If ∑_(r=1)^30▒(r^2 (30 C_r )^2)/(_ ^30)C_(r-1) = α ×2^29 , then α is equal to #iitjee2025

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If ∑_(r=1)^30▒〖 r^2 ((_ ^30)C_r )〗^2/(_ ^30)C_(r-1) = α ×2^29 , then α is equal to If ∑_(r=1)^30▒〖 r^2 ((_ ^30)C_r )〗^2/(_ ^30)C_(r-1) = α ×2^29 , then α is equal to
IIT-JEE MAINS 2025 JANUARY// If summation r=1 to 30 r^2(30Cr)^2= α x 2^29. then α is IIT-JEE MAINS 2025 JANUARY// If summation r=1 to 30 r^2(30Cr)^2= α x 2^29. then α is
#jeemains2025 #22ndjanuary Memory based , sigma from r=1 to 30 r2(30Cr)^2/30C(r-1) =alpha .2^29 then #jeemains2025 #22ndjanuary Memory based , sigma from r=1 to 30 r2(30Cr)^2/30C(r-1) =alpha .2^29 then
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If ∑[r=1 to 30] r² * (³⁰Cᵣ)² / (³⁰Cᵣ₋₁) = α * 2²⁹, then find the value of α | JEE MAIN 2025 Binomial If ∑[r=1 to 30] r² * (³⁰Cᵣ)² / (³⁰Cᵣ₋₁) = α * 2²⁹, then find the value of α | JEE MAIN 2025 Binomial
The value of ∑_(r=2)^∞▒(1+2+⋯+(r-1))/r! is equal to The value of ∑_(r=2)^∞▒(1+2+⋯+(r-1))/r! is equal to
Let a, ar, ar2, ..... be an infinite G.P. If \[\sum\limits_{n = 0}^\infty {a{r^n} = 57} {\text{ }} Let a, ar, ar2, ..... be an infinite G.P. If \[\sum\limits_{n = 0}^\infty {a{r^n} = 57} {\text{ }}
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