Theory:

Sphere:
A sphere is a three-dimensional figure obtained by the revolution of a semicircle about its diameter as an axis.
 
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From the figure, \(ACB\) is a semicircle. If we rotate the semicircle \(ACB\) with diameter \(AB\) as an axis, we get the three-dimensional object sphere.
Properties of sphere:
1. Sphere is made of all the points in the space which are equidistance from the fixed point called centre.
 
2. Distance between the centre to the edge of the sphere is called the radius \((r)\) of the sphere.
 
3. Distance between any two points on a sphere through the centre is called the diameter \((d)\) of the sphere.
 
4. Diameter \(=\) \(2 \ \times\) radius
Surface area of a sphere:
Surface area of a sphere \(=\) \(4 \ \times\) Area of a circle
 
\(=\) \(4 \times \pi r^2\)
 
Surface area of a sphere \(=\) \(4 \pi r^2\) sq. units.