Determine the marginal profit for the sale of 500 units of the product if the cost function for producing ? units of a product is: C(x) = -0.006x^2 +8x +100 .The revenue function is R(x)= -0.14^2 +122x
Determine the marginal profit for the sale of 500 units of the product if the cost function for producing ? units of a product is: C(x) = -0.006x^2 +8x +100 .The revenue function is R(x)= -0.14^2 +122x
Chapter3: Functions
Section3.2: Domain And Range
Problem 61SE: The cost in dollars of making x items is given by the function Cx)=10x+500. a. The fixed cost is...
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Determine the marginal profit for the sale of 500 units of the product if the cost
function for producing ? units of a product is: C(x) = -0.006x^2 +8x +100 .The revenue function is R(x)= -0.14^2 +122x
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