Problem

The population of a herd of deer is represented by the function $A(t)=210(1.11)^{t}$, where $t$ is given in years. To the nearest whole number, what will the herd population be after 6 years? The herd population will be Number

Solution

Step 1 :The problem is asking for the population of the herd of deer after 6 years. This can be calculated by substituting \(t=6\) into the given function \(A(t)=210(1.11)^{t}\).

Step 2 :Calculate the population: \(A(6)=210(1.11)^{6}\)

Step 3 :The calculated population is approximately 392.7870559538102

Step 4 :Round the population to the nearest whole number to get 393

Step 5 :Final Answer: The herd population after 6 years will be approximately \(\boxed{393}\).

From Solvely APP
Source: https://solvelyapp.com/problems/24510/

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