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Q: What is the slope of the line shown below (-25) and (3-5)?
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What is the slope of the line containing (-25)?

If you mean (-2, 5) then another coordinate is needed in order to determine the slope of the line


What is the slope of the line 10x plus 5y equals 25?

10x+5y = 25 5y = -10x+25 y = -2x+5 Therefore: the slope is -2 and the intercept is 5


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-17/23 and the intercept is 25/23


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If you mean points of (6, -2) and (-3, 7) then the slope works out as -1


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The key stages of the work are the following:1) Find the slope for the line that joins the given points.2) Divide -1 by this slope to get the slope of the perpendicular line.3) Find the midpoint (calculate the averages of the x-coordinates and of the y-coordinates).4) Use the point-slope equation of the line to find a line with the desired slope, that goes through the desired point.Another Answer:-Points: (-7, -3) and (-1, -4)Mdpoint: (-4,-3.5)Slope: -1/6Perpendicular slope: 6Equation: 6y = -x-25 or as x+6y+25 = 0Perpendicular bisector equation: y = 6x+20.5 or as 6x-y+20.5 = 0


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