[PDF] [PDF] Congruences, applications

Exercice 6 14 — Donnez la congruence modulo 18 de 1823242 puis celle de 2222321 modulo 20 Exercice 6 15 — Montrez que n7 ≡ n mod 42 



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[PDF] CHAPITRE 3 : CONGRUENCES ET ARITHMÉTIQUE MODULAIRE

Soit p premier et a entier avec a ≡ 0 (mod p) Alors pour tout c il existe une solution x de la congruence ax ≡ c (mod p), et cette solution est unique modulo p



[PDF] 3 Congruence

A simple consequence is this: Any number is congruent mod n to its remainder when divided by n For if a = nq + r, the above result shows that a ≡ r mod n Thus 



[PDF] Congruences

In general, we call the set of all integers congruent to a given integer a mod n a congruence class mod n It is easy to see that the number of congruence classes  



[PDF] DIVISIBILITÉ ET CONGRUENCES - maths et tiques

On dit que 21 et 6 sont congrus modulo 5 Deux entiers a et b sont congrus modulo n lorsque a – b est divisible par n On note Démontrer une congruence :



[PDF] Congruences, applications

Exercice 6 14 — Donnez la congruence modulo 18 de 1823242 puis celle de 2222321 modulo 20 Exercice 6 15 — Montrez que n7 ≡ n mod 42 



[PDF] LECTURE 3: CONGRUENCES 1 Basic properties of congruences

We say that a is not congruent to b modulo m, and write a ≡ b (mod m), when m ( a − b) Theorem 1 2 Let a, b, c, d be integers Then (i) a ≡ b (mod m) ⇐⇒ b 



[PDF] Congruences - Mathtorontoedu

third number m, then we say "a is congruent to b modulo m", and write a ≡ b Theorem 1: Every integer is congruent ( mod m) to exactly one of the numbers in



[PDF] Congruence and Congruence Classes

The next definition yields another example of an equivalence relation Definition 11 2 Let a, b, n ∈ Z with n > 0 Then a is congruent to b modulo n; a ≡ b (mod n)



[PDF] Cours dintroduction `a larithmétique - Normale Sup

8 mar 2014 · On dit que a est congruent `a b modulo N s'il a le même reste que b `a la division par N Dans ce cas on note a ≡ b (mod N) Théor`eme 1

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