Points $A (5, 3), B (- 2, 3) and D (5, - 4)$ are three vertices of a square $A B C D$ . Plot these points on graph paper and hence find the coordinates of the vertex $C$ .

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Solution

Plot the given points on a graph and find the vertex $C$ .
The given vertices of square $A B C D$ are $A (5, 3), B (- 2, 3) and D (5, - 4)$ .
The graph is as shown below:
From the graph, the vertex $C$ is as follows:
$(x, y) = (- 2, - 4)$
Hence, the vertex C is $(- 2, - 4)$ and the graph is shown below:

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Q. Points

A (5, 3), B (- 2, 3)

and

D (5, - 4)

are three vertices of a square

A B C D

. Plot these points on the graph paper and hence find the coordinates of the vertex

C

Question 1
Points A(5, 3) B(-2, 3) and D(5, -4) are three vertices of a square ABCD. Plot these points on a graph paper and hence, find the coordinates of the vertex C.

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Points A5,3,B-2,3andD5,-4 are three vertices of a square ABCD. Plot these points on graph paper and hence find the coordinates of the vertex C.

Plot the given points on a graph and find the vertex C.The given vertices of square ABCD are A5,3,B-2,3andD5,-4.The graph is as shown below:From the graph, the vertex C is as follows:x,y=-2,-4Hence, the vertex C is -2,-4 and the graph is shown below:

Points $A (5, 3), B (- 2, 3) and D (5, - 4)$ are three vertices of a square $A B C D$ . Plot these points on graph paper and hence find the coordinates of the vertex $C$ .