The equation relating the circumference (C) and the area (A) of a circle is:
C = 2πr
A = πr^2
To find the ratio of the circumference to the area, divide the circumference by the area:
Ratio = C / A
Ratio = (2πr) / πr^2
Ratio = 2 / r
Given that the ratio is 10, we can set up the equation:
10 = 2 / r
Solving for r:
r = 2 / 10
r = 0.2
Therefore, the ratio of the circumference of the circle to its area is 10 when the radius is 0.2.
The ratio of a circle is 10 using TT which equation impresses the ratio of the c i r c u m f e r e n c e of the circle to the surface they mean I see over 10 equality equity TT over r d c e q r / 20
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