List questions from binomial-theorem

Published on 07 Dec 2016 - 5:24

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Binomial Expansion negative power with complex numbers

Published on 08 Dec 2016 - 19:54

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Proof for the inequality $x_n>y_m$ for $n>m$, where $x_n = \left(1+\frac1n\right)^n$ and $y_n = \sum\limits_{k=0}^n \frac1{k!}$

Published on 09 Dec 2016 - 5:34

87

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Prove the equality using binomial theorem

Published on 10 Dec 2016 - 5:11

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Variation on Binomial Expansion

Published on 10 Dec 2016 - 13:11

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Power series expansion for inverse square root

Published on 10 Dec 2016 - 21:32

245

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Proving one of the Binomial Identities

Published on 12 Dec 2016 - 1:05

498

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Binomial Expansion, finding specific coefficient

Published on 14 Dec 2016 - 3:57

162

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Urn problem, 2 players draw 2 balls

Published on 27 Mar 2026 - 13:40

2k

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Why is the binomial expansion not valid for an irrational index?

Published on 20 Dec 2016 - 19:19

1.5k

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Prove the Binomial Theorem using Induction

Published on 21 Dec 2016 - 4:20

1.1k

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Expand $(3x^2+y)^5$

Published on 21 Dec 2016 - 22:23

57

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How to calculate the Sum of the given sequence?

Published on 23 Dec 2016 - 2:58

312

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Alternating binomial sum over even coefficients.

Published on 25 Mar 2026 - 17:44

141

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If $\binom{n_1}{r}=\binom{n_2}{r}$,then is it true that $n_1=n_2?$

Published on 27 Dec 2016 - 12:07

List Question

Elegant generalization of power rule via limits

Binomial Expansion negative power with complex numbers

Proof for the inequality $x_n>y_m$ for $n>m$, where $x_n = \left(1+\frac1n\right)^n$ and $y_n = \sum\limits_{k=0}^n \frac1{k!}$

Prove the equality using binomial theorem

Variation on Binomial Expansion

Power series expansion for inverse square root

Proving one of the Binomial Identities

Binomial Expansion, finding specific coefficient

Urn problem, 2 players draw 2 balls

Why is the binomial expansion not valid for an irrational index?

Prove the Binomial Theorem using Induction

Expand $(3x^2+y)^5$

How to calculate the Sum of the given sequence?

Alternating binomial sum over even coefficients.

If $\binom{n_1}{r}=\binom{n_2}{r}$,then is it true that $n_1=n_2?$

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