-2/7
Minus two sevenths
Points: (-14, 3) and (2, -5) Slope: -1/2
Coordinates: (-4, 1) and (6, 3)Slope of line: 1/5
Points: (6, -7) and (5, -9) Slope: 2
Two coordinates are needed to work out the slope of the line.
There is no general answer to this question. If the line slope is undefined, it can be zero, corresponding to a horizontal line, and in that instance no other point on the line has both whole number coordinates lower than 5 6 because every point on the line has 6 as its second coordinate. If the slope is undefined because the line is vertical, every point on the line will have a first coordinate of 5. Furthermore, it is possible in principle to draw a line with a slope equal to some irrational number through the point 5 6 that never has integers for both coordinates at any other point.
Points: (-14, 3) and (2, -5) Slope: -1/2
Coordinates: (-4, 1) and (6, 3)Slope of line: 1/5
Calculate the slope as (difference of y-coordinates) / (difference of x-coordinates).
if a line has a slope of -2 and a point on the line has coordinates of (3, -5) write an equation for the line in point slope form
Points: (6, -7) and (5, -9) Slope: 2
-5
Two coordinates are needed to work out the slope of the line.
Points: (14, 5) and (20, 4) Slope: -1/6
There is no general answer to this question. If the line slope is undefined, it can be zero, corresponding to a horizontal line, and in that instance no other point on the line has both whole number coordinates lower than 5 6 because every point on the line has 6 as its second coordinate. If the slope is undefined because the line is vertical, every point on the line will have a first coordinate of 5. Furthermore, it is possible in principle to draw a line with a slope equal to some irrational number through the point 5 6 that never has integers for both coordinates at any other point.
The idea is to divide (difference in y-coordinates) by (difference in x-coordinates). If you mean points of (-5, 4) and (15, -4) then the slope works out as -2/5
(y2 - y1)/(x2 - x1) is the formula for the slope of a line. In this case, the formula with the points plugged-in would be (-1 - (-3))/(5 - 3). Simplified, the slope is 1. Of course, the order in which you plug-in the coordinates doesn't affect the slope of the line.
(-4, 6)