To solve the given problems, we need to interpret the operations based on the graphs of the functions $f(x)$ and $g(x)$.

(a) Find $(f \cdot g)(2)$

The expression $(f \cdot g)(2)$ represents the product of $f(2)$ and $g(2)$. So, we need to read the values of $f(2)$ and $g(2)$ from the graph and then multiply them together:

$(f \cdot g)(2) = f(2) \cdot g(2)$

(b) Find $(f - g)(0)$

The expression $(f - g)(0)$ represents the difference between $f(0)$ and $g(0)$. Again, we need to look at the values of $f(0)$ and $g(0)$ from the graph and subtract them:

$(f - g)(0) = f(0) - g(0)$

If you can provide the graphs or the values of ( f(x