Population. The function P ( t ) = 2000 t 4 t + 75 gives the population of deer in an area after t months. a. Find p ' ( 10 ) , p ' ( 50 ) , and p ' ( 100 ) . b. Find p " ( 10 ) , p " ( 50 ) , and p " ( 100 ) . c. c) Interpret the meaning of your answers to parts (a) and (b). What is happening to this population of deer in the long term?
Population. The function P ( t ) = 2000 t 4 t + 75 gives the population of deer in an area after t months. a. Find p ' ( 10 ) , p ' ( 50 ) , and p ' ( 100 ) . b. Find p " ( 10 ) , p " ( 50 ) , and p " ( 100 ) . c. c) Interpret the meaning of your answers to parts (a) and (b). What is happening to this population of deer in the long term?
Solution Summary: The author explains how to calculate the value of p'(t)=20004t+75.
Precalculus Enhanced with Graphing Utilities (7th Edition)
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