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Let's break down the given function \( P = 5e^{-2.6t} \) and convert it into the desired form \( P = P_0 a^t \).

1. The original function is:  
   \[
   P = 5e^{-2.6t}
   \]
   Comparing this with the form \( P = P_0 a^t \), we know \( P_0 = 5 \). Now, we need to express the exponential base \( e^{-2.6t} \)

Enter the function P = 5e^(-2.6t) in the form P = P0 * a^t. Does the function represent exponential decay or exponential growth?

Learn how to express the function P = 5e^(-2.6t) in the form P = P0 * a^t and determine whether it represents exponential decay or growth. This problem covers key concepts in exponential functions and is suitable for high school algebra students.

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