What is the value of the x if the area of the square is 110.25?

Answer 1

Taking in consideration that x is the length of one side of the square, and a square has all four equal sides each side of the square would be labeled with the same x length.

Because an area of a square is length times width you multiply (A = L * W): x * x which gets you x²

The problem gives us the area of the triangle which is 110.25. You will set that number equal to the x²

x² = 110.25

From there you just solve for x by square rooting both sides of the equation.

√(x²) = √(110.25)

x = 10.5cm

Answer 2

If what you refer to as "x" is the side of the square, then:

A = x² → x = √A -- Further assuming that the area units are cm², then:

x = √110.25 cm² → x = 10.5 cm.

Answer 3

I'm assuming x in this case is the length of the square. Since the area of a square is:

A = l²

where l is the length, we can substitute in x for l and our area of 110.25 to get:

110.25 = x²

x = √(110.25)

x = 10.5

Also, I'm not sure if the question specified but if it did, please don't forget to put your units for x (length) and your units for area (length²). Units are important!