The total cost and the total revenue (in dollars) for the production and sale of x ski jackets are given by C(x) = 20x + 11,840 and R(x) = 200x -0.4x for 0sxs 500.(A)(B)(C)(D)Find the value of x where the graph of R(x) has a horizontal tangent line.Find the profit function P(x).Find the value of x where the graph of P(x) has a horizontal tangent line.Graph C(x), R(x), and P(x) on the same coordinate system for Osxs500. Find the break-even points. Find the x-intercepts of the graph of P(x).(A) R(x) has a horizontal tangent line at x =(B) The profit function P(x) =(C) P(x) has a horizontal tangent line at x =.(D) Choose the correct graph of C(x), R(x), and P(x) graphed together.O A.OB.Oc.AyAyAyR(x)R(x)R(x)Cx) Q25000-25000-25000-C(x)19340-Cix)16840-16840-11840-11840-11840-P(x)5000-P(x)5000-P(x)5000-0-040-250500250500250500What are the break-even points?O A. (120,12634) and (315,17316)O B. (80,13440) and (370,19240)OC. (80,13440) and (315,19240)Click to select your answer(s). 11840-11840-5000-5000-0-0.2505000-250What are the break-even points?O A. (120,12634) and (315,17316)B. (80,13440) and (370,19240)O C. (80,13440) and (315,19240)D. (80,14784) and (315,22126)O E. (160,14784) and (315,19240)The x-intercepts of the graph of P(x) occur at x =(Use a comma to separate answers as needed.)Click to select your answer(s).

Name: The total cost and the total revenue (in dollars) for the production
Uploaded: 2024-03-20T06:46:42.000Z
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Description: The total cost and the total revenue (in dollars) for the production and sale of x ski jackets are given by C(x) = 20x + 11,840 and R(x) = 200x -0.4x for 0sxs 500.(A)(B)(C)(D)Find the value of x where the graph of R(x) has a horizontal tangent line.

Total cost and revenue for the production and sale of x ski jacket are C(x)=20x+11840 and…

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The total cost and the total revenue (in dollars) for the production and sale of x ski jackets are given by C(x) = 20x + 11,840 and R(x) = 200x-0.4x for 0sxs 500. (A) (B) (C) Find the value of x where the graph of R(x) has a horizontal tangent line. Find the profit function P(x). Find the value of x where the graph of P(x) has a horizontal tangent line.