1. The problem asks which statement is true regarding the graphed functions $f(x)$ and $g(x)$. 2. We are given that $g(x)$ is the red increasing line in the center-right of the graph, and $f(x)$ is the blue decreasing line. 3. The two lines intersect at about the point $(0, -2)$. 4. From the intersection, we know that $f(0) = g(0) = -2$. 5. Checking the other points: - $f(-2)$ and $g(-2)$ are not equal since the lines are apart at $x = -2$. - $f(0) = g(-2)$ is not true because $g(-2)$ is not $-2$. - $f(-2) = g(0)$ is not true because $f(-2)$ is not $-2$. 6. Therefore, the true statement is $f(0) = g(0)$. Final answer: $\boxed{f(0) = g(0)}$