Two lines are perpendicular. If one line has a slope of -1/13, what is the slope of the other line? answers A. -13 B. 1/13 C. 13 D. -1/13
Hint : product of slopes of perpendicular lines is -1
So it would be the same?
nope, suppose the required slope is \(m\). since the product of slopes is -1 we have : \[m \left(\frac{-1}{13}\right) = -1\] solve \(m\)
it would be a positive 13
So my answer would be C.
correct?
Correct !
so would i do that formula for every problem like that?
Yes you may memorize that the slopes of perpendicular lines multiply to -1 :)
ok what if its a positive? would it still be m(1/5)=-1? @ganeshie8
are you given slope of one line and asked to find the slope of a perpendicular line ?
if so, you're right ! just solve m..
The lines below are parellel if the slope of the green line is 1/5 what is the slope of the red line? Its the same question but with a positive slope.
@ganeshie8
m(1/5)=-1 = -5 right?
could you attach the diagram ?
only the slopes of perpendicular lines multiply to -1. not every pair of lines.. i need to see the red and green lines before confirming. .
|dw:1420475738389:dw|
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