Question

PLEASE HELP BRO ITS DUE IN AN HOUR

Ryan’s chessboard is a square-shaped with an area of 64x^6y^8 square units. Using the formula for the area of a square, A=s^2, write an expression to represent the side length of the board. (hint: S=A^1/3)

Answer 1

Answer: The area of Ryan's chessboard is given as 64x^6y^8 square units.

We know that the area of a square is given by A = s^2, where A is the area and s is the side length.

To find the side length of the square, we can use the formula for the side length of a square in terms of its area, which is s = √A.

Substituting A = 64x^6y^8, we get:

s = √(64x^6y^8)

Using the properties of square roots, we can simplify this expression as follows:

s = √(2^6 * (x^2)^3 * (y^2)^4)

s = √(2^6) * √((x^2)^3) * √((y^2)^4)

s = 2^3 * x^3 * y^4

Therefore, the expression for the side length of Ryan's chessboard is 2^3 * x^3 * y^4.

Explanation: