Study Guide

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Electronic material as well as web material published on the course's Learn platform. Exercises and their model answers are also given to students on the course's Learn platform and / or Teams channel.

Yksilölliset oppimisväylät

Participation in contact and / or remote learning according to the work schedule. The student completes the assignments, tasks and project work required in the course before the given deadlines and participates in the exam at the end of the course if it will be arranged.

Alternative methods of study must be agreed with the lecturer in charge before the beginning of the course.

TKI ja työelämäyhteistyö

This course does not include any RDI- or working life cooperation.

Tentit ja muut määräajat

Practical exercises are returned before their set deadlines. Work that is returned after the deadlines will not be reviewed. Exams and their dates will be agreed upon together with the students.

Opiskelijan työmäärä

A total of 135h, of which about 55hrs is contact learning and 80hrs is independent work.

Evaluation scale

1-5

Assessment methods and criteria

Grading is based on participation and activity in contact learning, accepted practical exercises and their scores, and possible exams.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Electronic material as well as web material published on the course's Learn platform. Exercises and their model answers are also given to students on the course's Learn platform and / or Teams channel.

Yksilölliset oppimisväylät

Participation in contact and / or remote learning according to the work schedule. The student completes the assignments, tasks and project work required in the course before the given deadlines and participates in the exam at the end of the course if it will be arranged.

Alternative methods of study must be agreed with the lecturer in charge before the beginning of the course.

TKI ja työelämäyhteistyö

This course does not include any RDI- or working life cooperation.

Tentit ja muut määräajat

Practical exercises are returned before their set deadlines. Work that is returned after the deadlines will not be reviewed. Exams and their dates will be agreed upon together with the students.

Opiskelijan työmäärä

A total of 135h, of which about 55hrs is contact learning and 80hrs is independent work.

Evaluation scale

1-5

Assessment methods and criteria

Grading is based on participation and activity in contact learning, accepted practical exercises and their scores, and possible exams.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Electronic material as well as web material published on the course's Learn platform. Exercises and their model answers are also given to students on the course's Learn platform and / or Teams channel.

Yksilölliset oppimisväylät

Participation in contact and / or remote learning according to the work schedule. The student completes the assignments, tasks and project work required in the course before the given deadlines and participates in the exam at the end of the course if it will be arranged.

Alternative methods of study must be agreed with the lecturer in charge before the beginning of the course.

TKI ja työelämäyhteistyö

This course does not include any RDI- or working life cooperation.

Tentit ja muut määräajat

Practical exercises are returned before their set deadlines. Work that is returned after the deadlines will not be reviewed. Exams and their dates will be agreed upon together with the students.

Opiskelijan työmäärä

A total of 135h, of which about 55hrs is contact learning and 80hrs is independent work.

Evaluation scale

1-5

Assessment methods and criteria

Grading is based on participation and activity in contact learning, accepted practical exercises and their scores, and possible exams.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 or 1987. Course material provided by the lecture.

Yksilölliset oppimisväylät

Scheduled track:
To be settled at the course kick off.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled later on.

Tentit ja muut määräajat

To be settled later on.

Opiskelijan työmäärä

135 h.

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 or 1987. Course material provided by the lecture.

Yksilölliset oppimisväylät

Scheduled track:
You participate in lectures and exercises according to the weekly schedule.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled at the course kick off.

Tentit ja muut määräajat

To be settled at the course kick off.

Opiskelijan työmäärä

135 h

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 or 1987. Course material provided by the lecture.

Yksilölliset oppimisväylät

Scheduled track:
To be settled at the course kick off.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled later on.

Tentit ja muut määräajat

To be settled later on.

Opiskelijan työmäärä

135 h.

Further information

Opintojakso on tarjolla myös:
Avoimen AMKin opiskelijoille 2 paikkaa

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 or 1987. Course material provided by the lecture.

Yksilölliset oppimisväylät

Scheduled track:
You participate in lectures and exercises according to the weekly schedule.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled later on.

Tentit ja muut määräajat

To be settled later on.

