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We can calculate the volume of a section of a sphere using the formula, V = (1/3)h2(3R - h), where, height h of the spherical section, and radius R of the sphere from which the section was cut.
We know that our great circle and the surface area have to share the same radius. And that means the great circle has an area of 𝜋𝑟 squared.
Formulas of a Sphere Sphere Formulas Diameter of a Sphere D = 2 r Surface Area of a Sphere A = 4 r2 Volume of a Sphere V = (4 3) r3 May 12, 2020
The general equation of a sphere is: (x - a) + (y - b) + (z - c) = r, where (a, b, c) represents the center of the sphere, r represents the radius, and x, y, and z are the coordinates of the points on the surface of the sphere.
Surface Area of Sphere = 4r, where r is the radius of sphere. A sphere is a solid figure bounded by a curved surface such that every point on the surface is the same distance from the centre.
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A sphere is the locus of all points (x, y, z) that are a distance r from a fixed point (a, b, c). The general equation of sphere with centre at (a, b, c) and radius r is given by (xa)2+(yb)2+(zc)2=r2.
The equation or formula of a sphere in standard form is x + y + z = r.
Let I, J, K be the usual unit vectors on the coordinate axes: I = (1, 0, 0), etc. Let the sphere s be centered at O with radius r. The equation of the sphere is x2 + y2 + z2 = r2.

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