Solve the problem.
-The population growth of an animal species is described by $F(t)=500+80 \log 3(2 t+1)$, where $t$ is measured in months. Find the population of this species in an area 4 month(s) after the species is introduced.
A) 1220
B) 630
C) 660
D) 340

Question

Quizplus · Accepted Answer

To find the population 4 months after introduction, substitute $t = 4$ into the function: $F(4) = 500 + 80 \log_3(2(4) + 1) = 500 + 80 \log_3(9)$. Since $\log_3(9) = 2$, the calculation becomes $500 + 80 \times 2 = 500 + 160 = 660$.

Solve the Problem F(t)=500+80log⁡3(2t+1)F(t)=500+80 \log 3(2 t+1)F(t)=500+80log3(2t+1) , Where ttt Is Measured in Months

Solve the Problem $F(t)=500+80 \log 3(2 t+1)$ , Where $t$ Is Measured in Months