What is the slope of the line between (-4,4) and (-1, -2)
2 answers:
Let be A(-4,4) and B(-1,-2).
When you need to find the slope of a line given the coordinates of 2 points, the slope can be found be dividing the subtraction of Y of both points as yB-yA by the subtraction of their Xs so xB-xA.
yB = -2, yA = 4, xB = -1, xA = -4
Slope = yB-yA / xB-xA = -2 - 4 / -1 - (-4) = -6/3 = -2.
So the slope of the line between (-4,4) and (-1,-2) is -2.
Hope this Helps! :)
When you need to find the slope of a line given the coordinates of 2 points, the slope can be found be dividing the subtraction of Y of both points as yB-yA by the subtraction of their Xs so xB-xA.
yB = -2, yA = 4, xB = -1, xA = -4
Slope = yB-yA / xB-xA = -2 - 4 / -1 - (-4) = -6/3 = -2.
So the slope of the line between (-4,4) and (-1,-2) is -2.
Hope this Helps! :)
You might be interested in
Here is how I completed the problem:
I started by creating a ratio:
<em>Where 'x' is the desired amount of the 18% solution of sulfuric acid.
</em>From here, I solved for 'x':
<em>
</em>
∴You will need to add 1080ml of 18% Sulfuric Acid in order to obtain a 15% solution.
I started by creating a ratio:
<em>Where 'x' is the desired amount of the 18% solution of sulfuric acid.
</em>From here, I solved for 'x':
<em>
</em>
∴You will need to add 1080ml of 18% Sulfuric Acid in order to obtain a 15% solution.