Answer:
sorry, i can only help you with number 6: I believe it would be
and that both slopes have the same sign, for the slopes are both negative.
Explanation:
so first, we'll need to find the slope for the linear function, h(x).
use the slope formula which is

where m equals slope and x1, y1, x2, and y2 are coordinate pairs.
so take (-3,1) [this is the x1,y1 pair] and (-2,-2) [this is the x2,y2 pair]

so the slope for h(x) is -3. this means that n equals -3 (for it is the slope of h(x)
we already know that the slope for g(x) is -2, which is also m.
-2 is larger than -3 which would mean that

since both slopes are negative, the 3rd choice would also be true.
hope this helps