You could be playing four square, or, perhaps tennis or Basketball. However, you could say the courts used for tennis and basketball are rectangles.
I think you mean perfect "score": 10-pin
The answer depends on the relationship between the square and the circle. For example, is the circle inscribed in the square or the square in the circle or something else?
It depends on the diameter of the circle and the width of the square, if they are the same then the answer is no. If you draw yourself a square then inscribe a circle with a radius of half the length of a side of the square, the circle will fit inside the square but the corners of the square will be outside the circle. Thus by inspection the area of the square is larger than the area of the circle.
The sides of the Square.
The diagonal of the square.
basketball
Boxing/wrestling ring
$50,000 - square, circle, triangle, square, circle, triangle, X earn 500 thrill points - circle, square, triangle, circle, square, triangle, square all minigames (Party Play) - square, circle, triangle, square, circle, triangle, right all missions unlocked - square, circle, triangle, square, circle, triangle, circle all parks - square, circle, triangle, square, circle, triangle, square all rides - square, circle, triangle, square, circle, triangle, triangle
I think you mean perfect "score": 10-pin
The answer depends on the relationship between the square and the circle. For example, is the circle inscribed in the square or the square in the circle or something else?
a square in a circle
This pattern is a sequence of shapes -- circle, square, circle, square, circle
The Square Circle was created in 1982.
Circle Square was created in 1974.
Circle Square ended in 1986.
If you multiply an egg by an egg, you get a square egg. This is similar to the equation circle x circle = square circle
It depends on the diameter of the circle and the width of the square, if they are the same then the answer is no. If you draw yourself a square then inscribe a circle with a radius of half the length of a side of the square, the circle will fit inside the square but the corners of the square will be outside the circle. Thus by inspection the area of the square is larger than the area of the circle.