List questions from chinese-remainder-theorem

Published on 23 Feb 2026 - 10:15

88

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Solving congruence systems like $\,x\equiv 1\pmod{9},\ x\equiv 2\pmod{11},\ x\equiv 3\pmod{13}$

Published on 02 May 2016 - 12:20

57

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Number of solutions to $f(x)\equiv 0 \mod(11\cdot 19^{2})$

Published on 05 May 2016 - 7:20

829

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How to split congruences so moduli are prime powers?

Published on 11 May 2016 - 0:13

135

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Elementary Number Theory: Chinese Remainder Theorem

Published on 21 May 2016 - 12:55

22

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How to permute remainders of CRT between residue classes?

Published on 25 May 2016 - 13:00

1.7k

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Modulo Arithmetic - Chinese Remainder Theorem

Published on 26 May 2016 - 1:42

434

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Chinese remainder theorem/Fermat's little theorem problem

Published on 31 May 2016 - 15:42

405

Views

Solving $n^{th}$ power residue of a congruence

Published on 29 Mar 2026 - 16:30

3.8k

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Chinese Remainder Theorem When GCD is not 1

Published on 03 Jun 2016 - 2:53

94

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Find the element in $\mathbb{Z}/143\mathbb{Z}$ whose image is $(\overline{10},\overline{11})$ under the Chinese remainder theorem

Published on 03 Jun 2016 - 15:31

120

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Show that $1^7+7^7+13^7+19^7+23^7\equiv{0}\pmod{63}$

Published on 26 Mar 2026 - 12:37

335

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Solving Chinese Remainder Theorem Algebraically

Published on 05 Jun 2016 - 1:29

743

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Solve the congruence system: $p \equiv 11\pmod{24}$ and $ p\equiv 3 \pmod 4$

Published on 05 Jun 2016 - 11:11

99

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Let $a \in \Bbb Z$ such that $gcd(9a^{25}+10:280)=35$. Find the remainder of $a$ when divided by 70.

Published on 07 Jun 2016 - 21:14

List Question

Calculating the discrete logarithms, modulo $p = 1217$

Solving congruence systems like $\,x\equiv 1\pmod{9},\ x\equiv 2\pmod{11},\ x\equiv 3\pmod{13}$

Number of solutions to $f(x)\equiv 0 \mod(11\cdot 19^{2})$

How to split congruences so moduli are prime powers?

Elementary Number Theory: Chinese Remainder Theorem

How to permute remainders of CRT between residue classes?

Modulo Arithmetic - Chinese Remainder Theorem

Chinese remainder theorem/Fermat's little theorem problem

Solving $n^{th}$ power residue of a congruence

Chinese Remainder Theorem When GCD is not 1

Find the element in $\mathbb{Z}/143\mathbb{Z}$ whose image is $(\overline{10},\overline{11})$ under the Chinese remainder theorem

Show that $1^7+7^7+13^7+19^7+23^7\equiv{0}\pmod{63}$

Solving Chinese Remainder Theorem Algebraically

Solve the congruence system: $p \equiv 11\pmod{24}$ and $ p\equiv 3 \pmod 4$

Let $a \in \Bbb Z$ such that $gcd(9a^{25}+10:280)=35$. Find the remainder of $a$ when divided by 70.

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