limitesuite.py

Created by acrozak02

Created on May 24, 2021

694 Bytes

# Type your text here
lim+8=1/n^k=0 pareil 1/racin(n)
theroreme des gendarmes

pour suite geometrique limite
q<=-1 alors pas de limite
-1<q<1 converge vers 0
q=1 converge vers 1
q>1 converge vers+8

si un croissante et nonmajorée
alors un diverge vers +8

si un decroissante et non minorée
alors un diverge vers -8

si un croissante et majorée alors converge
si un decroissante et minorée alors un converge
 
lim-8=-8 et -8 =-8 par somme
-8 et +8 indeterminée par somme

par produit 

0*8 FI

par quotient 

l et +8 = 0
 
0 et 0 =FI et 8 et 8 =Fi

EX 
limite -n^2+(-1)^n
(-1)^n<=1
-n^2+(-1)^n<=-n^2+1 soit un<=-n^2 +1
a apres lim et ca fais -8

theoreme des gendarmes

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