Answer:
number 1. C^2 if C>0 number 2. Q^-5 if Q<0. number 3. G^3 if G>0.
number 4. P^-3 if P<0
Step-by-step explanation:
hope this helps .-.
I'll tell you which transformation you have to apply to draw the new graph:
Transformations like 
translate the function horizontally, k units right if k is negative, k units left if k is positive. In this case, k is negative, so you shift the graph 1 unit to the right.
Transformations like 
stretch the function vertically. If k is negative, they also reflect the graph about the x axis. In this case, k is -1, so you reflect the graph and then stretch with factor 1 (i.e. you don't stretch). So, you reflect the graph about the x axis.
Transformations like 
translate the function vertically, k units down if k is negative, k units up if k is positive. In this case, k is negative, so you shift the graph 3 unit down.
Follow the bold instruction (in that order!) and you'll have the graph of the new function.
y + (2x -12) = 180 (since they are supplementary angles)
(2x-12) = 96 ( since they are alternate exterior angle)
2x = 96 + 12
2x = 108
x = 108/2
x = 54.
y+( 2x-12)=180
y+(2× 54 -12) = 180
y + (108-12) = 180
y + 96 = 180
y= 180-96
y = 84.
