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secondary 3 | A Maths
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Thus we can now find equation of the line PR where using the coordinates of P, 0=m(-1) - 1 giving m = -1. Thus equation of PR is y=-x-1.
Alternatively , the fomula of two gradients for perpendicular line is m1 x m2 =-1. Thus if QS gradient is 1, PR gradient is -1 ( perpendicalr lines intersect in rhombas)
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Thus we can now find equation of the line PR where using the coordinates of P, 0=m(-1) - 1 giving m = -1. Thus equation of PR is y=-x-1.
Alternatively , the fomula of two gradients for perpendicular line is m1 x m2 =-1. Thus if QS gradient is 1, PR gradient is -1 ( perpendicalr lines intersect in rhombas)