(a) What is the initial trout population in the lake? Your answer should be a whole number and remember theunits.(b) What will the trout population be 5 years from now? Your answer should be a whole number and rememberthe units.(c) How many years will it take for the trout population to reach 117,000? Round your answer to threedecimals.(d) In the long term what will the population of the trout be? Your answer should be a whole number andremember the units.(e) Find p'(t) ==(f) In 5 years from now the rate at which the trout population is growing. Round your answer to a wholenumber and remember the units.troutyear The population of trout in a certain lake after t years from now is given by the function190p(t)=1+21.5e-0.31twhere p is measured in thousands.

Answered: Image /qna-images/answer/7ad1e06e-c59e-49c7-9567-6cdd9a03eac2.jpg

(a) What is the initial trout population in the lake? Your answer should be a whole number and remember the units. (b) What will the trout population be 5 years from now? Your answer should be a whole number and remember the units. (c) How many years will it take for the trout population to reach 117,000? Round your answer to three decimals.

(a) What is the initial trout population in the lake? Your answer should be a whole number and remember the units. (b) What will the trout population be 5 years from now? Your answer should be a whole number and remember the units. (c) How many years will it take for the trout population to reach 117,000? Round your answer to three decimals.

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Question

(a) What is the initial trout population in the lake? Your answer should be a whole number and remember the
units.
(b) What will the trout population be 5 years from now? Your answer should be a whole number and remember
the units.
(c) How many years will it take for the trout population to reach 117,000? Round your answer to three
decimals.
(d) In the long term what will the population of the trout be? Your answer should be a whole number and
remember the units.
(e) Find p'(t) =
=
(f) In 5 years from now the rate at which the trout population is growing. Round your answer to a whole
number and remember the units.
trout
year

The population of trout in a certain lake after t years from now is given by the function
190
p(t)
=
1+21.5e-0.31t
where p is measured in thousands.

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