Math, asked by Mahlove09, 3 months ago


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Find the value of each variation​

Answers

Answered by MiraculousBabe
42

Answer:

\LARGE{ \underline{\underline{ \tt{Required \: answer:}}}}

The above quadrilateral is a square because of the marking shown for the equilaterality of sides.

We have,

Side of the square = 13

We need to find:

  • Variable x and y?

Solution:

  • x is the side of the square and y is the diagonal. Hence,

\large{ \boxed{ \sf{y = 13 \sqrt{2} }}}

The correct option is Option (D).

And we are done! :-D

Best of luck! :)

Answered by rapunzel405629
6

Answer:

[tex]\LARGE{ \underline{\underline{ \tt{Required \: answer:}}}}

The above quadrilateral is a square because of the marking shown for the equilaterality of sides.

We have,

Side of the square = 13

We need to find:

Variable x and y?

Solution:

x is the side of the square and y is the diagonal. Hence,

\large{ \boxed{ \sf{y = 13 \sqrt{2} }}}

The correct option is Option (D).

And we are done! :-D

Best of luck! :)[/tex]

Copied :)

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