Answer:
Length of the one of the braces is 135.07 centimeters.
Explanation:
Consider a rectangle ABCD with width is labeled as 62 centimeters and the length is labeled as 120 centimeters. The diagonals are drawn that intersect each other. (as shown in figure below )
We have to determine the length of diagonal.
Since, in a rectangle every angle is right angle that is 90°.
Using Pythagoras theorem in ΔABC,

Putting values of AB = 120 and BC = 62, we get,




(approx)
Since diagonal cannot be in negative, So ignoring negative value.
Length of the one of the braces is 135.07 centimeters.