Question

For each year t, the number of trees in Forest A is represented by the function A(t) = 93(1.025)^t. In a neighboring forest, the number of trees in Forest B is represented by the function B(t) = 81(1.029)^t. Assuming the population growth models continue to represent the growth of the forests, which forest will have a greater number of trees after 15 years? By how many?

Name: for each year t the number of trees in forest a is represented by the function at931025t in a neighboring forest the number of trees in forest b is represented by the function bt811029t assu 00215
Uploaded: 2022-08-22T19:49:29-08:00
Duration: 2 min 48 s
Channel: Timothy Johnson
Description: for each year t the number of trees in forest a is represented by the function at931025t in a neighboring forest the number of trees in forest b is represented by the function bt811029t assu 00215

          For each year t, the number of trees in Forest A is represented by the function A(t) = 93(1.025)^t. In a neighboring forest, the number of trees in Forest B is represented by the function B(t) = 81(1.029)^t. Assuming the population growth models continue to represent the growth of the forests, which forest will have a greater number of trees after 15 years? By how many?

Added by Cole H.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Timothy Johnson

08/22/2022

Step 1

025)^t. Plug in t = 15: A(15) = 93(1.025)^15 A(15) ≈ 1429.875 Show more…

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For each year t, the number of trees in Forest A is represented by the function A(t) = 93(1.025)^t. In a neighboring forest, the number of trees in Forest B is represented by the function B(t) = 81(1.029)^t. Assuming the population growth models continue to represent the growth of the forests, which forest will have a greater number of trees after 15 years? By how many?