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P = 79.56 cm Thus, the perimeter of the circle is 79.56cm Example 4: Find the perimeter and area of the circle, if the radius of the circle is 8cm. Solution: We have given the radius, which is 8cm. So, by using the formula of the perimeter of the circle, we have: P = 2πr P = 2×3.14×8 P = 50.24 cm And for the area of the circle:- A = π r 2 ...

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Area of sector 2cm , or 3 cm2 2 3 (3)2 2 2 3 2 Area of sector Area of circle Angle measure , or approximately 0.7 2 3 arc length radius Arc length (6.5) cm 5.1 cm a 4 b Arc length (2.5) cm 11.8 cm a 3 2 b 08_ch06_pre-calculas12_wncp_solution.qxd 5/21/12 8:33 PM Page 12

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P = 79.56 cm Thus, the perimeter of the circle is 79.56cm Example 4: Find the perimeter and area of the circle, if the radius of the circle is 8cm. Solution: We have given the radius, which is 8cm. So, by using the formula of the perimeter of the circle, we have: P = 2πr P = 2×3.14×8 P = 50.24 cm And for the area of the circle:- A = π r 2 ...

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Finding the area of a circle is a straightforward calculation if you know the length of the circle's radius. So, the area of a circle with a circumference of 25 centimeter (9.8 in) is about 49.764 square centimeters.

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Question: If the area of a circle is 100 cm2, what's the area of one of its quadrants? Answer: First, find the radius of the circle by dividing the circumfernece by Pi and halving the answer to give 3.501 to 3 decimal places.

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Apr 05, 2020 · The formula to find the area of a sector is A = N/360 x (pi x r^2). A sector is a section of a circle. In the formula given, A is the area of the sector, N is the degree of the central angle of the sector, pi is an irrational number that can be rounded to 3.14, and r is the length of the radius of the circle.

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