The value of cot–1(21) + cot–1(13) + cot–1 (–8) is

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Find the sum of the series cot^-1(7) + cot^-1(13) + cot^-1(21)+ cot^-1(31)….. up to n terms Find the sum of the series cot^-1(7) + cot^-1(13) + cot^-1(21)+ cot^-1(31)….. up to n terms
Prove that `cot^(-1)(13)+cot^(-1)(21)+cot^(-1)(-8)=pi`. Prove that `cot^(-1)(13)+cot^(-1)(21)+cot^(-1)(-8)=pi`.
Proof : cot^(-1)(-x) =π-cot^(-1)x#trigonometryclass11#trigonometry#trigonometryallformula#viralvideo Proof : cot^(-1)(-x) =π-cot^(-1)x#trigonometryclass11#trigonometry#trigonometryallformula#viralvideo
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Prove that cot^(-1)(13)+cot^(-1)(21)+cot^(-1)(-8)=pi. | 12 | INVERSE TRIGONOMETRIC FUNCTIONS | M... Prove that cot^(-1)(13)+cot^(-1)(21)+cot^(-1)(-8)=pi. | 12 | INVERSE TRIGONOMETRIC FUNCTIONS | M...