Question

5. If a company's cost function for a product is C(q) = 2260 + 3.5q + 0.004q^2 and the revenue function is R(q) = 12.2q - 0.002q^2, find the production level that maximizes profit. 6. Find the production level at which the marginal cost function starts to increase. C(q) = 0.0008q^3 - 0.72q^2 + 325.2q + 77,000

          5. If a company's cost function for a product is
C(q) = 2260 + 3.5q + 0.004q^2
and the revenue function is R(q) = 12.2q - 0.002q^2, find the production level that maximizes profit.

6. Find the production level at which the marginal cost function starts to increase.
C(q) = 0.0008q^3 - 0.72q^2 + 325.2q + 77,000

5. If a company's cost function for a product is
C(q) = 2260 + 3.5q + 0.004q^2
and the revenue function is R(q) = 12.2q - 0.002q^2, find the production level that maximizes profit.

6. Find the production level at which the marginal cost function starts to increase.
C(q) = 0.0008q^3 - 0.72q^2 + 325.2q + 77,000

Added by Carla M.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Sri K

07/25/2023

Step 1

Given the cost function C(q) = 2260 + 3.5q + 0.004q^2 and the revenue function R(q) = 12.2q - 0.002q^2, we can find the profit function: P(q) = (12.2q - 0.002q^2) - (2260 + 3.5q + 0.004q^2) Now, simplify the profit function: P(q) = 12.2q - 0.002q^2 - 2260 - Show more…

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If a company's cost function for a product is C(q) = 2260 + 3.5q + 0.004q^2 and the revenue function is R(q) = 12.2q - 0.002q^2, find the production level that maximizes profit. Find the production level at which the marginal cost function starts to increase. C(q) = 0.0008q^3 - 0.72q^2 + 325.2q + 77,000