The sum of the series `cot^-1 2 + cot^-1 8 +cot^-1 18+cot^-1 32................`is

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If γ€–cotγ€—^(-1) (a)=γ€–cotγ€—^(-1) 2+γ€–cotγ€—^(-1) 8+γ€–cotγ€—^(-1) 18+γ€–cotγ€—^(-1) 32+.. upto 100 terms If γ€–cotγ€—^(-1) (a)=γ€–cotγ€—^(-1) 2+γ€–cotγ€—^(-1) 8+γ€–cotγ€—^(-1) 18+γ€–cotγ€—^(-1) 32+.. upto 100 terms
Prove that cot^-1(7)+cot^-1(8)+cot^-1(18)=cot^-1(3) Prove that cot^-1(7)+cot^-1(8)+cot^-1(18)=cot^-1(3)
Q) If cot^(βˆ’1) (𝛼)=cot^(βˆ’1) 2+cot^(βˆ’1) 8+cot^(βˆ’1) 18+cot^(βˆ’1) 32+β‹―. up to 100 terms, then 𝛼 is #jee Q) If cot^(βˆ’1) (𝛼)=cot^(βˆ’1) 2+cot^(βˆ’1) 8+cot^(βˆ’1) 18+cot^(βˆ’1) 32+β‹―. up to 100 terms, then 𝛼 is #jee
How to π‘ͺπ’π’Žπ’‘π’–π’•π’† 𝜢 if π‘π‘œπ‘‘γ€—^(βˆ’1) (𝛼)=γ€–π‘π‘œπ‘‘γ€—^(βˆ’1) 2+ γ€–π‘π‘œπ‘‘γ€—^(βˆ’1) 8+γ€–γ€–π‘π‘œπ‘‘γ€—^(βˆ’1) 32…𝒖𝒑 𝒕𝒐 𝟏𝟎𝟎 π’•π’†π’“π’Žπ’” | JEE How to π‘ͺπ’π’Žπ’‘π’–π’•π’† 𝜢 if π‘π‘œπ‘‘γ€—^(βˆ’1) (𝛼)=γ€–π‘π‘œπ‘‘γ€—^(βˆ’1) 2+ γ€–π‘π‘œπ‘‘γ€—^(βˆ’1) 8+γ€–γ€–π‘π‘œπ‘‘γ€—^(βˆ’1) 32…𝒖𝒑 𝒕𝒐 𝟏𝟎𝟎 π’•π’†π’“π’Žπ’” | JEE
If cot^(-1)⁑〖(Ξ±)=cot^(-1)⁑〖2+cot^(-1)⁑〖8+cot^(-1)⁑〖18+cot^(-1)⁑〖32+β‹―γ€— γ€— γ€— γ€—γ€—upto 100 terms then Ξ± is If cot^(-1)⁑〖(Ξ±)=cot^(-1)⁑〖2+cot^(-1)⁑〖8+cot^(-1)⁑〖18+cot^(-1)⁑〖32+β‹―γ€— γ€— γ€— γ€—γ€—upto 100 terms then Ξ± is
Cot^-1(alpha)=Cot^-1(2)+Cot^-1(8)+Cot^-1(18)+Cot^-1(32)+ . . then alpha=? | CLASS 12 | JEE MAIN ... Cot^-1(alpha)=Cot^-1(2)+Cot^-1(8)+Cot^-1(18)+Cot^-1(32)+ . . then alpha=? | CLASS 12 | JEE MAIN ...
The sum of infinite terms of the series cot^-1(1^2+3/4)+cot^-1(2^2+3/4)+cot^-1(3^2+3/4)+.....infinte The sum of infinite terms of the series cot^-1(1^2+3/4)+cot^-1(2^2+3/4)+cot^-1(3^2+3/4)+.....infinte
How to calculate inverse tan in scientific calculator #scintific #calculator #studenthacks How to calculate inverse tan in scientific calculator #scintific #calculator #studenthacks