List questions from euclidean-algorithm

Published on 04 May 2013 - 10:46

566

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Euclidean algorithm for $\gcd(60,17)$

Published on 11 Jun 2013 - 3:33

381

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Choosing two numbers $a,b,$ such that the Euclidean algorithm takes 10 steps

Published on 03 Sep 2013 - 3:33

248

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Finding $d$ such that $ed \equiv 1 \bmod{n}$, given $e$ and $n$, with pen and paper

Published on 22 Sep 2013 - 3:14

587

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Proofs using the Euclidean division algorithm

Published on 23 Dec 2013 - 8:22

3.5k

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Extended Euclidean Algorithm: backward and forward form

Published on 23 Dec 2013 - 21:33

53.6k

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negative number divided by positive number, what would be remainder?

Published on 31 Dec 2013 - 17:43

763

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Euclidean Algorithm - find $\gcd(172, 20)$ and solve $172a + 20b = 1000$.

Published on 03 Jan 2014 - 22:20

1.3k

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What number goes into both 225 and 100?

Published on 12 Feb 2014 - 0:32

57

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Extended Euclid for multiple equations?

Published on 15 Apr 2017 - 8:06

63

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Finding c knowing $c = 3k + 2$, $c = 4l + 3$ and $100 \leq c \leq 110$

Published on 15 Apr 2017 - 14:47

89

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Find two integers for which the Euclidean algorithm will take 6 steps?

Published on 18 Apr 2017 - 5:33

83

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Prove that $\gcd(F_{3K},L_{3k}) \equiv 2$

Published on 26 Mar 2026 - 4:30

23

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Is spin/rotation a unique and lonely euclidean function?

Published on 19 Apr 2017 - 23:06

109

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Using The Extended Euclidean Algorithm :

Published on 20 Apr 2017 - 15:12

List Question

Prove that $x^5 - 5x + 1$ has no double roots in $\mathbb{C}[x]$

Euclidean algorithm for $\gcd(60,17)$

Choosing two numbers $a,b,$ such that the Euclidean algorithm takes 10 steps

Finding $d$ such that $ed \equiv 1 \bmod{n}$, given $e$ and $n$, with pen and paper

Proofs using the Euclidean division algorithm

Extended Euclidean Algorithm: backward and forward form

negative number divided by positive number, what would be remainder?

Euclidean Algorithm - find $\gcd(172, 20)$ and solve $172a + 20b = 1000$.

What number goes into both 225 and 100?

Extended Euclid for multiple equations?

Finding c knowing $c = 3k + 2$, $c = 4l + 3$ and $100 \leq c \leq 110$

Find two integers for which the Euclidean algorithm will take 6 steps?

Prove that $\gcd(F_{3K},L_{3k}) \equiv 2$

Is spin/rotation a unique and lonely euclidean function?

Using The Extended Euclidean Algorithm :

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