2.files.edl.io...3 1) 34. 36. 38. 42. 44. 48. -3.5 -2.999 f(x) 5. f(x) = 7. f(x) = -3.1 -2.99 -3.01...

2

Transcript of 2.files.edl.io...3 1) 34. 36. 38. 42. 44. 48. -3.5 -2.999 f(x) 5. f(x) = 7. f(x) = -3.1 -2.99 -3.01...

Page 1: 2.files.edl.io...3 1) 34. 36. 38. 42. 44. 48. -3.5 -2.999 f(x) 5. f(x) = 7. f(x) = -3.1 -2.99 -3.01 -3.001 -2.9 -2.5 f(x) = 6. f(x) = 8. sec lim lim lim lim sin x csc x x sec a-rx
Page 2: 2.files.edl.io...3 1) 34. 36. 38. 42. 44. 48. -3.5 -2.999 f(x) 5. f(x) = 7. f(x) = -3.1 -2.99 -3.01 -3.001 -2.9 -2.5 f(x) = 6. f(x) = 8. sec lim lim lim lim sin x csc x x sec a-rx

Πανεπιστήμιο Πατρώνgrapsa/eap-pli12/OSS3/4_TG... · 2013. 1. 26. · 5.1.10 1. NCI 13pE90Óv (ctv óptœ. Ix2 —x —21 f(x) = x 2 —3x +2 i) lim f (x) ii) lim

Πανεπιστήμιο Πατρώνgrapsa/eap-pli12/OSS3/4_TG... · 2013. 1. 26. · 5.1.10 1. NCI 13pE90Óv (ctv óptœ. Ix2 —x —21 f(x) = x 2 —3x +2 i) lim f (x) ii) lim

CONTINUITY Mrs. Erickson Continuity lim f(x) = f(c) at every point c in its domain. To be continuous, lim f(x) = lim f(x) = lim f(c) x c+x c+ x

CONTINUITY Mrs. Erickson Continuity lim f(x) = f(c) at every point c in its domain. To be continuous, lim f(x) = lim f(x) = lim f(c) x c+x c+ x

Determine: 1) Dom f 2) Im f 3) lim f(x) 4) lim f(x)1+11 a) 1+1 x 1 c) Resp a) lim (4x2 x b) lim e) lim 3 c) 1/8 c) 7/3 5x 3 x 3 3 2x 2x x c) lim f) lim x 5 4 3 2x2 +3x 5x — 4 d)

Determine: 1) Dom f 2) Im f 3) lim f(x) 4) lim f(x)1+11 a) 1+1 x 1 c) Resp a) lim (4x2 x b) lim e) lim 3 c) 1/8 c) 7/3 5x 3 x 3 3 2x 2x x c) lim f) lim x 5 4 3 2x2 +3x 5x — 4 d)

Exercices avec solutions : LIMITE ET CONTINUITE · 2 5 7 lim x 10 14 x x x o f x x x 4) 25 26 3 8 2 lim x o f xx 2 5) lim 2 x x x x o f 6) 4 tan 1 lim 4 x x x S S o h Solutions :1)

Exercices avec solutions : LIMITE ET CONTINUITE · 2 5 7 lim x 10 14 x x x o f x x x 4) 25 26 3 8 2 lim x o f xx 2 5) lim 2 x x x x o f 6) 4 tan 1 lim 4 x x x S S o h Solutions :1)

ラプラス変換概説 閉区間で定義された関数をf(x)とする． lim x!x 0+0 f(x),lim x!x 0"0 f(x)が共に存在 して，lim x!x 0+0 f(x)"lim x!x 0#0 f(x)であるような点

ラプラス変換概説 閉区間で定義された関数をf(x)とする． lim x!x 0+0 f(x),lim x!x 0"0 f(x)が共に存在 して，lim x!x 0+0 f(x)"lim x!x 0#0 f(x)であるような点

moutamadris.maMoutamadris.ma%t CNI=I— lim tanx= : X=1T12 2 f —1 la fonction arctangente : .XIV J=IR tan x = arctan : f-l 2 arctan x : tan x —00 lim tanx=

moutamadris.maMoutamadris.ma%t CNI=I— lim tanx= : X=1T12 2 f —1 la fonction arctangente : .XIV J=IR tan x = arctan : f-l 2 arctan x : tan x —00 lim tanx=

Document1...lim f(x) —Inx) Jim f lim f lim : lim n f (x) (3 lim lim c lim c I-INX-I (I —In x): F (I —Inx): x: Inx f : eddirasa.com

Document1...lim f(x) —Inx) Jim f lim f lim : lim n f (x) (3 lim lim c lim c I-INX-I (I —In x): F (I —Inx): x: Inx f : eddirasa.com

baccalauria.files.wordpress.com · 'BAC 20 .zc=ZB , ABCD D (3 • Z Z Iz—ZÅ = z R : z M (r) 07) lim g(x) lim g(x) (l (1 X + 2) e —x ( lcm ,s.! lim f (x) lim (T (1 .( f f' '.¥).

baccalauria.files.wordpress.com · 'BAC 20 .zc=ZB , ABCD D (3 • Z Z Iz—ZÅ = z R : z M (r) 07) lim g(x) lim g(x) (l (1 X + 2) e —x ( lcm ,s.! lim f (x) lim (T (1 .( f f' '.¥).

clementemat.files.wordpress.com...Solucionario 43 8.2. Calcula, si existen, los siguientes límites. a) lim x→0 f(x) para f(x) — ⏐x x ⏐ — b) lim x→2 f(x) para f(x) 2 c)

clementemat.files.wordpress.com...Solucionario 43 8.2. Calcula, si existen, los siguientes límites. a) lim x→0 f(x) para f(x) — ⏐x x ⏐ — b) lim x→2 f(x) para f(x) 2 c)

