lecturer of 2023/2024 Autumn semester
Not opened for teaching. Click the study programme link below to see the nominal division schedule.
Brief description of the course
Indefinite integral, its properties, technique of integration. Definite integral, its properties, geometric interpretation and conditions for existence. Definite integral as a function of its upper limit. Newton-Leibniz formula. Trapezoidal rule. Simpson's rule.
Attending lectures is a prerequisite of the learning process.
Learning outcomes in the course
Upon completing the course the student:
- knows main notions of integral calculus;
- is familiar with the main properties, relations and theorems of this course;
- is familiar with some proof methods and is able to use them for some theorems of this course;
- is able to use and apply methods taught in a subject in order to solve exercises..