Answer
$(F\cdot G)(6)=0$
$(F\cdot G)(9)=2$
Work Step by Step
RECALL:
$(F \cdot G)(x) = F(x) \cdot G(x)$
Using the rule above gives:
$(F \cdot G)(6) = F(6) \cdot G(6)$ and $(F \cdot G)(9)=F(9)\cdot G(9)$
The graph shows that:
$F(6)=0$; $F(9)=1$
$G(6)=3.5$; $G(9)=2$
Thus, using the values above give:
$(F\cdot G)(6)=F(6) \cdot G(6)=0(3.5)=0$
$(F\cdot G)(9)=F(9) \cdot G(9) = 1(2)=2$
