Mathematics 2 (4 cr)
Code: TK00BS62-3020
General information
- Enrollment
-
30.12.2024 - 26.01.2025
Registration for the implementation has ended.
- Timing
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01.01.2025 - 30.03.2025
Implementation has ended.
- Number of ECTS credits allocated
- 4 cr
- Local portion
- 4 cr
- Mode of delivery
- Contact learning
- Unit
- Teknologia
- Teaching languages
- Finnish
- Degree programmes
- Bachelor’s Degree in Mechanical Engineering
Realization has 10 reservations. Total duration of reservations is 32 h 30 min.
| Time | Topic | Location |
|---|---|---|
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Wed 15.01.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 22.01.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 29.01.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 05.02.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 12.02.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 19.02.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 26.02.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 12.03.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Wed 19.03.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Thu 27.03.2025 time 17:00 - 20:15 (3 h 15 min) |
Matematiikka 2 TK00BS62-3020 |
Teams opetus
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Objective
To partly review and add to high school and vocational college mathematics.
Content
Geometry
Trigonometric functions and equations
Logarithmic and exponential functions
Derivative and integral
Materials
Insinöörin matematiikka;
Holmlund Eero, Huuskonen Maija, Makkonen Heikki, Surakka Jarkko, Tuomenlehto Ari
Edita
Evaluation scale
0 - 5
Assessment criteria, excellent (5)
The students are able to apply trigonometry and vector algebra to complete demanding tasks.
The student can apply differential calculus to more demanding tasks.
A commendable level requires that you get more than 90% of the maximum points in the exam
Assessment criteria, good (3)
The students are proficient in vector dot, cross and triple products and their meaning. They understand the basic facts concerning determinants and matrices.
The student knows how to solve differential calculus problems of medium difficulty.
A good level requires that you get about 70 - 80% of the maximum points in the exam.
Assessment criteria, satisfactory (1)
The students are proficient in the basic calculations for plane figures and three dimensional objects. They are proficient in the principles of trigonometry functions and understand the concept of vector.
The student masters the basic calculations of differential calculus.
A satisfactory level requires that approximately 50 - 60% of the maximum points in the exam are obtained.
Prerequisites
Mathematics 1