Assume that a demand equation is given by g= 8000 - 100p. Find the marginal revenue for the given production levels (values of g). (Hint: Solve the demand equation for p and use R(g) = gp.) a. 2000 units The marginal revenue at 2000 units is. (Simplify your answer.)

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A: Given polynomial f(x)=52x-x2.

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A: topic - derivative of a function  derivative of: h(x) = ln(2sec(x)) is tan x

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A: We have to find

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A: Expand the series from k=2 to 7

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A: Function y=(tan-1(8x)2 To find the derivative of the given function.

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A: The given equation,1. x4=-812. x3=-10003. x12=-814. x13=-27

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A: We have to check the even functions from the given functions. 

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A: This question is related to height and distance, we will solve it using differentiation

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