4th vertex of the rhombus whose 3 consecutive vertices are (-4,-0), (3,-1), (2,6) is
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Diagonals of a parallelogram bisect each other,
let the point of intersection of diagonals be P(m,n)
m = (-4+2)/2 = -1
n = (0+6)/2 = 3
Let the fourth vertex of a parallelogram be (x,y)
m = (3+x)/2
-1 = (3+x)/2
x = 1
n = (-1+y)/2
3 = (0+y)/2
y = 6
Hence the fourth vertex is (1,6)
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