まず、円周率を使って球の半径を計算する必要がある。

円周率から球の半径を計算する式は次の通りです：

C = 2πr

ここで、Cは円周、rは半径である。

半径を求めるには、式をこう並べ替える：

r = C/(2π)

つまり、球の円周が与えられていれば、それを上の式に突っ込んで半径を求め、次に球の体積の公式を使うことができる：

V = (4/3)πr^3

例えば、球の円周が62.83cm（r=10cmのとき2πrとなる）なら、半径は次のように計算できる：

r = C/(2π) = 62.83/(2π) = 10 cm

あとは前回の答えと同じである：

半径の値（10cm）を突っ込むと、式はこうなる：

V = (4/3)π(10 cm)^3

V = (4/3)π(1000 cm^3)

V = (4/3)(3.14159)(1000 cm^3)

V = 4,188.79 cm^3

したがって、半径10cmのボールの体積は約4,188.79立方センチメートルである。
First, you'll need to calculate the radius of the sphere using the circumference, to get the radius, and then it the rest is just like my previous answer.

The formula to calculate the radius of a sphere based on its circumference is:

C = 2πr

where C is the circumference and r is the radius.

To find the radius, rearrange the equation thusly:

r = C/(2π)

So if the circumference of the sphere is given, you can plug it into the above equation to find the radius, and then use the formula for the volume of a sphere:

V = (4/3)πr^3

For example, if the circumference of the sphere is 62.83 cm (which is 2πr when r=10cm), you can calculate the radius as:

r = C/(2π) = 62.83/(2π) = 10 cm

The rest is like my previous answer: 

Plugging in the value of the radius (10 cm), the formula becomes:

V = (4/3)π(10 cm)^3

V = (4/3)π(1000 cm^3)

V = (4/3)(3.14159)(1000 cm^3)

V = 4,188.79 cm^3

Therefore, the volume of a ball with the radius of 10 cm is approximately 4,188.79 cubic centimeters.