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Functions and differentials (5 cr)

Code: TX00FN65-3001

General information


Enrollment
02.12.2024 - 31.12.2024
Registration for the implementation has ended.
Timing
13.01.2025 - 11.05.2025
Implementation is running.
Number of ECTS credits allocated
5 cr
Local portion
5 cr
Mode of delivery
On-campus
Unit
(2019-2024) School of Smart and Clean Solutions
Campus
Leiritie 1
Teaching languages
Finnish
Seats
0 - 80
Degree programmes
Electrical and Automation Engineering
Teachers
Susanna Varonen
Teacher in charge
Raisa Kallio
Course
TX00FN65

Implementation has 10 reservations. Total duration of reservations is 15 h 0 min.

Time Topic Location
Tue 14.01.2025 time 18:45 - 20:15
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 28.01.2025 time 17:00 - 18:30
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 04.02.2025 time 18:45 - 20:15
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 25.02.2025 time 17:00 - 18:30
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 04.03.2025 time 18:45 - 20:15
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 11.03.2025 time 18:45 - 20:15
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 25.03.2025 time 17:00 - 18:30
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 01.04.2025 time 18:45 - 20:15
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 15.04.2025 time 17:00 - 18:30
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
Online
Tue 29.04.2025 time 17:00 - 18:30
(1 h 30 min)
Funktiot ja differentiaalilaskenta TX00FN65-3001
MMC304 Oppimistila
Changes to reservations may be possible.

Objective

The student knows the concept of a function and most common real-valued functions. The student can apply differential calculus in his/her professional studies. The student knows the concept of integral in mathematics.

Content

• Functions
• Differential calculus: limit, derivative and applications
• Fundamentals of integral calculus

Location and time

N/A

Materials

N/A

Teaching methods

N/A

Employer connections

N/A

Exam schedules

N/A

International connections

N/A

Completion alternatives

N/A

Student workload

N/A

Content scheduling

N/A

Further information

N/A

Evaluation scale

0-5

Assessment criteria, satisfactory (1)

The student has achieved the objectives of the course to a satisfactory level. The student will be able to identify, define and use concepts and models in the subject area of the course. The student understands the prerequisites and principles of the development of expertise. The student has completed the learning tasks required for the course to the minimum standard. The student's competence has developed in such a way that he/she will be able to complete future professional studies and eventually work in the field

Assessment criteria, good (3)

The student has achieved the objectives of the course well, although there are still areas where knowledge and skills need to be improved. The student has completed the learning tasks of the course at a satisfactory or good level. The student has a good understanding of the concepts and models of the subject matter of the course and is able to carry out a reasoned analysis. The student will be able to apply what he/she has learnt in learning and working situations. Students will understand the importance of expertise in the field and be able to analyse their own expertise.

Assessment criteria, excellent (5)

The student has achieved the objectives of the course with distinction. The student has completed the learning tasks of the course at a good or excellent level. The student has an excellent command of the concepts and models of the subject matter of the course. The student is able to analyse fluently and reasonably and to propose practical development measures. The student has a good ability to apply what he/she has learned in learning and working situations. The student will be able to analyse expertise in the field and his/her own development as an expert

Assessment criteria, approved/failed

The student has achieved the objectives of the course to a satisfactory level. The student will be able to identify, define and use concepts and models in the subject area of the course. The student understands the prerequisites and principles of the development of expertise. The student has completed the learning tasks required for the course to the minimum standard. The student's competence has developed in such a way that he/she will be able to complete future professional studies and eventually work in the field

Assessment methods and criteria

N/A

Qualifications

The student has basic mathematical skills acquired in the course Basic Studies in Engineering Mathematics.

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