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- Ceva’s Theorem Is More Than a Formula for Concurrency
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- Inverse Trigo
- Problems in progression
- General Solution of $y' = x \, \ln x$
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Re: zone of a sphere
I think integration will do, I did not try it though. Here is the derivation of total surface area of the sphere by integration: http://www.mathalino.com/reviewer/derivation-formulas/derivation-formul….
It is interesting to note that the area of spherical zone, $A = 2\pi rh$ will become area of the sphere if $h = 2r$.