Bases Matemáticas - Limites Infinitos, Limites no Infinito ... · Regrasparalimitesinfinitos Podemosdemonstrarpeladefinição: Regra1. Se lim x→a f(x) =+∞ou lim x→a f(x)

Bases Matemáticas - Limites Infinitos, Limites no Infinito ... · Regrasparalimitesinfinitos Podemosdemonstrarpeladefinição: Regra1. Se lim x→a f(x) =+∞ou lim x→a f(x)

WordPress.com...L x a E 'l : limf(x) = L ( -00) x a 114>0 ( '1 lim f(x) _ +00 lim f (x) = mnjnmx +00 -00) lim f (x) = L lim f (x) = L '1 c€Ëcrn:wiËss +00 +00 IV>O x>lV lim f(x)

WordPress.com...L x a E 'l : limf(x) = L ( -00) x a 114>0 ( '1 lim f(x) _ +00 lim f (x) = mnjnmx +00 -00) lim f (x) = L lim f (x) = L '1 c€Ëcrn:wiËss +00 +00 IV>O x>lV lim f(x)

GIỚI HẠN CỦA HÀM SỐ Giáo viên: Nguyễn Tiến Đạt file2) Giới hạn của hàm số tại vô cực: Các giới hạn x lim f x , x lim f x , x lim f x L, x lim f

GIỚI HẠN CỦA HÀM SỐ Giáo viên: Nguyễn Tiến Đạt file2) Giới hạn của hàm số tại vô cực: Các giới hạn x lim f x , x lim f x , x lim f x L, x lim f

Limita funkce - matematika.cuni.czmatematika.cuni.cz/dl/analyza/06-lim/lekce06-lim-pmax.pdf · Limita funkce fv bodeˇ a2R se rovná A2R (znaceníˇ lim x!a f(x) = A, nebo f(x) !Apro

Limita funkce - matematika.cuni.czmatematika.cuni.cz/dl/analyza/06-lim/lekce06-lim-pmax.pdf · Limita funkce fv bodeˇ a2R se rovná A2R (znaceníˇ lim x!a f(x) = A, nebo f(x) !Apro

Znanstveno racunanje 2 - 5. dio vje bi Nelinearni sustavi ...nela/zr2vjezbe/zr2_newton.pdfMedutim, lim¯ i!1x ne mora postajati. Npr. f(x) = e x x i = i lim i!1 f(xi) = 0 lim i!1 xi

Znanstveno racunanje 2 - 5. dio vje bi Nelinearni sustavi ...nela/zr2vjezbe/zr2_newton.pdfMedutim, lim¯ i!1x ne mora postajati. Npr. f(x) = e x x i = i lim i!1 f(xi) = 0 lim i!1 xi

Limieten Theorie: De begrippen limiet en continuïteit...Vraag 4 Berekendelimiet lim x→−2 f(x) vandefunctie f(x) = x2 −4 x4 −16. lim x→−2 x2 −4 x4 −16 = Vraag 5 Net

Limieten Theorie: De begrippen limiet en continuïteit...Vraag 4 Berekendelimiet lim x→−2 f(x) vandefunctie f(x) = x2 −4 x4 −16. lim x→−2 x2 −4 x4 −16 = Vraag 5 Net

APLIKASI TURUNAN · lim ( ) xc fx o rf f x b x o rf lim ( ) a x f x x o rf ( ) lim f x ax b x o rf lim ( ) x = a asimtot tegak a f o lim f ( x) x a f o lim f ( x) x a ... Mencari

APLIKASI TURUNAN · lim ( ) xc fx o rf f x b x o rf lim ( ) a x f x x o rf ( ) lim f x ax b x o rf lim ( ) x = a asimtot tegak a f o lim f ( x) x a f o lim f ( x) x a ... Mencari

Book hesaban 11 · 2018. 5. 14. · lim ' — COSrx lim sin ox. sin rx lim ABC as g(x) f(x) — + + log. = a . x xl x x , f as = g(f(x)) = min(n) = x = f(x) y—y, = (x . x —A log,

Book hesaban 11 · 2018. 5. 14. · lim ' — COSrx lim sin ox. sin rx lim ABC as g(x) f(x) — + + log. = a . x xl x x , f as = g(f(x)) = min(n) = x = f(x) y—y, = (x . x —A log,

CORSO DI LAUREA IN FISICA - people.dm.unipi.itpeople.dm.unipi.it/tarsia/didattica1718/eslim1.pdf · lim x→x0 f(x) = 0, lim x→x0 g(x) = 0. Definizione 1. Diciamo che f e g sono

CORSO DI LAUREA IN FISICA - people.dm.unipi.itpeople.dm.unipi.it/tarsia/didattica1718/eslim1.pdf · lim x→x0 f(x) = 0, lim x→x0 g(x) = 0. Definizione 1. Diciamo che f e g sono

Derivate di funzioni - Home - people.unica.it · se esiste il limite del rapporto delle derivate cioè esiste lim x!x0 f0(x) g0(x) allora lim x!x0 f(x) g(x) = lim x!x0 f0(x) g0(x):

Derivate di funzioni - Home - people.unica.it · se esiste il limite del rapporto delle derivate cioè esiste lim x!x0 f0(x) g0(x) allora lim x!x0 f(x) g(x) = lim x!x0 f0(x) g0(x):

· PDF fileSe pide calcular lim f(x), lim f(x) ax2 +bx +1 — cosx Determínese los valores de a y b para los cuales lim senx . a) salt 3k _

· PDF fileSe pide calcular lim f(x), lim f(x) ax2 +bx +1 — cosx Determínese los valores de a y b para los cuales lim senx . a) salt 3k _