# Mathematics II, Short Course

• Anytime
• 1 month
Duration
Online
Introduction to several variable functions and multiple integrals. Differential equations and systems, series of functions.
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## Overview

If you have enjoyed the MOOCs experience, you can transform it into an actual asset for your academic and professional career: by enrolling in the corresponding UNINETTUNO university course, you will be included into a class and have the support of a tutor who will guide you along your learning path; you will be able to participate in a course delivery cycle, interact with professors and tutors in real time in UNINETTUNO virtual classrooms on the Web (on live streaming) or in UNINETTUNO Island of Knowledge on Second Life; the tracking of your activities on the MOOCs will be recorded and you will be acknowledged as an attending student and will be able to sit for the exam that will allow UNINETTUNO to officially assign you – in case of success – the university study credits corresponding to the selected courses, based on the Credits (European Credits Transfer System) - European Credit Transfer System, recognised by the Italian and by EU universities.

## Detailed Programme Facts

• Deadline and start date A student can apply at any time for this programme, there is no deadline.
• Programme intensity Part-time
• Average part-time duration 1 months
• Intensity Flexible
• Credits
5 ECTS
• Languages
• English
• Arabic
• French
• Italian
• Delivery mode
Online
• Time flexibility
Fully structured
• Attendance
No Attendance
• Teacher support
Continuous support with feedback on request

## Programme Structure

Courses included:
• Lesson n. 1: Sequences
• Lesson n. 2: Series
• Lesson n. 3: Criteria for series convergence
• Lesson n. 4: Sequences and series of functions
• Lesson n. 5: Power Series
• Lesson n. 6: Taylor series
• Lesson n. 7: Fourier series
• Lesson n. 8: Functions of two variables
• Lesson n. 9: Continuity and Partial derivatives
• Lesson n. 10: Differentiability
• Lesson n. 11: Functions of three or more variables
• Lesson n. 12: Extreme of functions
• Lesson n. 13: Lagrange Multipliere
• Lesson n. 14: Double Integrals
• Lesson n. 15: Double integrals over regions
• Lesson n. 16: Change of variables
• Lesson n. 17: Triple Integrals
• Lesson n. 18: Evaluation of triple integrals
• Lesson n. 19: Applications of integration
• Lesson n. 20: Differential equations
• Lesson n. 21: First order differential equations
• Lesson n. 22: Second order linear differential equations
• Lesson n. 23: Second order inhomogeneous differential equations
• Lesson n. 24: Higher order differential equations

## Lecturers

Prof. Michael Lambrou - University of Crete (Heraklion/Crete - Greece)

## English Language Requirements

This programme may require students to demonstrate proficiency in English.

## General Requirements

• to have a connection to the Internet. For optimum use an ADSL connection is suggested.
• to have installed on one's own system one of the principal browsers available, for example: Microsoft Edge
• Note: Internet Explorer 11 on Windows 7 is not supported.
• On the Linux platform it is possibile to access films in streaming by installing the proper codec on one's own mutimedia player of choice.
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• to have installed on one's own system the software Adobe Acrobat Reader in order to view materials in pdf format.

## Tuition Fee

• ### International Applies to you

180 EUR/year
Tuition Fee
Based on the original amount of 180 EUR per year and a duration of 1 months.
• ### National Applies to you

180 EUR/year
Tuition Fee
Based on the original amount of 180 EUR per year and a duration of 1 months.
We've labeled the tuition fee that applies to you because we think you are from and prefer over other currencies.

## Funding

Studyportals Tip: Students can search online for independent or external scholarships that can help fund their studies. Check the scholarships to see whether you are eligible to apply. Many scholarships are either merit-based or needs-based.

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