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Math3 Derivative and Integral SupportLaajuus (1 cr)

Course unit code: TT00CD58

General information


Credits
1 cr
Teaching language
Finnish
English
Responsible person
Harri Varpanen, TTV
Pekka Varis, TIC

Objective

This course is meant to be taken simultaneously with Math3 Derivative and Integral. In this course you receive support in your studies and rehearse the contents of Math3 Derivative and Integral with guidance. During this course you further your knowledge of mathematical principles underlying engineering with regard to the derivative and the integral.

EUR-ACE: Knowledge and understanding
You have the knowledge and understanding of mathematics and other basic sciences underlying your engineering specialisation, at a level necessary to achieve the other programme learning outcomes (EA-KW).

After completing this course you have increased and strengthened your knowledge about the contents of Math3 Derivative and Integral course.

Content

By completing this unit, you will have strengthened and deepened your knowledge of the content of the Mat3 Derivatives and Integral. You will receive support for your studies and practice the concepts of derivative and integral in a guided way, which will contribute to your understanding of mathematical principles in engineering. The course will help you apply what you learn to solve practical problems and provide a solid foundation for further study. You will also gain confidence in your calculation routines and strengthen your understanding of the concepts of derivatives and integrals through different types of exercises.

Qualifications

You understand the concept of a function and notations of functions and are able to solve simple tasks related to elementary functions, using information technology if necessary.

Assessment criteria, approved/failed

You know the physical and geometric interpretation of the derivative and the integral. You are able to differentiate polynomial expressions with the help of information technology if necessary. You are able to estimate values of derivatives and integrals when you have a graph of a function at your disposal.

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