A company determines that its marginal revenue per day is given by R'(t), where R(t) is the total accumulated revenue, in dollars, on the tth day. The company's marginal cost per day is given by C'(t), where C(t) is the total accumulated cost, in dollars, on the tth day. R'(t) = 130¹, R(0) = 0; C'(t) = 130-0.3t, C(0) = 0 a) Find the total profit P(T) from t=0 to t= 10 (the first 10 days). = S₁ [R'() - C'(] di (Round to the nearest cent as needed.) P(T) = R(T)-C(T) = BEE The total profit is $

A company determines that its marginal revenue per day is given by R'(t), where R(t) is the total accumulated revenue, in dollars, on the tth day. The company's marginal cost per day is given by C'(t), where C(t) is the total accumulated cost, in dollars, on the tth day. R'(t) = 130¹, R(0) = 0; C'(t) = 130-0.3t, C(0) = 0 a) Find the total profit P(T) from t=0 to t= 10 (the first 10 days). = S₁ [R'() - C'(] di (Round to the nearest cent as needed.) P(T) = R(T)-C(T) = BEE The total profit is $

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter3: The Derivative

Section3.3: Rates Of Change

Problem 30E: If the instantaneous rate of change of f(x) with respect to x is positive when x=1, is f increasing...

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