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The vertices {A} and {D} of square {A}{B}{C}{D} lie on the pos

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The vertices $A$ and $D$ of square $A B C D$ lie on the positive sides of $x -$ and $y - a ξ s,$ respectively. If the vertex $C$ is the point $(12, 17)$ , then the coordinates of vertex $B$ are $(14, 16)$ (b) (15, 3) $17, 5)$ (d) $(17, 12)$

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The vertices

A

and

D

of square

A B C D

lie on the positive sides of

x -

and

y - a ξ s,

respectively. If the vertex

C

is the point

(12, 17)

, then the coordinates of vertex

B

are

(14, 16)

(b) (15, 3)

17, 5)

(d)

(17, 12)

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Question Text

The vertices

A

and

D

of square

A B C D

lie on the positive sides of

x -

and

y - a ξ s,

respectively. If the vertex

C

is the point

(12, 17)

, then the coordinates of vertex

B

are

(14, 16)

(b) (15, 3)

17, 5)

(d)

(17, 12)

The vertices $A$ and $D$ of square $A B C D$ lie on the positive sides of $x -$ and $y - a ξ s,$ respectively. If the vertex $C$ is the point $(12, 17)$ , then the coordinates of vertex $B$ are $(14, 16)$ (b) (15, 3) $17, 5)$ (d) $(17, 12)$

Filo tutor solution

Practice questions from similar books

The vertices A and D of square ABCD lie on the positive sides of x− and y−aξs, respectively. If the vertex C is the point (12,17) , then the coordinates of vertex B are (14,16) (b) (15, 3) 17,5) (d) (17,12)

Filo tutor solution

Practice questions from similar books

The vertices $A$ and $D$ of square $A B C D$ lie on the positive sides of $x -$ and $y - a ξ s,$ respectively. If the vertex $C$ is the point $(12, 17)$ , then the coordinates of vertex $B$ are $(14, 16)$ (b) (15, 3) $17, 5)$ (d) $(17, 12)$