List questions from euclidean-algorithm

Published on 03 Nov 2015 - 1:14

693

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Solving Linear Congruences with Euclidean algorithm

Published on 03 Nov 2015 - 3:21

238

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euclidian algorithm proof

Published on 07 Nov 2015 - 3:56

243

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Question on uniqueness in the proof used for the partial fraction algorithm

Published on 24 Mar 2026 - 12:46

815

Views

Find the inverse of $x^3+x$ mod $x^4+x+1$ in $F_2[x]$

Published on 10 Nov 2015 - 6:14

184

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Identify gcd(26,553) with extended euclid algorithm

Published on 11 Nov 2015 - 10:35

134

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What's the inverse of 1 in (mod x)? (Working in F3)

Published on 11 Nov 2015 - 20:14

140

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Quotient and Remainder algorithm for Euclidean's

Published on 14 Nov 2015 - 18:11

831

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Bezout's Theorem

Published on 27 Mar 2026 - 20:54

254

Views

Find the highest common factor.

Published on 24 Nov 2015 - 11:27

378

Views

Find GCD$(A_0,A_1,...,A_{2015})$ where $A_n=2^{3n}+3^{6n+2}+5^{6n+2}$ ; $n=0,...,2015$

Published on 24 Nov 2015 - 20:31

603

Views

Kruskal-clustering algorithm

Published on 24 Nov 2015 - 22:11

51

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Showing that a polynomial is a unit in a quotientring

Published on 27 Nov 2015 - 16:02

1k

Views

Find the number that gives the max number of steps for the Euclidean Algorithm

Published on 30 Nov 2015 - 1:16

6.4k

Views

To show $\mathbb{Z}[\sqrt{-5}]$ is not a Euclidean domain, why suffices to show only the field norm $N(a+b\sqrt{-5})=a^2+5b^2$ doesn't work?

Published on 02 Dec 2015 - 7:38

List Question

Extended euclidean algorithm using table

Solving Linear Congruences with Euclidean algorithm

euclidian algorithm proof

Question on uniqueness in the proof used for the partial fraction algorithm

Find the inverse of $x^3+x$ mod $x^4+x+1$ in $F_2[x]$

Identify gcd(26,553) with extended euclid algorithm

What's the inverse of 1 in (mod x)? (Working in F3)

Quotient and Remainder algorithm for Euclidean's

Bezout's Theorem

Find the highest common factor.

Find GCD$(A_0,A_1,...,A_{2015})$ where $A_n=2^{3n}+3^{6n+2}+5^{6n+2}$ ; $n=0,...,2015$

Kruskal-clustering algorithm

Showing that a polynomial is a unit in a quotientring

Find the number that gives the max number of steps for the Euclidean Algorithm

To show $\mathbb{Z}[\sqrt{-5}]$ is not a Euclidean domain, why suffices to show only the field norm $N(a+b\sqrt{-5})=a^2+5b^2$ doesn't work?

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