Analyze the meaning of \( f \) from part A. in terms of number of Franklin Tress per year (in millions). Then determine the number of years it will take after 2020 to reach a species of 2 million Franklin Tress. Use the graphing calculator to help explain.

To analyze the meaning of \( f \) in terms of the number of Franklin Trees per year (in millions), we first need to understand what \( f \) represents. Typically, in such contexts, \( f(t) \) could represent the population of Franklin Trees at time \( t \), where \( t \) is measured in years since a certain starting point (e.g., 2020). ### Step 1: Understanding \( f(t) \) Assuming \( f(t) \) is a function that models the growth of Franklin Trees, we can interpret \( f(t) \) as follows: - \( f(t) \) gives the number of Franklin Trees (in millions) at year \( t \). - For example, if \( f(0) = 1 \), it means there are 1 million Franklin Trees in the year 2020. ### Step 2: Finding the Year to Reach 2 Million Trees To determine how many years it will take after 2020 to reach a population of 2 million Franklin Trees, we need to solve the equation: \[ f(t) = 2 \] This means we need to find the value of \( t \) such that the function \( f(t) \) equals 2. ### Step 3: Using a Graphing Calculator To find the solution graphically, we can plot the function \( f(t) \) and look for the point where it intersects the line \( y = 2 \). 1. **Plot the function \( f(t) \)** on the graphing calculator. 2. **Draw the horizontal line** \( y = 2 \). 3. **Identify the intersection point** of the two graphs. ### Step 4: Calculation If you have the specific function \( f(t) \), please provide it so I can perform the calculations and find the exact year when the population reaches 2 million. If not, I can proceed with a general approach to find the intersection point. Please provide the function \( f(t) \) or any additional details needed to proceed.