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Pythagorean triples,consecutive terms of an arithmetic progression

score 1.6k · Answer 1 · 2026-03-21 17:30:44

1.6k

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Pythagorean triples,consecutive terms of an arithmetic progression

Published on 21 Mar 2026 - 17:30

score 648 · Answer 2 · 2014-05-04 00:56:32

648

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Primitive Pythagorean triples

Published on 04 May 2014 - 0:56

score 147 · Answer 3 · 2014-05-04 18:08:47

147

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Diophantine equations problem/exercise 3

Published on 04 May 2014 - 18:08

score 257 · Answer 4 · 2014-05-04 22:51:00

257

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Let $x, y, z$ be a primitive pythagorean triple. Show that exactly two of $x^2, y^2, z^2$ are congruent mod 7

Published on 04 May 2014 - 22:51

score 1.7k · Answer 5 · 2014-05-20 04:16:15

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How to show if $m$ and $n$ are coprime and $m-n$ is odd, then $(m^2-n^2)^2$, $(2mn)^2$, $(m^2+n^2)^2$ have a common factor?

Published on 20 May 2014 - 4:16

score 283 · Answer 6 · 2014-05-22 14:43:04

283

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Bounds in Pythagorean Triples

Published on 22 May 2014 - 14:43

score 257 · Answer 7 · 2014-05-28 12:21:23

257

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Generating Pythagorean Triples from Others via Dissections

Published on 28 May 2014 - 12:21

score 139 · Answer 8 · 2014-06-07 17:58:19

139

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Number of Pythagorean triplets

Published on 07 Jun 2014 - 17:58

score 310 · Answer 9 · 2014-06-14 00:41:07

310

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Pythagorean triple $(\xi,n,\zeta)$,prove that at least one of the numbers are divisible by $3,5$

Published on 14 Jun 2014 - 0:41

score 149 · Answer 10 · 2014-06-19 20:54:47

149

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Finding Pythagorean triples

Published on 19 Jun 2014 - 20:54

score 234 · Answer 11 · 2014-07-09 02:59:50

234

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distance between A and B. solve with pythagorean theorem

Published on 09 Jul 2014 - 2:59

score 631 · Answer 12 · 2014-07-11 05:00:57

631

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Fermat's Last Theorem for Negative $n$

Published on 11 Jul 2014 - 5:00

score 663 · Answer 13 · 2026-03-26 04:35:06

663

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"All vertices of a convex pentagon are lattice points, and its sides have integral length. Show that its perimeter is even."

Published on 26 Mar 2026 - 4:35

score 2k · Answer 14 · 2014-07-19 14:00:47

2k

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Prove that one of the sides of a Pythagorean triangle is a multiple of 3.

Published on 19 Jul 2014 - 14:00

score 320 · Answer 15 · 2014-08-05 01:14:19

320

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$x^2+y^2=z^2$ in complex numbers

Published on 05 Aug 2014 - 1:14

List Question

Pythagorean triples,consecutive terms of an arithmetic progression

Primitive Pythagorean triples

Diophantine equations problem/exercise 3

Let $x, y, z$ be a primitive pythagorean triple. Show that exactly two of $x^2, y^2, z^2$ are congruent mod 7

How to show if $m$ and $n$ are coprime and $m-n$ is odd, then $(m^2-n^2)^2$, $(2mn)^2$, $(m^2+n^2)^2$ have a common factor?

Bounds in Pythagorean Triples

Generating Pythagorean Triples from Others via Dissections

Number of Pythagorean triplets

Pythagorean triple $(\xi,n,\zeta)$,prove that at least one of the numbers are divisible by $3,5$

Finding Pythagorean triples

distance between A and B. solve with pythagorean theorem

Fermat's Last Theorem for Negative $n$

"All vertices of a convex pentagon are lattice points, and its sides have integral length. Show that its perimeter is even."

Prove that one of the sides of a Pythagorean triangle is a multiple of 3.

$x^2+y^2=z^2$ in complex numbers

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