It looks like the graph you mentioned is not included in your message. Please upload or attach the graph of the function \( f \) so I can help you find \( f(-1) \), \( f() \), and \( f(1) \), and then calculate \( f(-1) \cdot f(-1) \) in two steps with explanations.

## Step 1: Finding \( f(-1) \) To find \( f(-1) \), locate the point on the graph where \( x = -1 \). - **Explanation**: The value of \( f(-1) \) is the corresponding \( y \)-coordinate at \( x = -1 \) on the graph of the function \( f \). Assuming from the graph, let’s say \( f(-1) = a \) (insert the actual value from the graph here). ## Step 2: Finding \( f(0) \) and \( f(1) \) Next, we will find \( f(0) \) and \( f(1) \). 1. **Finding \( f(0) \)**: - Look at the graph where \( x = 0 \). - **Explanation**: The value of \( f(0) \) is the \( y \)-coordinate at \( x = 0 \). Let’s say \( f(0) = b \). 2. **Finding \( f(1) \)**: - Look at the graph where \( x = 1 \). - **Explanation**: The value of \( f(1) \) is the \( y \)-coordinate at \( x = 1 \). Let’s say \( f(1) = c \). Final answers: - \( f(-1) = a \) - \( f(0) = b \) - \( f(1) = c \) To summarize, without the actual graph data, you can substitute the values \( a \), \( b \), and \( c \) with the corresponding coordinates from the graph.