SOLUTION: Find the slope of the following two lines: I don't know how to do graphs so I will just explain what they look like first graph is runs horizontal on the y=-2 and the second gr

Question 120279: Find the slope of the following two lines:
I don't know how to do graphs so I will just explain what they look like first graph is runs horizontal on the y=-2 and the second graph runs vertical on the x=-3 the are both lines that run along that line and does not vary. are those my slopes? I am confused about this question.
Answer by stanbon(75887) (Show Source): You can put this solution on YOUR website!
Slope of y=-2
This line passes thru all points where y=-2
Two of the points are (0,-2) and (3,-2)
The slope = [-2--2]/[3-0] = 0/3 = 0
The slope of every horizontal line is zero.
-------------------
Slope of x = -3
This line passes thru all points where x = -3
Two of the points are (-3,0) and (-3,4)
The slope = [4-0]/[-3--3] = 4/0 which is undefined.
The slope of every vertical line is undefined.
======================
Cheers,
Stan H.
RELATED QUESTIONS
Why does y=2x and y=-2x look the way they do graphically? why is it that plugging into a... (answered by fractalier)

Find the value of K so that the two lines are perpendicular. Line one contains the points (answered by htmentor,math_tutor2020)

To you that have answered my previous questions, thank you! They are not being mailed to... (answered by stanbon)

I need help with these questions. 1. a) Follow the instructions in the applet to fill (answered by kdebate)

On graphs of rationals functions... How can I solve f(t)=2t/t.... I know how the graph... (answered by solver91311)

How do I find the area of a trapezoid? I don't understand so please help (answered by ewatrrr)

Y=5x+3 how do I reverse so It equals Y I CAN DO THE FIRST HALF of the prolem but I... (answered by Theo)

I don't understand how to find slope from a graph. like i have this worksheet to do an i... (answered by rapaljer)

Points (1,3) (-4,7) and (-29, k) are collinear. Find k. So, I found the slope of the... (answered by josgarithmetic,MathTherapy)