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