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The most common symbol representing the area of a circle is the letter "A".

A = π r2 (Area = pi x radius 2)

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What part of circle do you have to square to get the area of a circle?

Radius. the formula is Pi-r-squared i cant find the symbols on my comp


Can area of a circle be represent as area of a rectangle?

Yes, the area of a circle can be represented in a rectangular form using the formula for the area of a circle, (A = \pi r^2). If you imagine unrolling the circle into a rectangle, you can think of it as approximating the circle with a series of infinitesimally thin rectangles, where the height of each rectangle corresponds to the radius and the width corresponds to a segment of the circle's circumference. While the circle and rectangle are geometrically different, the area can be calculated and compared using similar mathematical principles.


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How would you make a diagram to represent the contrapostive of the statement of if it is a square then it is a quadrilateral?

To represent the contrapositive of the statement "If it is a square, then it is a quadrilateral," first identify the components: let ( P ) be "it is a square" and ( Q ) be "it is a quadrilateral." The contrapositive is "If it is not a quadrilateral, then it is not a square." In a diagram, you can use two circles to represent the sets: one for quadrilaterals and one for squares, with the square circle entirely within the quadrilateral circle. Then, illustrate the negation by highlighting the area outside the quadrilateral circle, indicating that anything outside this area cannot be a square.

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The area of the whole circle is pi*r2 = 81*pi = 254.5 sq units.The sector of 169.56 degrees represent 169.56/360 of the whole circle and so its area is 169.56/360*254.5 = 119.8 sq units.The area of the whole circle is pi*r2 = 81*pi = 254.5 sq units.The sector of 169.56 degrees represent 169.56/360 of the whole circle and so its area is 169.56/360*254.5 = 119.8 sq units.The area of the whole circle is pi*r2 = 81*pi = 254.5 sq units.The sector of 169.56 degrees represent 169.56/360 of the whole circle and so its area is 169.56/360*254.5 = 119.8 sq units.The area of the whole circle is pi*r2 = 81*pi = 254.5 sq units.The sector of 169.56 degrees represent 169.56/360 of the whole circle and so its area is 169.56/360*254.5 = 119.8 sq units.


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