Maximum Revenue Jesaki Electronics manufactures and sells a smartphones per week. The weekly price-demand and cost equations are, respectively, p = 532 -0.35 x and C(x) = 19,435 + 19 x. Suppose Jesaki Electronics wants to maximize weekly revenue. Compute the following quantities. 1. How many phones should be produced each week? Round to 2 decimal places. 2. What price should Jesaki charge for the phones? $_ Round to the nearest cent. 3. What is the maximum weekly revenue? $_ the nearest cent. Enter the result for 3. phones. per phone. per week. Round to

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.4: Linear Programming
Problem 16E
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Maximum Revenue
Jesaki Electronics manufactures and sells a smartphones per week. The
weekly price-demand and cost equations are, respectively,
p = 532 -0.35 x and C(x) = 19,435 + 19 x.
Suppose Jesaki Electronics wants to maximize weekly revenue. Compute the
following quantities.
1. How many phones should be produced each week?
Round to 2 decimal places.
2. What price should Jesaki charge for the phones? $
Round to the nearest cent.
3. What is the maximum weekly revenue? $_
the nearest cent.
Enter the result for 3.
phones.
per phone.
per week. Round to
Transcribed Image Text:Maximum Revenue Jesaki Electronics manufactures and sells a smartphones per week. The weekly price-demand and cost equations are, respectively, p = 532 -0.35 x and C(x) = 19,435 + 19 x. Suppose Jesaki Electronics wants to maximize weekly revenue. Compute the following quantities. 1. How many phones should be produced each week? Round to 2 decimal places. 2. What price should Jesaki charge for the phones? $ Round to the nearest cent. 3. What is the maximum weekly revenue? $_ the nearest cent. Enter the result for 3. phones. per phone. per week. Round to
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