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# Marginal revenue Is the derivative of the revenue function; s0 and evaluate it at x = 100: take the derivative & R(x)Thus, the approximate revenue from selling ...

## Question

###### Marginal revenue Is the derivative of the revenue function; s0 and evaluate it at x = 100: take the derivative & R(x)Thus, the approximate revenue from selling the 101st part is $Profit, P(x) , equals revenue minus costs P(x) R(x) C(x)Marginal prolit is the derivalive 0f Ihe profit function SO take the derwalive of P(x) and evaluate it al X 100.So; sellling the 101s/ par brings in an approximate prolit 0l By Ihe way; whilo Ihe above math exacily whal you d want I0 do you were asked only to c Marginal revenue Is the derivative of the revenue function; s0 and evaluate it at x = 100: take the derivative & R(x) Thus, the approximate revenue from selling the 101st part is$ Profit, P(x) , equals revenue minus costs P(x) R(x) C(x) Marginal prolit is the derivalive 0f Ihe profit function SO take the derwalive of P(x) and evaluate it al X 100. So; sellling the 101s/ par brings in an approximate prolit 0l By Ihe way; whilo Ihe above math exacily whal you d want I0 do you were asked only to compute Ihe marginal profit; did you nolice Ihal il was unnecessary in this Once you know Ihe margina cost and Ihe margina enue; you can g8l example? marginal profit F with the following simple (ormula: Marginal Profil Marginal Revenue Marginal Cosi  #### Similar Solved Questions

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