n(n+1)(2n+1)/6 demonstration


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Par exemple si n est un entier zn = (ρeiθ)n = ρneinθ Il est facile = (n + 1)(n + 2)(2n + 3) 6 Donc H(n + 1) est vraie donc par récurrence H 

PDF Chapitre 3: La démonstration par récurrence

34 DEMONSTRATION PAR RECURRENCE CHAPITRE 3 2MSPM – JtJ 2023 Exemple : Démontrer par récurrence que ∀n ∈ IN * 12 + 22 + 32 + + n2 = n(n +1)(2n +1) 6

PDF Cours darithmétique

2n2 + 5n +6=(n − 1) (2n + 7) + 13 ce qui prouve que pgcd(n − 1 2n2 + 5n + 2(n + 1)(2n + 1)(2m)!(2n)! (n + 1)(m + n + 1)m!n!(m + n)! = 2(2n + 1) m + n 

PDF Exo7

e2ix = 1 Correction Τ Vidéo □ [000108] Exercice 6 Dans R2 on définit les 5 (∃x)/(∀y)(y < x) 6 (∃x)(∃y)/(y < x) 14 Page 15 7 (∀x)(∃y)/(x = 

PDF Factorielle et binôme de Newton Cours

× (n + 1) Rappel — Une épreuve de Bernoulli est une expérience aléatoire à deux issues possibles (par exemple succès et échec) Un schéma de 

PDF Logique ensembles raisonnements

k2 = n(n+1)(2n+1) 6 ∀n ∈ N∗ Correction ▽ Vidéo □ [000153] Exercice 16 Soit X un ensemble

PDF Mathématiques : du lycée aux CPGE scientifiques

n(2n + 1) + 6(n +1)=2n2 + 7n +6=(n + 2)(2n + 3) En fin de compte : 12 + 22 + ··· + (n + 1)2 = (n + 1)(n + 2)(2n + 3) b) Si n ∈ N calculer In+1 − In 

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  1. démontrer par récurrence n(n+1)(2n+1)/6
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  3. démontrer par récurrence 1+2+3+...+n = n(n+1)/2
  4. montrer par récurrence =(n(n+1)(2n+1))/6
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  7. démonstration par récurrence exemple
  8. 1^2+2^2+3^2+....+n^2 = n(n+1)(2n+1)/6
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