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<p>For the following exercise, consider this scenario: For each year \(t\), the population of trees in Forest A is represented by the function \(A(t)=115(1.025)^t\), (red curve). In a neighboring forest, Forest B, the population of the same type of tree is represented by the function \(B(t)=82(1.029)^t\), (blue curve). Looking at the graph provided, which forest had a greater number of trees initially?</p>
<p><img alt="GRAPH OF TWO EXPONENTIAL FUNCTIONS. THE FUNCTION A OF T IN RED HAS A \(y\)-intercepts OF 115. THE FUNCTION OF B OF T IN BLUE HAS A \(y\)-intercepts OF 82. " class="img-fluid atto_image_button_text-bottom" height="285" src="https://k12.openstax.org/contents/raise/resources/3b4efe4174fc17f0a32818daeb15fb4ab4ddfa8b" width="300"></p><br>