Docsity
Docsity
Prepare for your exams
Prepare for your exams

Study with the several resources on Docsity

Earn points to download
Earn points to download

Earn points by helping other students or get them with a premium plan

Guidelines and tips
Guidelines and tips
Sell on Docsity
Sell on Docsity
Docsity AI
Docsity AI
Log inSign up

Prepare for your exams

Study with the several resources on Docsity

Find documents

Prepare for your exams with the study notes shared by other students like you on Docsity

Search for your university

Find the specific documents for your university's exams

Docsity AINEW

Summarize your documents, ask them questions, convert them into quizzes and concept maps

Explore questions

Clear up your doubts by reading the answers to questions asked by your fellow students

Earn points to download

Earn points by helping other students or get them with a premium plan

Share documents
download point icon20 Points

For each uploaded document

Answer questions
download point icon5 Points

For each given answer (max 1 per day)

All the ways to get free points
Get points immediately

Choose a premium plan with all the points you need

Study Opportunities

Choose your next study program

Get in touch with the best universities in the world. Search through thousands of universities and official partners

Community

Ask the community

Ask the community for help and clear up your study doubts

Free resources

Our save-the-student-ebooks!

Download our free guides on studying techniques, anxiety management strategies, and thesis advice from Docsity tutors

Mathematical Function Analysis: Limits, Continuity, Asymptotes, and Indeterminate Forms, Summaries of Mathematics

Alagappa UniversityMathematics

Mathematical expressions and instructions for calculating limits, continuity, asymptotes, and handling indeterminate forms of functions. It includes various rules and methods such as l'hopital's rule, ruffini's rule, and the rule of the degrees.

Typology: Summaries

2020/2021

Uploaded on 06/08/2021

usuario128394747146
usuario128394747146 šŸ‡§šŸ‡«

5 documents

1 / 1

Toggle sidebar

This page cannot be seen from the preview

Don't miss anything!

bg1
mmmnmmmn
ENDIMION
REAHISSDEVAIRIHABKERIEAK
tuuuuuuuuu
DOMINI
D'UNA
FUNCIƓ
flx
)
=
x
'
t
7-
x
ā†’
Df
=
IR
POLINOMIS
flxt
=
ā†’
+4Ā„
Ɨ
-1=0
ā†’
ā†
1
ā†’
Df
-
-
IR
-43
Divisiones
flx
)
=
Vx
ā†’
F)
ā†’
Df
=
Costo
)
}
ARRELS
flxl
-
_
TE
ā†’
D.
f-
IR
flxl
:c
"
ā†’
Df
=
IR
POTƉNCIES
flx
)
-
-
logzx
ā†’
Ā§
f
ā†’
Df
=
(0,1-0)
LOGARITME S
PUNTS
DE
TALLAMBELSEIXOS
-
eix
+
ā†’
y
=
o
eix
y
ā†’
x
=
o
LƍMITS
Calcular
lĆ­mits
IndeterminaciĆ³n
-
Ć­mfcx
)
=L
Ā„
ā†’
lateral
sito
+
ā†’
a
9
es
substituir
Ā§
ā†’
ruffini
lateral
s
"
FEO
ā†’
regla
dels
graus
Ā„1141
#
fin
,
ā†’
#
lĆ­xmfa
"
co
-
-
ā†’
multiplicar
i
dividir
pelconjvgat
-
limflxl-t-nx-se.cn
CONTINUITAT
DISCONTINUITAT
Una
fvnciĆ³
Ć©s
continua
en
a
si
:
ā†’
discontinĆ¼tat
evitable
Āµ
01-7
fla
)
ā†’
aƩs
del
domini
ā†’
de
salt
finit
Āµ
2-
Ā„1,141
e-
Ā„1,41
lĆ­mitslateralsinfinit
ā†’
de
saltinfinit
"
(
3-
(1)
=
(2)
ASƍMPTOTES
y
AV
"
Ā”
a
Ɨ
=
a
CO
asimptotes
vertical
ā†³
recta
que
marca
per
onvalafunciĆ³
Ɨ
=
a
Ć©s
AV
si
1
a
no
Ć©s
del
Df
2
lĆ­mflx
)
:
Io
+
ā†’
aI
|
,
a.
Āµ
.
.
.
}
.
.
y
#
za.im#o+esno*zon+a
,
,
zq
#
ā†’
g.
qo
5-
b
?
Ć©s
AH
si
lĆ­mflxl
=L
󲰛
to
lĆ­mflx
)
-
-
ba
xa
_
a
>
AO
.
.
.
.
-
"
y
>
axtb
1
asĆ­mptota
obliqua
D=
d.
qtr

Partial preview of the text

Download Mathematical Function Analysis: Limits, Continuity, Asymptotes, and Indeterminate Forms and more Summaries Mathematics in PDF only on Docsity!

mmmnmmmn

ENDIMION REAHISSDEVAIRIHABKERIEAK

tuuuuuuuuu

DOMINI D'UNA FUNCIƓ

flx)^ =^ x^ ' (^) t 7-x ā†’

Df =^ IR^ POLINOMIS

flxt =^ ā†’^ +4Ā„ Ɨ^ -1=0^ ā†’^ ā†^1 ā†’^ Df^ -^ -^ IR^ -43^ Divisiones flx)^ =^ Vx^ ā†’^ F)^ ā†’^ Df =^ Costo)

ARRELS

flxl -^ _^ TE^ ā†’^ D.f- IR

flxl :c

" ā†’

Df =^ IR^ POTƉNCIES

flx)^

    • logzx ā†’ (^) Ā§ (^) f ā†’ Df = (0,1-0) LOGARITMES PUNTS DE (^) TALLAMBELSEIXOS

eix + ā†’^ y =^ o

eix y ā†’ x =^ o

LƍMITS

Calcular lĆ­mits (^) IndeterminaciĆ³n

  • Ć­mfcx) =L Ā„ ā†’^ lateralsito

+ā†’ a 9

es substituir (^) Ā§ ā†’^ ruffini laterals^ "

FEO ā†’^ regla^ dels^ graus

Ā„ 1141 #^ fin,^ ā†’^

(^) lĆ­xmfa" (^) co - - (^) ā†’ multiplicar i dividir

pelconjvgat

  • limflxl-t-nx-se.cn CONTINUITAT DISCONTINUITAT Una (^) fvnciĆ³ Ć©s continua en a si : ā†’ discontinĆ¼tat evitable Ī¼

01-7fla) ā†’ aĆ©s del domini ā†’ de salt finit Ī¼

2- (^) Ā„1,141 e- Ā„1,41 lĆ­mitslateralsinfinit ā†’ de (^) saltinfinit "

ASƍMPTOTES y AV^ "

Ā”a

Ɨ = a CO^ asimptotes vertical

recta que marca per onvalafunciĆ³

Ɨ =^ a Ć©s AV si 1 a no Ć©s del

Df

2 lĆ­mflx) : Io

  • ā†’ aI

, a. Ī¼.^.^.^ }^.^. y # za.im#o+esno*zon+a,,

zq (^) # ā†’ (^) g. qo 5- b^?^ Ć©s AH si lĆ­mflxl =L to lĆ­mflx)^

    • ba xa _ a
> AO

.^.^. .^ -^ "

y >^ axtb^1 asĆ­mptota^ obliqua

D= d.^ qtr