QUESTION 2 The rabbit population on a 73-acre wildlife preserve was 32 on January 1,2012 . a) Assuming the number of rabbits tripled each year, determine a function that gives the number of rabbits, R, in the preserve in terms of number of years, t, elapsed since January 1,2012 . B(t)=32(3)+ b) Using the function created in part (a), approximate the number of rabbits in the preserve on January 1,2016.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 13E
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QUESTION 2
The rabbit population on a 73-acre wildlife preserve was 32 on January 1,2012.
a) Assuming the number of rabbits tripled each year, determine a function that gives the number of
rabbits, R, in the preserve in terms of number of years, t, elapsed since January 1,2012.
R(+) = 32/3)*
b) Using the function created in part (a), approximate the number of rabbits in the preserve on
January 1,2016.
c) What is the percent change per year if the population of rabbits triples each year?
Transcribed Image Text:QUESTION 2 The rabbit population on a 73-acre wildlife preserve was 32 on January 1,2012. a) Assuming the number of rabbits tripled each year, determine a function that gives the number of rabbits, R, in the preserve in terms of number of years, t, elapsed since January 1,2012. R(+) = 32/3)* b) Using the function created in part (a), approximate the number of rabbits in the preserve on January 1,2016. c) What is the percent change per year if the population of rabbits triples each year?
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