c = 2 x pi x r, A = pi x r2
24/3.14 = r2 so r2 = 7.643 so r = 2.765
c = 2 x 3.14 x 2.765 = 17.364
Area of any circle = pi*radius2
The largest perimeter for a given area occurs with a shape that approaches a circle. However, since we are typically constrained to polygons, for a rectangular shape, the dimensions that maximize the perimeter while maintaining an area of 24 would be a rectangle with extreme aspect ratios, such as (1 \times 24) or (2 \times 12). The perimeter for these configurations would be (2(1 + 24) = 50) and (2(2 + 12) = 28) respectively. Therefore, the largest perimeter obtainable with an area of 24 is 50.
Of a circle,the area is: Pi * r^2,perimeter is: 2* Pi * rWhere, r is the distance from the circle's center to the perimeter, and Pi is a constant: Pi ~ 3.14.
no
The shortest perimeter for a given area occurs in a shape that is most efficient in enclosing that area, which is a circle. For polygons, the more sides a shape has, the closer its perimeter approaches that of a circle for the same area. In general, among all possible shapes with the same area, the circle minimizes the perimeter.
24*pi or 2*pi*12 The perimeter of a circle is its circumference.
You get the largest area with a circle. Divide the perimeter by (2 x pi), then calculate the area with the formula pi x radius2.You get the largest area with a circle. Divide the perimeter by (2 x pi), then calculate the area with the formula pi x radius2.You get the largest area with a circle. Divide the perimeter by (2 x pi), then calculate the area with the formula pi x radius2.You get the largest area with a circle. Divide the perimeter by (2 x pi), then calculate the area with the formula pi x radius2.
If 'R' is the radius of the circle, then-- area of the circle is [ pi R2]-- perimeter of the circle is [ 2 pi R ]
The perimeter of a circle is its circumference
Area of any circle = pi*radius2
The largest perimeter for a given area occurs with a shape that approaches a circle. However, since we are typically constrained to polygons, for a rectangular shape, the dimensions that maximize the perimeter while maintaining an area of 24 would be a rectangle with extreme aspect ratios, such as (1 \times 24) or (2 \times 12). The perimeter for these configurations would be (2(1 + 24) = 50) and (2(2 + 12) = 28) respectively. Therefore, the largest perimeter obtainable with an area of 24 is 50.
Of a circle,the area is: Pi * r^2,perimeter is: 2* Pi * rWhere, r is the distance from the circle's center to the perimeter, and Pi is a constant: Pi ~ 3.14.
no
The shortest perimeter for a given area occurs in a shape that is most efficient in enclosing that area, which is a circle. For polygons, the more sides a shape has, the closer its perimeter approaches that of a circle for the same area. In general, among all possible shapes with the same area, the circle minimizes the perimeter.
No, it means the perimeter of the circle.
zero is the least area and the max area, is of a circle of perimeter 40 .....
It is called perimeter.