suite limite

‫د‬ ‫ا‬ ‫أن‬ ‫وال‬ ‫ا‬ ‫ت‬ ‫ا‬‫إ‬∞+ 1–‫ر‬ ‫د‬ ‫آ‬ ‫اذا‬lim u lnn = →+∞ ‫ا‬ ‫أن‬ ‫ل‬( )nu‫ر‬ : -‫آ‬ ‫إذا‬( )nu‫ة‬ ‫و‬ ‫ن‬ ‫ر‬. -‫آ‬ ‫إذا‬( )nu‫ة‬ ‫ر‬)‫أو‬ ‫دة‬( lim unn = +∞ →+∞ ‫أ‬ ‫ة‬lim unn = −∞ →+∞ 2–‫ا‬ ‫د‬: ‫ه‬1: ‫ا‬( )nu‫آ‬ ‫ا‬:( )u f nn =،f‫ل‬ ‫دا‬... More

‫د‬ ‫ا‬ ‫أن‬ ‫وال‬ ‫ا‬ ‫ت‬ ‫ا‬‫إ‬∞+ 1–‫ر‬ ‫د‬ ‫آ‬ ‫اذا‬lim u lnn = →+∞ ‫ا‬ ‫أن‬ ‫ل‬( )nu‫ر‬ : -‫آ‬ ‫إذا‬( )nu‫ة‬ ‫و‬ ‫ن‬ ‫ر‬. -‫آ‬ ‫إذا‬( )nu‫ة‬ ‫ر‬)‫أو‬ ‫دة‬( lim unn = +∞ →+∞ ‫أ‬ ‫ة‬lim unn = −∞ →+∞ 2–‫ا‬ ‫د‬: ‫ه‬1: ‫ا‬( )nu‫آ‬ ‫ا‬:( )u f nn =،f‫ل‬ ‫دا‬ ‫ا‬[ [+∞;αα‫د‬. ‫آ‬ ‫إذا‬( )lim f x l x = →+∞ ‫ن‬lim u lnn = →+∞ . ‫ل‬ 2 3u nn = − +( ) 2 3f x x= − +( )lim f x x = −∞ →+∞ ‫اذن‬lim unn = −∞ →+∞ 3-‫ه‬ ( )nu‫ه‬‫ول‬ ‫ا‬ ‫ه‬0u‫وأ‬q. •‫ن‬ ‫آ‬ ‫إذا‬1>q‫و‬00 >u‫ن‬lim unn = +∞ →+∞ ‫وا‬( )nu‫ة‬. •‫ن‬ ‫آ‬ ‫إذا‬1>q‫و‬00 <u‫ن‬lim unn = −∞ →+∞ ‫وا‬( )nu‫ة‬. •‫ن‬ ‫آ‬ ‫إذا‬11 <<− q‫ن‬lim 0unn = →+∞ ‫وا‬( )nu‫ر‬. ‫ن‬ ‫آ‬ ‫إذا‬1−≤q‫ا‬ ‫ن‬( )nu‫ة‬)‫دة‬ ‫ا‬( 4( )nu‫ول‬ ‫ا‬ ‫ه‬0u‫وأ‬r‫م‬ ‫ا‬ ‫ه‬ ‫و‬. 0 u u n rn = + lim n n = +∞ →+∞ ‫و‬ ‫س‬ ‫ا‬ ‫ن‬ ‫آ‬ ‫إذا‬0r ≻‫ن‬lim . n r n = +∞ →+∞ ‫و‬lim unn = +∞ →+∞ ‫ة‬ ‫س‬ ‫ا‬ ‫ن‬ ‫آ‬ ‫إذا‬0r ≺‫ن‬lim . n r n = −∞ →+∞ ‫و‬lim unn = −∞ →+∞ ‫ة‬ ‫س‬ ‫ا‬ ‫ن‬ ‫آ‬ ‫إذا‬0r =‫ن‬ 0 u un =‫و‬0 lim u unn = →+∞ ‫ر‬ ‫ا‬ 1-‫ا‬ ‫وال‬ ‫ا‬ 2-‫ر‬ ‫ا‬ ‫م‬ ‫ا‬ ‫ا‬ ‫ب‬ Less