What is the length of MO, given that figure LMNO is a square?

Answer:
8
Step-by-step explanation:
putting it simple without any terms, half of the line LN is 4, all the other lines inside the rectangle are equal, so just double the length for the length of MO for the answer, 8
The length of the diagonal MO in the provided figure of square LNMO is 8 units long. Option C is correct.
The diagonal of the square is the distance from opposite vertices of it. The length of both the diagonals of the square is equal in length and bisect each other at the intersection point.
In the given image, the length figure LMNO represent a square, The length of the LM is,
[tex]LG=4\rm \; units[/tex]
In the image, point G is the intersection point of the diagonal of the square.
As the diagonals of the square bisect each other at the intersection point. The length of LN is,
[tex]LN=2\times LG\\LN=2\times4\\LN=8[/tex]
The length of both the diagonals of the square is equal in length. Thus,
[tex]MO=LN\\MO=8[/tex]
Hence, the length of the diagonal MO in the provided figure of square LNMO is 8 units long. Option C is correct.
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