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15
Math.TechQA.Club
2014-02-28 09:33:07
184
Views
Mathematical Induction Proof: $\sum_{i=1}^n$ $(i \times i!) = (n+1)! - 1$
Published on
28 Feb 2014 - 9:33
#discrete-mathematics
#summation
#induction
#factorial
1.9k
Views
Even or Odd for factorial
Published on
01 Mar 2014 - 6:39
#elementary-number-theory
#algorithms
#contest-math
#factorial
670
Views
$\frac{x}{10!} = \frac{1}{8!} + \frac{1}{9!}$
Published on
05 Apr 2026 - 9:03
#intuition
#factorial
#fractions
277
Views
Evaluating $\lim_{n\to \infty}\frac1{2n}\log\left({2n \choose n}\right)$
Published on
06 Mar 2014 - 6:43
#calculus
#combinatorics
#limits
#factorial
451
Views
Prove $\sum_{n=1}^\infty(e-\sum_{k=0}^n\frac1{k!})=1$
Published on
07 Mar 2014 - 17:57
#summation
#recreational-mathematics
#exponential-function
#factorial
834
Views
Relation/connection between $n!$ or $e$ and $2^n$
Published on
09 Mar 2014 - 16:35
#soft-question
#exponential-function
#factorial
658
Views
Proving an inequality involving factorials: $(\frac{n}{2})^n \ge n! \geq (\frac{n}{3})^n$
Published on
09 Mar 2014 - 17:03
#inequality
#factorial
116.6k
Views
Calculating the limit $\lim((n!)^{1/n})$
Published on
10 Mar 2014 - 8:15
#real-analysis
#limits
#factorial
#radicals
313
Views
How to show $\sum_{i=1}^{n} \binom{i}{2}=\binom{n+1}{3}$?
Published on
10 Mar 2014 - 21:25
#combinatorics
#discrete-mathematics
#summation
#binomial-coefficients
#factorial
64
Views
$\sum_{i=1}^{n}i^k=\sum_{i=1}^{k}\frac{c_{k+1-i}k!}{i!}n^i$. What is known about $\{c_k\}_{k=0}^{\infty}$?
Published on
04 Apr 2026 - 3:56
#reference-request
#summation
#binomial-coefficients
#factorial
#binomial-theorem
221
Views
Factorial: product over primes
Published on
07 Apr 2026 - 11:12
#prime-numbers
#factorial
#gamma-function
314
Views
Showing that $10!=6!7!$ via Gamma function
Published on
07 Apr 2026 - 11:12
#integration
#factorial
#gamma-function
60
Views
Are these the only solutions to $a!b!=c!$?
Published on
11 Apr 2017 - 13:23
#elementary-number-theory
#diophantine-equations
#factorial
74
Views
Evaluating the closed form for $\int_{0}^{\infty}\ln^k\left({1+{1\over x}}\right) \cdot{\mathrm dx\over (1+x)^n}=F(k,n)$
Published on
11 Apr 2017 - 19:59
#calculus
#integration
#definite-integrals
#factorial
142
Views
Proof without induction : $(n+1)! < n(1!+2!+\cdots +n!)$
Published on
13 Apr 2017 - 18:20
#inequality
#factorial
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