JEE Main 2021 Solution | SUM(t=1 to infinity) tan^-1(6^r/{2^(2r+1)+3^(2r+1)}) #JEEMAIN2021

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Let Sk =sum( r=1 , r=n ) tan ^-1 ( 6^r/( 2^2r+1 + 3^2r+1) , then lim(k infinity) Sk is equal to Let Sk =sum( r=1 , r=n ) tan ^-1 ( 6^r/( 2^2r+1 + 3^2r+1) , then lim(k infinity) Sk is equal to
JEE MAINS 2021, (24th feb,1st shift) Evaluate lim n tends to infinity tan(sigma r=1 to n(tan^-1(1/. JEE MAINS 2021, (24th feb,1st shift) Evaluate lim n tends to infinity tan(sigma r=1 to n(tan^-1(1/.
Let Sk = Summation of r=1 to k tan^-1 (6^r/ 2^2r+1 + 3^2r+1). Then Lim k tends to infinity Sk = ? Let Sk = Summation of r=1 to k tan^-1 (6^r/ 2^2r+1 + 3^2r+1). Then Lim k tends to infinity Sk = ?
JEE MAINS 2021,16th march 2021,1st shift. Let Sk=sigma(r=1 to k) tan inv [(6^r/(2^(2r+1)+3^(2r+1))]. JEE MAINS 2021,16th march 2021,1st shift. Let Sk=sigma(r=1 to k) tan inv [(6^r/(2^(2r+1)+3^(2r+1))].
If summation r=1 to infinity tan^-1(1/2r^2) =t, then tan t is ? Jee test series Inverse Trigonometry If summation r=1 to infinity tan^-1(1/2r^2) =t, then tan t is ? Jee test series Inverse Trigonometry
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Find the sum sum_(r =1)^(oo) tan^(-1) ((2(2r -1))/(4 + r^(2) (r^(2) -2r + 1))) | CLASS 12 | INVE... Find the sum sum_(r =1)^(oo) tan^(-1) ((2(2r -1))/(4 + r^(2) (r^(2) -2r + 1))) | CLASS 12 | INVE...