Teachers

Lecturer and examiner:
Tatiana Shulman, tatshu@chalmers.se

TA
Guillaume Bellier, bellier@chalmers.se

Nicolas Soderberg, nicolass@chalmers.se

Robin van Haastrecht, robinva@chalmers.se

Course literature

Calculus - Early Transcendentals, James Stewart, 8th or 9th edition.
We will study chapters 13 through 16. It is the same book previously used in many one-variable calculus courses in your programs.

Examination

There will be a final exam conducted at campus.

The planned exam dates, as well as more information about rules, can be found at the student portal. Do not forget to register for the exam!

The exam is 50 pts in total to collect. One needs to collect

20 points for the grade 3

30 points for the grade 4

40 points for the grade 5.

You are allowed to bring with you up to 3 pieces of paper of size A4. You can write, print, draw on both sides of them whatever you want, or those can be pages taken from some book, it is totally up to you what to have on those pieces of paper.

No electronics is allowed.

Any awarded bonus points will be added to the result of the exam. About bonus points see below.

Duggor

There will be 2 duggor in Mobius. Each dugga will consist of 3 problems. For completing 2 problems in a dugga you get 1 bonus point, for completing all 3 problems you get 2 bonus points. That is

3 points in a dugga = 2 bonus points

2 points in a dugga = 1 bonus point.

Therefore those 2 duggor give a chance to get up to 4 bonus points.

You get one week for working on each dugga.

The 1^st dugga will be available from September 24 till October 1.

The 2^nd dugga will be available from October 15 till October 22.

To start a dugga go to Modules in Canvas.

Some general instructions for Mobius you can find in this file Duggor instructions.pdf .

Student Representatives:

TIMAL carllaurin.876@gmail.com Carl Laurin

TKDAT augustma@student.chalmers.se August Matseke

TIMAL almedal@student.chalmers.se Ludwig Almedal

TKDAT Jesperfu@chalmers.se Jesper Führ

TKDAT nicolas.johansson221@hotmail.com Nicolas Johansson

Practice Exams:

Here you can see some exams from previous years and solutions to them. (Most of the exams and solutions are made by previous teachers of this course, so I don't guarantee their correctness. Next to each exam I indicate the numbers of questions which are not relevant (for instance those which are not in our syllabus or formulated in a way which you are not used to) and hence can be ignored.)

Exam2020.pdf SolutionsExam2020.pdf

(ignore questions 1, 5, 6, 8)

Solutions20210104.pdf Solutions20210104.pdf

(ignore 1, 5, 7)

ReExam19082021.pdf SolutionsReexam19082021.pdf

(ignore 1, 5)

Reexam20200820.pdf Solutions20200820.pdf

Reexam20200107.pdf Solutions20200107.pdf

(ignore question 1)

Exam20181030.pdf Solutions20181030.pdf

(ignore question 1)

Exam20191029.pdf Solutions20191029.pdf

(ignore questions 1, 2, 8)

Reexam2021-1.pdf ScanSolLMA017Jnauary2022Reexam (1).pdf Problem 3.pdf

Exam2022.pdf