the Maximum Revenue information above to answer this question. Since R(x) is continuous, we can determine the absolute maximum by evaluating R(x) at the endpoints and the critical number.

Use the Maximum Revenue information above to answer this question. The revenue function R(x) has one critical number x = Question 10 Use the Maximum Revenue information above to answer this question. Since R(x) is continuous, we can determine the absolute maximum by evaluating R(x) at the endpoints and the critical number.

College Algebra
College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter3: Polynomial Functions
Section: Chapter Questions
Problem 24RE
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Maximum Revenue Jester's Deli sells 640 sandwiches at a price of $8 each. A market survey shows that for every $0.10 reduction in price, 40 more sandwiches will be sold. Let a represent the number of $0.10 reductions.
Transcribed Image Text:Maximum Revenue Jester's Deli sells 640 sandwiches at a price of $8 each. A market survey shows that for every $0.10 reduction in price, 40 more sandwiches will be sold. Let a represent the number of $0.10 reductions.
Use the Maximum Revenue information above to answer this question. The revenue function R(x) has one critical number x = Question 10 Use the Maximum Revenue information above to answer this question. Since R(x) is continuous, we can determine the absolute maximum by evaluating R(x) at the endpoints and the critical number. = After doing so, we see the maximum revenue occurs when x = reductions. price
Transcribed Image Text:Use the Maximum Revenue information above to answer this question. The revenue function R(x) has one critical number x = Question 10 Use the Maximum Revenue information above to answer this question. Since R(x) is continuous, we can determine the absolute maximum by evaluating R(x) at the endpoints and the critical number. = After doing so, we see the maximum revenue occurs when x = reductions. price
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