Opiskelijan työmäärä

135 h

Further information

Opintojakso on tarjolla myös:
Avoimen AMKin opiskelijoille 2 paikkaa

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Electronic material as well as web material published on the course's Learn platform. Lecture notes and practical exercises. Possible literature / book as additional material.

Yksilölliset oppimisväylät

Participation in contact and / or remote learning according to the work schedule. The student completes the assignments, tasks and project work required in the course before the given deadlines and participates in the exam at the end of the course if it will be arranged.

Alternative methods to complete the course must be agreed with the lecturer in charge before the beginning of the course.

TKI ja työelämäyhteistyö

This course does not include any RDI- or working life cooperation.

Tentit ja muut määräajat

Practical exercises are returned before their set deadlines. Work that is returned after the deadlines will not be reviewed. Exams and their dates will be agreed upon together with the students.

Opiskelijan työmäärä

A total of 135h, of which about 70h is contact learning and 65h is independent work.

Evaluation scale

1-5

Assessment methods and criteria

Grading is based on participation and activity in contact learning, accepted practical exercises and their scores, and possible exams.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Material given by teacher and exercises.

Yksilölliset oppimisväylät

Exam

TKI ja työelämäyhteistyö

None.

Tentit ja muut määräajat

Exam(s) and exercises and problems.

Kansainvälinen yhteistyö

None

Opiskelijan työmäärä

5 credits

Evaluation scale

1-5

Assessment methods and criteria

Exam(s) and exercises and problems.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 tai 1987. Course material provided by the lecture.

Yksilölliset oppimisväylät

Scheduled track:
To be settled at the course kick off.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled later on.

Tentit ja muut määräajat

To be settled later on.

Opiskelijan työmäärä

135 h.

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Lectures and exercises.

Yksilölliset oppimisväylät

Exam

TKI ja työelämäyhteistyö

None.

Tentit ja muut määräajat

Exam(s) and exercises and problems

Kansainvälinen yhteistyö

None.

Opiskelijan työmäärä

5 credits

Evaluation scale

1-5

Assessment methods and criteria

Exam(s) and exercises and problems

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 tai 1987. Course material provided by the lecturer.

Yksilölliset oppimisväylät

Scheduled track:
You participate in lectures and exercises according to the weekly schedule.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled at the course kick off.

Tentit ja muut määräajat

To be settled at the course kick off.

Opiskelijan työmäärä

135 h

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 tai 1987. Course material provided by the lecturer.

Yksilölliset oppimisväylät

Scheduled track:
You participate in lectures and exercises according to the weekly schedule.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled later on.

Tentit ja muut määräajat

To be settled later on.

Opiskelijan työmäärä

135 h

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Textbook: Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outline Series, McGraw-Hill 1982 tai 1987. Course material provided by the lecture.

Yksilölliset oppimisväylät

Scheduled track:
To be settled at the course kick off.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled later on.

Tentit ja muut määräajat

To be settled later on.

Opiskelijan työmäärä

135 h.

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Lecture notes and calculations.

Yksilölliset oppimisväylät

Final Exam.

TKI ja työelämäyhteistyö

This course does not include RDI and work-related cooperation.

Evaluation scale

1-5

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Seymour Lipschutz, Essential Computer Mathematics, Schaum's Outlines, McGraw-Hill 1982/1987.

Yksilölliset oppimisväylät

Scheduled track:
To be settled at the course kick off.

Independent track:
You can show your competence e.g. by a certificate. To be settled at the course kick off.

TKI ja työelämäyhteistyö

To be settled later on.

Tentit ja muut määräajat

To be settled later on.

Opiskelijan työmäärä

135 h.

Evaluation scale

1-5

Assessment methods and criteria

To be settled at the course kick off.

Objective

You are able to perform calculations in different number systems.
You are able to present valid arguments.
You are able to combine sets algebraically.

Content

How are numbers presented in number systems and calculations performed?
What do logic and valid argumentation mean?
How are sets and relations defined and how are they combined and illustrated?
What does abstract algebra, especially Boolean algebra, mean?

Opiskelumateriaali

Lecture notes and calculations.

Yksilölliset oppimisväylät

Final Exam.

TKI ja työelämäyhteistyö

This course does not include RDI and work-related cooperation.

Evaluation scale

1-5