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Enzo is studying the black bear population at a large national park.
He finds that the relationship between the elapsed time t, in years, since the beginning of the study, and
the black bear population Bit), in the park is modeled by the following function.
B(t) = 2500. 20.014
According to the model, what will the black bear population be at that national park in 25 years?
Round your answer, if necessary, to the nearest whole number:

Respuesta :

B(t)=2500.20.015 and the letter to f then multicultural and could’ve the problem then you with get you problem

The black bear population at that national park in 25 years would be 2973 approx, according to the considered model.

How to evaluate a given mathematical expression with variables if values of the variables are known?

You can simply replace those variables with the value you know of them and then operate on those values to get a final value. This is the result of that expression at those values of the considered variables.

According to the model, the relationship between the elapsed time t, in years, since the beginning of the study, and the black bear population B(t) is:

[tex]B(t) = 2500 \times 2^{0.01 t}[/tex]

Here, if we take t = 25 years elapsed, the value of B(t) comes out as:

[tex]B(t) = 2500 \times 2^{0.01 t}\\\\B(25) = 2500 \times 2^{0.01 (25)} \approx 2500 \times 1.189207 \approx 2973[/tex]

Thus, the black bear population be at that national park in 25 years would be 2973 approx, according to the considered model.

Learn more about evaluating a function at a value here:

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