Show that A(-1,0),B(3,1),C(2,2) D(-2,1) vertices of a parallelogram ABCD #coordinategeometryclass10

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Show that A(-1,0), B(3,1), C(2,2) and D(-2,1) are the vertices of a parallelogram ABCD. Show that A(-1,0), B(3,1), C(2,2) and D(-2,1) are the vertices of a parallelogram ABCD.
The co-ordinates of three vertices of a parallelogram `ABCD` are `A(1,0)` , `B(3,4)` and `C(1,2)`. The co-ordinates of three vertices of a parallelogram `ABCD` are `A(1,0)` , `B(3,4)` and `C(1,2)`.
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If A (1,2), B (4,3) and C (6,6) are the three vertices of a parallelogram ABCD, find fourth vertex D If A (1,2), B (4,3) and C (6,6) are the three vertices of a parallelogram ABCD, find fourth vertex D
Prove that A(-4,-1),B(1,0),C(7,-3) and D(2,-4) are vertices of parallelogram. || Qazi Math Academy Prove that A(-4,-1),B(1,0),C(7,-3) and D(2,-4) are vertices of parallelogram. || Qazi Math Academy
The three vertices of a parallelogram taken in order are -1,0),(3,1)a n d(2,2)\nrespectively. Fi... The three vertices of a parallelogram taken in order are -1,0),(3,1)a n d(2,2)\nrespectively. Fi...
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