Let n be a positive integer and define f(n)=1 !+2 !+3 !+…+n !. Find polynomials P(x) and Q(x) suc...

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Let `n` be a positive integer with `f(n) = 1! + 2! + 3!+.........+n! and p(x),Q(x)` be polynom Let `n` be a positive integer with `f(n) = 1! + 2! + 3!+.........+n! and p(x),Q(x)` be polynom
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Prove that (n!)^2 ≤ n^n.n! for all positive integers | Factorial Notation | PnC | Math | Problem Prove that (n!)^2 ≤ n^n.n! for all positive integers | Factorial Notation | PnC | Math | Problem
For each positive integer n, let yn=1/n((n+1)(n+2).....(n+n))1/n For x ∈R, let [x] For each positive integer n, let yn=1/n((n+1)(n+2).....(n+n))1/n For x ∈R, let [x]