Given that
The rectangle is there with length, WX = 4x + 10 and breadth, XY = 2x - 6
Also, the perimeter is 116 and we have to find the value of WX.
Explanation -
The formula for the perimeter of the rectangle is given as P

On substituting the values we have

So now WX,
WX = 4x + 10
WX = 4(9) + 10
WX = 36 + 10 = 46
WX = 46
H
So the final answer is 46.