Differentiaali- ja integraalilaskennan jatkokurssi (3 cr)
Code: TT00FK12-3001
General information
- Timing
-
01.08.2024 - 17.10.2024
Implementation has ended.
- Number of ECTS credits allocated
- 3 cr
- Virtual portion
- 3 cr
- Mode of delivery
- Online
- Unit
- (2019-2024) School of ICT
- Campus
- Karaportti 2
- Teaching languages
- Finnish
- Seats
- 0 - 5000
- Degree programmes
- Information and Communication Technology
- Teacher in charge
- Janne Salonen
- Groups
-
hakijan_työpöydältä_poistetut_toteutuksetImplementation which has been removed from hakijan työpöytä
- Course
- TT00FK12
Objective
Course contains lessons which include theory, practise and summary. Course's exercises and examples are based on GeoGebra application which could be loaded from geogebra.org.
Content
Introduction
1. Differential equations
2. 2nd order differential equations
3. Trigonometric inverse functions
4. Rational function integration
5. Trigonometric function integration
6. Irrational function integration
7. Exponent, logarithmic and hyperbolic functions
8. Integral applications
9. Important results
10. Derivation of integral using parameter
11. Numeric integration methods
Final exam
Location and time
Course environment is Metropolia's Moodle and course can be done in own pace.
Materials
N/A
Teaching methods
Course is 100% online (self-study) course which can be done in own pace.
Employer connections
N/A
Exam schedules
Online.
International connections
N/A
Completion alternatives
N/A
Student workload
Up to student her-/himself.
Content scheduling
Up to student her-/himself.
Evaluation scale
Hyväksytty/Hylätty
Qualifications
Suositellaan "Differentiaali- ja integraalilaskennan peruskurssia".
Objective
Course contains lessons which include theory, practise and summary. Course's exercises and examples are based on GeoGebra application which could be loaded from geogebra.org.
Content
Introduction
1. Differential equations
2. 2nd order differential equations
3. Trigonometric inverse functions
4. Rational function integration
5. Trigonometric function integration
6. Irrational function integration
7. Exponent, logarithmic and hyperbolic functions
8. Integral applications
9. Important results
10. Derivation of integral using parameter
11. Numeric integration methods
Final exam
Qualifications
Suositellaan "Differentiaali- ja integraalilaskennan peruskurssia".