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15
Math.TechQA.Club
2019-03-31 12:40:07
112
Views
coefficient $x ^ n$ in development
Published on
31 Mar 2019 - 12:40
#binomial-coefficients
#binomial-theorem
194
Views
Number of ways to express sum.
Published on
31 Mar 2019 - 23:22
#combinatorics
#discrete-mathematics
#generating-functions
#binomial-theorem
178
Views
Evaluate: $\sum_{j=0}^{k}\sum_{i=0}^{j}{k \choose j}^2{k \choose i}$
Published on
01 Apr 2019 - 15:50
#sequences-and-series
#binomial-theorem
37
Views
Need help expanding this negative binomial expanison
Published on
23 Feb 2026 - 4:36
#binomial-theorem
#negative-binomial
134
Views
If $C_0, C_1, C_2, .., C_n$ are the binomial coefficients in the expansion of $(1+x)^n$
Published on
05 Apr 2019 - 10:44
#calculus
#integration
#derivatives
#binomial-coefficients
#binomial-theorem
218
Views
Are there any power identities which don't belong to this list?
Published on
05 Apr 2019 - 19:14
#combinatorics
#number-theory
#soft-question
#binomial-coefficients
#binomial-theorem
130
Views
Combinatorial identities, check the asymptotic behavior.
Published on
06 Apr 2019 - 14:17
#combinatorics
#asymptotics
#binomial-theorem
93
Views
Binomial probability question!
Published on
07 Apr 2019 - 14:48
#probability
#binomial-theorem
3.6k
Views
Using the binomial expansion to approximate a square root.
Published on
09 Apr 2019 - 20:43
#proof-verification
#binomial-theorem
103
Views
How to simplify this sum
Published on
26 Mar 2026 - 18:56
#combinatorics
#binomial-theorem
#binomial-distribution
109
Views
To find the sum: $\frac {1}{n!} \sum \binom {n}{2+3r} x^{1+r}$
Published on
26 Mar 2026 - 9:58
#sequences-and-series
#summation
#binomial-theorem
#roots-of-unity
3.1k
Views
Simple Proof of Binomial Theorem for Negative Integer Powers
Published on
15 Apr 2019 - 12:06
#proof-verification
#induction
#integers
#binomial-theorem
58
Views
What is the intermediate step in this negative binomial proof?
Published on
26 Mar 2026 - 18:30
#markov-chains
#factorial
#binomial-theorem
99
Views
Summing Up Binomial Coefficients
Published on
17 Apr 2019 - 4:51
#combinatorics
#binomial-coefficients
#binomial-theorem
477
Views
Help on proof of $\binom{n}{0}^2 + \binom{n}{1}^2 + ... + \binom{n}{n}^2 = \binom{2n}{n}$
Published on
17 Apr 2019 - 22:44
#discrete-mathematics
#binomial-coefficients
#binomial-theorem
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