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Two sides of a parallelogram are {x}+{y}={3} and {y}-{x}={3}.

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Two sides of a parallelogram are $x + y = 3$ and $y - x = 3$ . If the diagonals meet at $(2, 4)$ then which of the following can be one of the vertex of parallelogram. (a) (3,6) (b) (0,0) (c) $(1, - 2)$ (d) $(2, 3)$

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Two sides of a parallelogram are

x + y = 3

and

y - x = 3

. If the diagonals meet at

(2, 4)

then which of the following can be one of the vertex of parallelogram. (a) (3,6) (b) (0,0) (c)

(1, - 2)

(d)

(2, 3)

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Question Text	Two sides of a parallelogram are $x + y = 3$ and $y - x = 3$ . If the diagonals meet at $(2, 4)$ then which of the following can be one of the vertex of parallelogram. (a) (3,6) (b) (0,0) (c) $(1, - 2)$ (d) $(2, 3)$
Answer Type	Video solution: 1
Upvotes	150