Find the slope of the line connecting the points (-6, 13) and (-6, 18).
The slope formula is given by:
m = (y2 - y1) / (x2 - x1)
Using the given points (-6, 13) and (-6, 18), we plug the values into the formula:
m = (18 - 13) / (-6 - (-6))
m = 5 / 0
Since the denominator is zero, the line connecting the two points is vertical, and is therefore undefined in this case.
To find the slope of the line connecting the points (-6, 13) and (-6, 18), we can use the slope formula:
slope = (y2 - y1) / (x2 - x1)
Given the points:
x1 = -6
y1 = 13
x2 = -6
y2 = 18
Using the formula:
slope = (18 - 13) / (-6 - (-6))
Simplifying further:
slope = (18 - 13) / (0)
Since the denominator is 0, the slope of the line is undefined.
To find the slope of the line connecting two points, we can use the formula:
slope = (y2 - y1) / (x2 - x1)
Let's label the first point as (x1, y1) and the second point as (x2, y2).
Given points:
Point 1: (-6, 13)
Point 2: (-6, 18)
Now let's substitute the values into the formula to find the slope:
slope = (18 - 13) / (-6 - (-6))
Since both x-coordinates are -6, we have a denominator of 0 which makes the slope undefined.
Therefore, the line connecting the points (-6, 13) and (-6, 18) is a vertical line with an undefined slope.