Calculus 2 DSBA 2025/2026

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Teachers and Assistants

Group 241 (M+P+) 242 243 244 245 246
Lecturer Andrey Mazhuga
Teacher Andrey Mazhuga Vladislav Balakirev
(tg)
Жижин Андрей
(tg)
Ian Marshall Ian Marshall Andrey Mazhuga
Consultations Sat, 17:00 -- 21:00, via Zoom
One must notify me beforehand
Assistant Зинкин Захар
(tg)
Зинкин Захар
(tg)
Суворова Александра
(tg)
Бизина Дарья
(tg)
Биктибаев Аскар
(tg)
Мамакина Екатерина
(tg)

Course Description

This page contains basic information for the course Calculus-2 in 2025/2026 academic year at Bachelor’s Programme 'HSE and University of London Double Degree Programme in Data Science and Business Analytics' (DSBA).

Grading system

During the course, the student will be formally graded on the following:

  • one in-class oral test (O);
  • one in-class written test (= midterm test) (W);
  • several quizzes (Q, where Q is the average grade of all the quizzes in the course);
  • several homework assignments (H, where H is the average grade of all the homework assignments in the course);
  • one written exam (E).

All grades (namely, O, W, Q, H, and E) are real numbers from 0 to 10.

The cumulative grade, C, is obtained without rounding by the following formula:

C = 4/17*H + 4/17*Q + 4/17*W + 5/17*O.

The final grade for the course, F, is obtained by the following formula:

F = Round(7/10*C + 3/10*E).

where the function Round(x) is defined as follows: if the decimal part of x is less than 0.2, the grade is rounded downwards; if the decimal part of x is greater than 0.7, the grade is rounded upwards; if the decimal part of x is from the interval [0.2;0.7] and the student's seminar attendance during the first semester is not below 66%, the grade is rounded upwards; otherwise the grade is rounded downwards.

Lecture Notes

If you notice an error or do not understand something, please describe it in the Bugs Table.

Module 2


Module 1

  • Lecture 1 (01.09.2025) Series; convergence and divergence; Cauchy's criterion and its negation; necessary condidion for convergence; the tale (= remainder) of a series; linear combination of series; grouping theorem.

Homework

The homework for group 241:

Module 1

The homework for group 242:

Module 1

The homework for group 243:

Module 1

The homework for group 244:

Module 1

The homework for group 245:

Module 1

The homework for group 246:

Module 1

Exams

Results

[ 241] [ 242] [ 243] [ 244] [ 245] [ 246]

Navigation

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