THE QUESTION IS ACTUALLY WORDED. FIND THE EQUATION OF THE LINE THAT CONTAINS THE POINTS P1(-7,-4) AND P2(2,-8). ALGEBRA
It has no slope.
Points: (-1, -1) and (-3, 2) Slope: -3/2
Points: (12, 8) and (17, 16) Slope: 8/5 Equation: 5y = 8x-32
Points: (-1, -1) and (-3, 2) Slope: -3/2
If you mean: 32-10x+7y = 0 then as a straight line equation it is 7y = 10x-32
If you mean points of: (-1, -4) and (3, 2) Slope: 3/2 Equation works out as: 2y = 3x-5
yes there is it would be 10!!
To find the slope of the line perpendicular to the given equation, we first need to determine the slope of the original line. The equation (-4x + 3y = -32) can be rearranged into slope-intercept form (y = mx + b). Solving for (y), we get (3y = 4x - 32) or (y = \frac{4}{3}x - \frac{32}{3}), which has a slope of (\frac{4}{3}). The slope of a line perpendicular to this would be the negative reciprocal, which is (-\frac{3}{4}).
30
You can write the sum of -47 and 15 is -32 as an equation like this: -47 + 15 = -32. This equation states that when you add -47 and 15 together, the result is -32.
55
n=-32