List questions from factorial

Published on 06 Apr 2015 - 0:52

513

Views

Factorials: Simplifying $\frac{2017!+2014!}{2016!+2015!}$ to the nearest integer.

Published on 06 Apr 2015 - 16:08

2.8k

Views

Which rule is applied to define the operator precedence for factorial

Published on 06 Apr 2015 - 18:04

1.2k

Views

Solve an equation involving factorial: $\frac{(n+1)!}{(n-2)!}=990$

Published on 07 Apr 2015 - 5:05

1.9k

Views

In how many ways can you select one of the two but not both?

Published on 08 Apr 2015 - 0:36

281

Views

If $n\ge2$, prove that $\frac {n!}{n^n} \le ({\frac 1 2})^k$, where $k$ is the greatest integer $\le \frac n 2$.

Published on 08 Apr 2015 - 23:10

121

Views

Find $55! \bmod 61$

Published on 09 Apr 2015 - 0:21

1.7k

Views

Factorials with exponents. Is their a way?

Published on 31 Mar 2026 - 23:54

5.8k

Views

What is the limit as k approaches infinity of $(k!)^{\frac{1}{k}}$

Published on 10 Apr 2015 - 20:20

274

Views

Solving inequality equation involving sum of binomial coefficients

Published on 10 Apr 2015 - 22:13

157

Views

Prove that $(n!)^{\frac{1}{n}} < ((n+1)!)^{\frac{1}{n+1}}$

Published on 11 Apr 2015 - 14:29

105

Views

Need to show following equality

Published on 12 Apr 2015 - 7:09

332

Views

Relationship between Factorial and Binomial coefficients

Published on 13 Apr 2015 - 4:58

169

Views

How to show this equality holds?

Published on 13 Apr 2015 - 19:26

3.4k

Views

Squeeze Theorem for Factorials

Published on 13 Apr 2015 - 22:42

List Question

$\frac{1}{2}!$ aka $\Gamma(\frac{3}{2})$

Factorials: Simplifying $\frac{2017!+2014!}{2016!+2015!}$ to the nearest integer.

Which rule is applied to define the operator precedence for factorial

Solve an equation involving factorial: $\frac{(n+1)!}{(n-2)!}=990$

In how many ways can you select one of the two but not both?

If $n\ge2$, prove that $\frac {n!}{n^n} \le ({\frac 1 2})^k$, where $k$ is the greatest integer $\le \frac n 2$.

Find $55! \bmod 61$

Factorials with exponents. Is their a way?

What is the limit as k approaches infinity of $(k!)^{\frac{1}{k}}$

Solving inequality equation involving sum of binomial coefficients

Prove that $(n!)^{\frac{1}{n}} < ((n+1)!)^{\frac{1}{n+1}}$

Need to show following equality

Relationship between Factorial and Binomial coefficients

How to show this equality holds?

Squeeze Theorem for Factorials

Trending Questions

Popular # Hahtags

Popular Questions