List questions from binomial-theorem

Published on 01 Jun 2019 - 4:06

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binomial expansion questions

Published on 01 Jun 2019 - 12:03

169

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Matrix binomial expansion

Published on 03 Jun 2019 - 11:56

73

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Compute the coordinate vector with respect to the basis $(1,x-1, \dots (x-1)^n)$

Published on 05 Jun 2019 - 11:58

826

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Accuracy of a Binomial Expansion

Published on 06 Jun 2019 - 13:33

168

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Evaluating $\int\limits_a^b x (b-x)^{n-1} (x-a)^{k-n} dx$

Published on 07 Jun 2019 - 20:47

77

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$ \sum_{k=0}^n (-1)^{k} {{m+1}\choose k }{{m+n-k}\choose m }= 0$ if $n>0$

Published on 09 Jun 2019 - 17:07

2.3k

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derivative with non integer (irrational) as power

Published on 14 Jun 2019 - 8:54

90

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Proving binomial sum equals $0$

Published on 16 Jun 2019 - 13:35

69

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Binomial coefficient, combination for function derivatives

Published on 17 Jun 2019 - 10:41

107

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Symmetric Polynomials: Binomial identity

Published on 20 Jun 2019 - 17:47

53

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Extending the Binomial Series of $(a+x)^{k}$ to Cases Where $a<0$ Via Substitution

Published on 20 Jun 2019 - 22:19

124

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Prove that $f(n)=n^{2007}-n!$ is an Injective Map

Published on 27 Mar 2026 - 2:01

798

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A Binomial Identity simplify

Published on 30 Jun 2019 - 2:39

40

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Expand 1 to get to Binomial Theorem

Published on 14 Jul 2019 - 7:55

List Question

How can I utilize the binomial expansion hint for part ii)?

binomial expansion questions

Matrix binomial expansion

Compute the coordinate vector with respect to the basis $(1,x-1, \dots (x-1)^n)$

Accuracy of a Binomial Expansion

Evaluating $\int\limits_a^b x (b-x)^{n-1} (x-a)^{k-n} dx$

$ \sum_{k=0}^n (-1)^{k} {{m+1}\choose k }{{m+n-k}\choose m }= 0$ if $n>0$

derivative with non integer (irrational) as power

Proving binomial sum equals $0$

Binomial coefficient, combination for function derivatives

Symmetric Polynomials: Binomial identity

Extending the Binomial Series of $(a+x)^{k}$ to Cases Where $a<0$ Via Substitution

Prove that $f(n)=n^{2007}-n!$ is an Injective Map

A Binomial Identity simplify

Expand 1 to get to Binomial Theorem

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