Math Question
![2. \( [0.1 / 0.31 \) Points \( ] \) SPRECALC7 4.6.005.MI.
PREVIOUS wth model.
The fox population in a certain region has a relative growth rate of \( 10 \% \) per year. It is estimated that the population in 2013 was 15,000 .
(a) Find a function \( n(t)=n_{0} e^{r t} \) that models the population \( t \) years after 2013 .
\[
n(t)=(15000) e^{(0.010) t}
\]
(a) to estimate the fox population in the year 2021 . (Round your answer to the nearest whole number.)
(b) Use the function from
(c) After how many years will the fox population reach 18,000 ? (Round your answer to one decimal place.)](https://d3hlidq5bf9vg0.cloudfront.net/app-server-student/2022/2/25/4e713c0e-0e52-482d-addd-8e7fad6503a3.png "2. \( [0.1 / 0.31 \) Points \( ] \) SPRECALC7 4.6.005.MI.
PREVIOUS wth model.
The fox population in a certain region has a relative growth rate of \( 10 \% \) per year. It is estimated that the population in 2013 was 15,000 .
(a) Find a function \( n(t)=n_{0} e^{r t} \) that models the population \( t \) years after 2013 .
\[
n(t)=(15000) e^{(0.010) t}
\]
(a) to estimate the fox population in the year 2021 . (Round your answer to the nearest whole number.)
(b) Use the function from
(c) After how many years will the fox population reach 18,000 ? (Round your answer to one decimal place.)")
Solution
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