If n is a positive integer then the sum of the series (n+1)C2+2(2c2+3c2+4c2+...nC2) is

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If n ge 2 is a positive integer, then the sum of the series ^(n+1)C_2 + 2(^2C_2+ 3C_2 + 4C_2 +..... If n ge 2 is a positive integer, then the sum of the series ^(n+1)C_2 + 2(^2C_2+ 3C_2 + 4C_2 +.....
If n = 2 is a positive integer, then the sum of the series ^ n + 1 C 2 +2( ^ 2 C || Let If n = 2 is a positive integer, then the sum of the series ^ n + 1 C 2 +2( ^ 2 C || Let's IQRA_JEE
if n is a positive integer then show that Σ { Cⁿᵣ / Cⁿᵣ-1 } =n(n+1)²(n+2) / 12 if n is a positive integer then show that Σ { Cⁿᵣ / Cⁿᵣ-1 } =n(n+1)²(n+2) / 12
binomial theorem expansion form #math #binomial#ncert binomial theorem expansion form #math #binomial#ncert
∑ Equation Proof using Binomial Theorem problem ! ! ! ! ! ∑ Equation Proof using Binomial Theorem problem ! ! ! ! !
Alternate way: Show 1^2+2^2+3^2+ … +n^2 = n(1+n) (2n+1)/6 via binomial coefficients … Alternate way: Show 1^2+2^2+3^2+ … +n^2 = n(1+n) (2n+1)/6 via binomial coefficients …
Σ over positive integer n of 4ⁿ(𝜓(n) — 𝜓(n + ½))/(n² Binomial[2n,n]) Σ over positive integer n of 4ⁿ(𝜓(n) — 𝜓(n + ½))/(n² Binomial[2n,n])
Taylor Series f(x)=x^-1/2 a=4 n=2 3.5 less then x less then 4.5 Taylor Series f(x)=x^-1/2 a=4 n=2 3.5 less then x less then 4.5