Show that the points (0,0), (m,o)(m+n,r)and (n,r)are the vertices of a parallelogram
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Answer:
Let's say:
A (0,0) , B(m,0) , C(m+n,r) and D(n,r)
Slope = (y2 - y1 )/(x2 - x1)
Slope(AB) = 0
Slope(BC) = (r-0)/(m+n-m) = r/n
Slope(CD) = (r-r)/(n-m-n) = 0
Slope(AD) = (r-0)/(n-0) = r/n
Slopes of opposite sides are equal, so opposite sides are parallel
Hence proved that it's a parallelogram
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