Asked by Harold
A company manufactures and sells x cellphones per week. The weekly price-demand and cost equations are given below P=400-.5x and C(x)=20000+130x
What price should the company charge for the phones and how many phones should be produced to maximize the weekly revenue. What is maximum weekly Revenue?
What price should the company charge for the phones and how many phones should be produced to maximize the weekly revenue. What is maximum weekly Revenue?
Answers
Answered by
Steve
revenue is sales*price
R(x) = x(400-.5x) = 400x - .5x^2
dR/dx = 400 - x
dR/dx = 0 when x = 400
R(400) = 400(400-200) = 80000
Cost doesn't figure into revenue. Now, if you want profit, subtract cost from revenue.
R(x) = x(400-.5x) = 400x - .5x^2
dR/dx = 400 - x
dR/dx = 0 when x = 400
R(400) = 400(400-200) = 80000
Cost doesn't figure into revenue. Now, if you want profit, subtract cost from revenue.
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