List questions from pigeonhole-principle

Published on 29 Aug 2013 - 2:37

745

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Arrangement of $100$ points inside $13\times18$ rectangle

Published on 30 Aug 2013 - 12:42

299

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A pigeonhole problem from "Conjecture and Proof"

Published on 30 Aug 2013 - 22:51

251

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Pigeon Hole Principle : Can one of the games be played?

Published on 02 Sep 2013 - 19:15

2.6k

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Choosing $15$ out of $100$ whole numbers with difference of any $2$ divisible by $7$

Published on 03 Sep 2013 - 4:24

162

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Pigeonhole principle questions

Published on 07 Sep 2013 - 10:25

90

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Let $A= {x_0, x_1, · · · , x_m}$ be a subset of ${1, 2, · · · , n}$,where $m > n/2$,show that A contains two numbers b and c such that $x_0 + b = c$.

Published on 13 Sep 2013 - 5:45

2.1k

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Let G be an undirected graph with at least two vertices. Then there exist distinct vertices v and w in G that have the same degree.

Published on 16 Sep 2013 - 22:51

856

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Proving the same sum of two subsequences by Pigeonhole Principle?

Published on 17 Sep 2013 - 5:56

332

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Place the numbers $1,2,3....,10$ in a random order on a circular table with 10 places.Prove there are three consecutive numbers with a sum of $\ge17$.

Published on 28 Sep 2013 - 15:31

242

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Midpoints joining integers on a plane lattice

Published on 02 Oct 2013 - 14:17

840

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Solve using Pigeonhole principle

Published on 10 Oct 2013 - 14:05

184

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Need help to prove pigeonhole problem

Published on 17 Oct 2013 - 7:26

112

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Pigeonhole Principle to solve question straightforward

Published on 22 Oct 2013 - 18:07

2.7k

Views

Pigeonhole Principle - numbers between $1$ and $100$

Published on 24 Oct 2013 - 12:27

List Question

Coloring the Cartesian coordinate

Arrangement of $100$ points inside $13\times18$ rectangle

A pigeonhole problem from "Conjecture and Proof"

Pigeon Hole Principle : Can one of the games be played?

Choosing $15$ out of $100$ whole numbers with difference of any $2$ divisible by $7$

Pigeonhole principle questions

Let $A= {x_0, x_1, · · · , x_m}$ be a subset of ${1, 2, · · · , n}$,where $m > n/2$,show that A contains two numbers b and c such that $x_0 + b = c$.

Let G be an undirected graph with at least two vertices. Then there exist distinct vertices v and w in G that have the same degree.

Proving the same sum of two subsequences by Pigeonhole Principle?

Place the numbers $1,2,3....,10$ in a random order on a circular table with 10 places.Prove there are three consecutive numbers with a sum of $\ge17$.

Midpoints joining integers on a plane lattice

Solve using Pigeonhole principle

Need help to prove pigeonhole problem

Pigeonhole Principle to solve question straightforward

Pigeonhole Principle - numbers between $1$ and $100$

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