scientists studied a deer population for 10 years. they generated the function f(x) = 248(1.15)^x to…

scientists studied a deer population for 10 years. they generated the function f(x) = 248(1.15)^x to approximate the number of deer in the population x years after beginning the study. about how many deer are in the population 3 years after beginning the study?\no 251\no 377\no 856\no 1,003

scientists studied a deer population for 10 years. they generated the function f(x) = 248(1.15)^x to approximate the number of deer in the population x years after beginning the study. about how many deer are in the population 3 years after beginning the study?\no 251\no 377\no 856\no 1,003

Answer

Explanation:

Step1: Identify the function and value of x

We have $f(x)=248(1.15)^{x}$ and $x = 3$.

Step2: Substitute x into the function

$f(3)=248\times(1.15)^{3}$. First, calculate $(1.15)^{3}=1.15\times1.15\times1.15 = 1.520875$. Then, $f(3)=248\times1.520875$. $f(3)=376.177\approx377$.

Answer:

377