Question

Marginal Cost, Revenue, and Profit for Producing LCD TVs A company manufactures a series of 20-in. flat-tube LCD televisions. The quantity (x) of these sets demanded each week is related to the wholesale unit price (p) by the following equation. (p = -0.007x + 200) The weekly total cost (in dollars) incurred by Pulsar for producing (x) sets is represented by the following equation. Find the following functions (in dollars) and compute the following values. (C(x) = 0.000004x^3 - 0.01x^2 + 160x + 70000) (a) Find the revenue function (R). (R(x) = -0.007x^2 + 200x) Find the profit function (P). (P(x) = -0.000004x^3 + 0.013x^2 + 40x - 70000) (b) Find the marginal cost function (C'). (C'(x) = 0.0000012x^2 - 0.02x + 160) Find the marginal revenue function (R'). (R'(x) = ) Find the marginal profit function (P'). (P'(x) = ) (c) Compute the following values. (Round your answers to two decimal places.) (C'(1500) = ) (R'(1500) = ) (P'(1500) = )

          Marginal Cost, Revenue, and Profit for Producing LCD TVs A company manufactures a series of 20-in. flat-tube LCD televisions. The quantity (x) of these sets demanded each week is related to the wholesale unit price (p) by the following equation.
(p = -0.007x + 200)
The weekly total cost (in dollars) incurred by Pulsar for producing (x) sets is represented by the following equation. Find the following functions (in dollars) and compute the following values.
(C(x) = 0.000004x^3 - 0.01x^2 + 160x + 70000)
(a) Find the revenue function (R).
(R(x) = -0.007x^2 + 200x)
Find the profit function (P).
(P(x) = -0.000004x^3 + 0.013x^2 + 40x - 70000)
(b) Find the marginal cost function (C').
(C'(x) = 0.0000012x^2 - 0.02x + 160)
Find the marginal revenue function (R').
(R'(x) = )
Find the marginal profit function (P').
(P'(x) = )
(c) Compute the following values. (Round your answers to two decimal places.)
(C'(1500) = )
(R'(1500) = )
(P'(1500) = )

Marginal Cost, Revenue, and Profit for Producing LCD TVs A company manufactures a series of 20-in. flat-tube LCD televisions. The quantity (x) of these sets demanded each week is related to the wholesale unit price (p) by the following equation.
(p = -0.007x + 200)
The weekly total cost (in dollars) incurred by Pulsar for producing (x) sets is represented by the following equation. Find the following functions (in dollars) and compute the following values.
(C(x) = 0.000004x^3 - 0.01x^2 + 160x + 70000)
(a) Find the revenue function (R).
(R(x) = -0.007x^2 + 200x)
Find the profit function (P).
(P(x) = -0.000004x^3 + 0.013x^2 + 40x - 70000)
(b) Find the marginal cost function (C').
(C'(x) = 0.0000012x^2 - 0.02x + 160)
Find the marginal revenue function (R').
(R'(x) = )
Find the marginal profit function (P').
(P'(x) = )
(c) Compute the following values. (Round your answers to two decimal places.)
(C'(1500) = )
(R'(1500) = )
(P'(1500) = )

Added by Guillermo U.

Question

Please give Ace some feedback