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15
Math.TechQA.Club
2026-04-13 14:15:44
429
Views
How many possible combinations in 8 character String?
Published on
13 Apr 2026 - 14:15
#binomial-coefficients
#combinations
83
Views
Binomial theorem expansion. Why do the powers flip in certain circumstances?
Published on
09 Apr 2026 - 13:13
#binomial-coefficients
74
Views
How to solve $\binom{n+m}{k} = \sum_{i=0}^{k} \binom{m}{i} \binom{n}{k-i} $
Published on
31 Mar 2026 - 21:51
#summation
#induction
#binomial-coefficients
#binomial-theorem
617
Views
Stirling Number of second kind (unsigned) and binomial coefficient, proof of equality?
Published on
12 Apr 2026 - 6:21
#discrete-mathematics
#proof-writing
#induction
#binomial-coefficients
#stirling-numbers
471
Views
Partial sum of binomial coefficents
Published on
13 Apr 2026 - 11:32
#combinatorics
#summation
#binomial-coefficients
89
Views
Sum calculation with binomial coefficients
Published on
10 Apr 2026 - 1:16
#summation
#binomial-coefficients
77
Views
About the cube's digit sum
Published on
11 Apr 2026 - 4:02
#combinatorics
#binomial-coefficients
1.2k
Views
Show that $\binom{n}{r}=\binom{n}{n-r}$ by using the Binomial Formula
Published on
12 Apr 2026 - 18:16
#binomial-coefficients
41
Views
Deducing an equality
Published on
12 Apr 2026 - 6:01
#calculus
#sequences-and-series
#binomial-coefficients
45
Views
Find the coefficientof $x^n$ in the expansion of $\frac{2-3{x}}{2x^2-3x+1}$
Published on
26 Mar 2026 - 3:13
#binomial-coefficients
#multinomial-coefficients
1.1k
Views
Prove by induction: $\sum_{k = 0}^n {{2n + 1}\choose{2k + 1}} = 4^n$
Published on
25 Jan 2017 - 15:24
#summation
#induction
#binomial-coefficients
217
Views
Using Binomial Theorem to solve a question
Published on
13 Apr 2026 - 14:47
#binomial-coefficients
#binomial-theorem
77
Views
If n is a positive multiple of 6, show that ${n\choose1}-3{n\choose3}+3^2{n\choose5}-\cdots=0$
Published on
31 Mar 2026 - 21:51
#sequences-and-series
#binomial-coefficients
#contest-math
#binomial-theorem
110
Views
show that ${r \choose 0}{s \choose n}+{r \choose 1}{s \choose n+1}+{r \choose 2}{s \choose n+2}+...+{r \choose n}{s \choose n+n}={r+s \choose s-n}$
Published on
31 Mar 2026 - 21:53
#summation
#binomial-coefficients
#contest-math
#binomial-theorem
341
Views
combinatorial proof for binomial identity
Published on
10 Apr 2026 - 20:44
#combinatorics
#polynomials
#binomial-coefficients
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