I would not recommend purchasing this app. It does have some valuable theorems and definitions but the language of the proofs is very poor and there are only a handful of theorems to look at. This should be for free or it needs to have a major overhaul.
Estimation application downloads and cost
Description
With mathematical analysis will have at your fingertips everything youll need to study calculus, explained everything with care and in the most simple and clear as possible. Now the math is no longer an obscure thing incomprehensible!
Here are some topics:
Theorems with proof:
-Theorem of uniqueness of the limit
-Comparison theorem
-Theorem of the permanence of the sign
-Zeros theorem
-Weierstrass theorem
-Theorem of intermediate values
-Fermats theorem
-Lagranges theorem
-Mean value theorem
-Fundamental Theorem of Calculus
definitions:
-limit
-Around
-Image
-Function
-Derivative
-Integral (with detailed explanation of rules of integration and convergence criteria)
-Concept of convergence and divergence applied to sequences, series and integrals
-Function approximation of Taylor series
-Sequence and Series (thorough explanation of the convergence criteria: the criterion of comparison, the criterion of asymptotic comparison, the nth root criterion, criterion and criterion of the ratio of Leibnitz)
-Equivalences asymptotic
What are you waiting download Mathematical Analysis and begins to love math!
Read more
Here are some topics:
Theorems with proof:
-Theorem of uniqueness of the limit
-Comparison theorem
-Theorem of the permanence of the sign
-Zeros theorem
-Weierstrass theorem
-Theorem of intermediate values
-Fermats theorem
-Lagranges theorem
-Mean value theorem
-Fundamental Theorem of Calculus
definitions:
-limit
-Around
-Image
-Function
-Derivative
-Integral (with detailed explanation of rules of integration and convergence criteria)
-Concept of convergence and divergence applied to sequences, series and integrals
-Function approximation of Taylor series
-Sequence and Series (thorough explanation of the convergence criteria: the criterion of comparison, the criterion of asymptotic comparison, the nth root criterion, criterion and criterion of the ratio of Leibnitz)
-Equivalences asymptotic
What are you waiting download Mathematical Analysis and begins to love math!
Analisi Matematica screenshorts
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Application availability
Available in countries
| Country | Price |
|---|---|
| Canada | 1.39 CAD |
| China | 6 CNY |
| France | 1.09 EUR |
| Germany | 1.09 EUR |
| Italy | 1.09 EUR |
| Netherlands | 1.09 EUR |
| Portugal | 1.09 EUR |
| Spain | 1.09 EUR |
| Poland | 1.09 EUR |
| UK | 0.99 GBP |
| India | 79 INR |
| Japan | 120 JPY |
| Korea, Republic Of | 999.99 KRW |
| Poland | 4.99 PLN |
| Russia | 75 RUB |
| Turkey | 6.99 TRY |
| USA | 0.99 USD |
| Korea, Republic Of | 1.09 USD |
| Ukraine | 0.99 USD |
Available for devices
iPhone3GS, iPhone4, iPodTouchFourthGen, iPad2Wifi, iPad23G, iPhone4S, iPadThirdGen, iPadThirdGen4G, iPhone5, iPodTouchFifthGen, iPadFourthGen, iPadFourthGen4G, iPadMini, iPadMini4G, iPhone5c, iPhone5s, iPadAir, iPadAirCellular, iPadMiniRetina, iPadMiniRetinaCellular, iPhone6, iPhone6Plus, iPadAir2, iPadAir2Cellular, iPadMini3, iPadMini3Cellular, iPodTouchSixthGen, iPhone6s, iPhone6sPlus, iPadMini4, iPadMini4Cellular, iPadPro, iPadProCellular, iPadPro97, iPadPro97Cellular, iPhoneSE, iPhone7, iPhone7Plus, iPad611, iPad612, iPad71, iPad72, iPad73, iPad74, iPhone8, iPhone8Plus, iPhoneX,Reviews
Not what I expected
LADRO!!
Francesco Scala ladro
Recensione
Vorrei dire al signore che ha scritto ladro, che laddebito di 1.98€ anziché 99 centesimi è colpa della banca e non dello sviluppatore,comunque verrá riaddebitato entro la settimana leuro in più che hanno scalato. Allo sviluppatore: qualche definizione "penzola", nel senso che una serie non è assolutamente un estensione di una successione; una successione in anzitutto ha dominio in N mentre la serie in R o comunque in D(f) ... La successione è un succedere di punti, mentre la serie è una somma di punti, tanto che la successione degli 1/n fa 0 mentre la serie degli 1/n diverge a +infinito!
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