Jim's Camera shop sells two high-end cameras, the Sky Eagle and Horizon. The demands and selling prices for these two cameras are as follows. Ds demand for the Sky Eagle Ps= selling price of the Sky Eagle DH demand for the Horizon PH selling price of the Horizon Ds = 229 -0.60Ps + 0.35PH DH=270+ 0.10Ps - 0.64PH The store wishes to determine the selling price that maximizes revenue for these two products. Develop the revenue function R (in terms of Ps and PH only) for these two models, and find the revenue maximizing prices (in dollars). (Round your answers places.) Revenue Price for Sky Eagle Price for Horizon Optimal revenue R 270-1.28P +0.45P PS = $ PH=$ R = $ X
Jim's Camera shop sells two high-end cameras, the Sky Eagle and Horizon. The demands and selling prices for these two cameras are as follows. Ds demand for the Sky Eagle Ps= selling price of the Sky Eagle DH demand for the Horizon PH selling price of the Horizon Ds = 229 -0.60Ps + 0.35PH DH=270+ 0.10Ps - 0.64PH The store wishes to determine the selling price that maximizes revenue for these two products. Develop the revenue function R (in terms of Ps and PH only) for these two models, and find the revenue maximizing prices (in dollars). (Round your answers places.) Revenue Price for Sky Eagle Price for Horizon Optimal revenue R 270-1.28P +0.45P PS = $ PH=$ R = $ X
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter8: Functions
Section8.7: Direct And Inverse Variation
Problem 36PS
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please list a clear answer for each part of the question
![Jim's Camera shop sells two high-end cameras, the Sky Eagle and Horizon. The demands and selling prices for these two cameras are as follows.
Ds = demand for the Sky Eagle
Ps= selling price of the Sky Eagle
DH demand for the Horizon
PH= selling price of the Horizon
Revenue
Ds = 229 0.60PS + 0.35PH
DH = 270 + 0.10PS - 0.64PH
The store wishes to determine the selling price that maximizes revenue for these two products. Develop the revenue function R (in terms of Ps and PH only) for these two models, and find the revenue maximizing prices (in dollars). (Round your answers to two decimal
places.)
Price for Sky Eagle
Price for Horizon
Optimal revenue
R =
270 1.28P+0.45P
Ps
= $
PH $
R = $](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Feeaa8045-e0ae-4f8f-bfb9-81e4f69114f4%2Fd0f0c7d8-0e6a-4200-8ec6-8eef7d1a15db%2Fepwt3k_processed.png&w=3840&q=75)
Transcribed Image Text:Jim's Camera shop sells two high-end cameras, the Sky Eagle and Horizon. The demands and selling prices for these two cameras are as follows.
Ds = demand for the Sky Eagle
Ps= selling price of the Sky Eagle
DH demand for the Horizon
PH= selling price of the Horizon
Revenue
Ds = 229 0.60PS + 0.35PH
DH = 270 + 0.10PS - 0.64PH
The store wishes to determine the selling price that maximizes revenue for these two products. Develop the revenue function R (in terms of Ps and PH only) for these two models, and find the revenue maximizing prices (in dollars). (Round your answers to two decimal
places.)
Price for Sky Eagle
Price for Horizon
Optimal revenue
R =
270 1.28P+0.45P
Ps
= $
PH $
R = $
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