The population sizes of many animal species rise and fall over time. Suppose that the population size of a certain species can be modeled by the following, 2n p(1) = 4048- 1250 cos t 9 In this equation, p (t) represents the total population size and t is the time (in years). Suppose we start at t 0 years. During the first 9 years, when will the population size be 4700? Do not round any intermediate computations, and round your answer(s) to the nearest hundredth of a year. (If there is more than one answer, enter additional answers with the "or" button.) years Oor O

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.7: Applications
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The population sizes of many animal species rise and fall over time. Suppose that the population size of a certain species can be modeled by the following.
2n
p(1) = 4048- 1250 cos
In this equation, p(t) represents the total population size and t is the time (in years). Suppose we start at t= 0 years.
During the first 9 years, when will the population size be 4700?
Do not round any intermediate computations, and round your answer(s) to the nearest hundredth of a year. (If there is more than one answer, enter additional
answers with the "or" button.)
= years
O or O
Explanation
Check
EvEE TILuiaw Hill LLC. All Rights Reserved. Terms of Use I Privacy Center | Accessibility
Transcribed Image Text:The population sizes of many animal species rise and fall over time. Suppose that the population size of a certain species can be modeled by the following. 2n p(1) = 4048- 1250 cos In this equation, p(t) represents the total population size and t is the time (in years). Suppose we start at t= 0 years. During the first 9 years, when will the population size be 4700? Do not round any intermediate computations, and round your answer(s) to the nearest hundredth of a year. (If there is more than one answer, enter additional answers with the "or" button.) = years O or O Explanation Check EvEE TILuiaw Hill LLC. All Rights Reserved. Terms of Use I Privacy Center | Accessibility
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