Question

The diagram below shows a circle placed inside a square the square has an area of 64 square feet

Answer 1

To find the area of the circle inside the square, first determine the side length of the square (8ft). Then, calculate the circle radius (4ft) and use the area formula
`A = \pi r^2` to get approximately 50.24
`ft` for the circle's area.

The question enquires about the area of the circle that fits inside a square with an area of
`64ft^2`. To determine the circle's area, we first find the side length of the square which is the square root of its area, √64ft = 8ft. The diameter of the circle is equal to the side of the square, so the radius is half of that, which is 4ft.

Using the formula for the area of a circle,
`A = \pi r^2`, where r is the radius, we calculate:

A = π ×
`(4ft)^2`

= π × 16ft.

Since π is approximately 3.14, the area of the circle is approximately 3.14 × 16ft = 50.24ft.

The below attached may be the diagram of the question.

The probable question may be: "The diagram below shows a circle placed inside a square the square has an area of 64 square feet. What is the area of the circle."