nitial value = 51, decreasing at a rate of 0.41% A) f(t) = 0.41 0.49t C) f(t) = 51 1.0041t per week B) f(t)=51 0.9959t D) f(t)=51 1.41t Initial population = 30,599, increasing at a rate of 2.8% per year A) P(t) = 30,599-0.028t C) P(t) = 2.8 30,599t B) P(t) = 30,599 2.8t D) P(t) = 30,599 1.028t Initial mass = 14 g, decreasing at a rate of 3.7% per day A) m(t) = 3.7 0.86t C) m(t) = 14 1.37t B) m(t) = 14 0.963t D) m(t) = 14 1.037t

nitial value = 51, decreasing at a rate of 0.41% A) f(t) = 0.41 0.49t C) f(t) = 51 1.0041t per week B) f(t)=51 0.9959t D) f(t)=51 1.41t Initial population = 30,599, increasing at a rate of 2.8% per year A) P(t) = 30,599-0.028t C) P(t) = 2.8 30,599t B) P(t) = 30,599 2.8t D) P(t) = 30,599 1.028t Initial mass = 14 g, decreasing at a rate of 3.7% per day A) m(t) = 3.7 0.86t C) m(t) = 14 1.37t B) m(t) = 14 0.963t D) m(t) = 14 1.037t

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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