The graphs of the functions 
f(x)
 and 
g(x)
 are shown below.
WebAssign Plot
(a) Find 
(f · g)(2).

(f · g)(2) = 


(b) Find 
(f − g)(0).

(f − g)(0) = 


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

The graphs of the functions f(x) and g(x) are shown below. (a) Find (f · g)(2). (b) Find (f − g)(0).

Learn how to interpret the graphs of functions f(x) and g(x) to solve problems involving multiplication and subtraction of functions. This problem focuses on finding (f · g)(2) and (f − g)(0) using the values from the graphs. Suitable for students in Grades 9-12.

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