The point (-5,5) has nothing to do with the equation y= -1
You are not being asked to plug the point (-5,5) into the equation
The sole purpose of the equation y = -1 was to give you a reference line because we need a line parallel to it.
Anytime you are asked to write an equation to a line parallel or perpendicular to a given line, then you need to know what the line looks like.
I want you to take the time to actually plot some of the points on a graph
(2,-1) (3,-1) (-4,-1) all of these points come from the equation they gave you y = -1
Now on the same graph I want you to plot that single point that they gave you (-5,5)
[It should be a few notches above the line you drew for y =-1]
Now the problem wanted you to write an equation for the line parallel to y = -1
There are a bazzilion (infinate) number of lines you can draw that are parallel to the line you drew ( y = -1)
but only one of those lines which are parallel, goes thru the point (-5,5)
draw the parallel line that goes thru the point (-5,5)
The equation you have to write for the line you just drew that is parallel to the line y=-1 is written in form y = mx + b
the b part of this equation that you have to write is where your line crosses the y axis ( b represents the y intercept)
and that is why they call y = mx + b the slope intercept form of an equation.
Look at your line that you drew parallel to y = -1 and note where it crosses the y axis.
This is the number you will put in place of the (b) in the equation y = mx + b
Since your line is parallel to the line y = -1, it has the same slope (zero) There is a method to finding slopes given a line which I can help you with should you need to find one, but you should remember the following.... Parallel lines have the same slope
So the slope for your line parallel to y=-1 has a slope of 0
So write the equation plugging in 0 for the slope (m) and the number where it crossed the y axis for the (b).
So what do you end up with? I will let you know if you got it right or I will explain more.