Question

Greatest value of the binomial coefficient.

score 1.3k · Answer 1 · 2014-07-03 12:15:40

1.3k

Views

Greatest value of the binomial coefficient.

Published on 03 Jul 2014 - 12:15

score 1.7k · Answer 2 · 2014-07-03 16:12:01

1.7k

Views

Evaluating a sum involving binomial coefficient in denominator

Published on 03 Jul 2014 - 16:12

score 6.9k · Answer 3 · 2014-07-03 16:30:10

6.9k

Views

Evaluate $\sum_{k=0}^{n} {n \choose k}{m \choose k}$ for a given $n$ and $m$.

Published on 03 Jul 2014 - 16:30

score 160 · Answer 4 · 2014-07-06 01:09:52

160

Views

Show that $\binom{n}{k}< \binom{n}{k+1}$ if and only if $k < (n-1)/2$

Published on 06 Jul 2014 - 1:09

score 1.2k · Answer 5 · 2014-07-06 19:55:03

1.2k

Views

Alternating sum of a simple product of binomial coefficients: $\sum_{k=0}^{m} (-1)^k \binom m k \binom n k .$

Published on 06 Jul 2014 - 19:55

score 3.9k · Answer 6 · 2026-03-27 12:13:01

3.9k

Views

Fibonacci Numbers Proof: $ f_n = \binom n0 + \binom{n-1}1 +\dots+ \binom{n-k}k$

Published on 27 Mar 2026 - 12:13

score 38 · Answer 7 · 2014-07-08 09:24:03

38

Views

Finding $V(X)$ when you don't have a density/distribution function.

Published on 08 Jul 2014 - 9:24

score 69 · Answer 8 · 2014-07-09 04:08:28

69

Views

Dividing Binomial Coefficient

Published on 09 Jul 2014 - 4:08

score 109 · Answer 9 · 2014-07-09 06:13:32

109

Views

Combinatorical interpretation of $\binom{15}{5} = \binom{14}{6}$

Published on 09 Jul 2014 - 6:13

score 1.5k · Answer 10 · 2014-07-09 12:31:40

1.5k

Views

Sum of product of binomial coefficients and exponential function: $\sum^{n}_{k=0}2^k{{n+1}\choose k}{{r-n-2}\choose {n-k}}$

Published on 09 Jul 2014 - 12:31

score 591 · Answer 11 · 2014-07-09 13:21:45

591

Views

The asymptotic behavior of the CDF of Binomial distribution

Published on 09 Jul 2014 - 13:21

score 823 · Answer 12 · 2014-07-10 23:59:41

823

Views

Binomial distribution or probability intersection

Published on 10 Jul 2014 - 23:59

score 59 · Answer 13 · 2014-07-13 15:34:39

59

Views

Identity with binomials

Published on 13 Jul 2014 - 15:34

score 173 · Answer 14 · 2014-07-14 02:18:06

173

Views

Proving an equation involving binomial coefficients

Published on 14 Jul 2014 - 2:18

score 457 · Answer 15 · 2014-07-14 08:08:34

457

Views

How to prove that $\sum_{k=0}^\infty \binom{x}{x-k}\cdot\binom{x}{k-x} = 1$?

Published on 14 Jul 2014 - 8:08

List Question

Greatest value of the binomial coefficient.

Evaluating a sum involving binomial coefficient in denominator

Evaluate $\sum_{k=0}^{n} {n \choose k}{m \choose k}$ for a given $n$ and $m$.

Show that $\binom{n}{k}< \binom{n}{k+1}$ if and only if $k < (n-1)/2$

Alternating sum of a simple product of binomial coefficients: $\sum_{k=0}^{m} (-1)^k \binom m k \binom n k .$

Fibonacci Numbers Proof: $ f_n = \binom n0 + \binom{n-1}1 +\dots+ \binom{n-k}k$

Finding $V(X)$ when you don't have a density/distribution function.

Dividing Binomial Coefficient

Combinatorical interpretation of $\binom{15}{5} = \binom{14}{6}$

Sum of product of binomial coefficients and exponential function: $\sum^{n}_{k=0}2^k{{n+1}\choose k}{{r-n-2}\choose {n-k}}$

The asymptotic behavior of the CDF of Binomial distribution

Binomial distribution or probability intersection

Identity with binomials

Proving an equation involving binomial coefficients

How to prove that $\sum_{k=0}^\infty \binom{x}{x-k}\cdot\binom{x}{k-x} = 1$?

Trending Questions

Popular # Hahtags

Popular Questions