Suppose the revenue from selling a units of a product made in Cleveland is R dollars and the cost of producing a units o
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Suppose the revenue from selling a units of a product made in Cleveland is R dollars and the cost of producing a units o
Suppose the revenue from selling a units of a product made in Cleveland is R dollars and the cost of producing a units of this same product is C dollars. Given R and C as functions of a units, find the marginal profit at 100 items. R(x) -1.7x² + 210x C(x) = 2,000+ 6x = - MP(100) = dollars
A machine parts company collects data on demand for its parts. If the price is set at $51.00, then the company can sell 1000 machine parts. If the price is set at $48.00, then the company can sell 1500 machine parts. Assuming the price curve is linear, construct the revenue function as a function of x items sold. R(x) = Find the marginal revenue at 500 machine parts. MR(500) =