00:01
Okay, so for here in part a, we want to find f plus g of 2, which is equal to f of 2 plus g of 2.
00:08
So, off in the graph, we have that f of 2 is equal to 4 and g of 2 is equal to negative 2.
00:14
So therefore, f plus g of 2 is just equal to 4 plus negative 2, which is equal to 2.
00:24
So we have that f plus g of 2 is equal to 2.
00:34
And then for part b, we want to find f minus g of 1.
00:39
So f minus g of 1.
00:45
Okay, well, that's going to be equal to f of 1 minus g of 1.
00:54
And from the graph, we have that f of 1 is equal to 1 and g of 1 is equal to negative 3.
00:59
So f minus g of 1 is going to be equal to just 1 minus a negative 3, which is 1 plus 3, which is equal to 4.
01:17
And then for c, we want to find f times g of x.
01:22
So fg of x, okay, well, that's going to be equal to, from the graph, we have to, from the graph, we have...