Tentalabbet

TAMS24 · 4 credits · Basic level (G2F) · Matematik, Tillämpad matematik

Statistics, First Course

Active · next start HT 2026

86%

passed the latest ordinary exam

TEN1 · 29 Oct 2025 · 100 students

77%

passed the ordinary exams, all sittings over the last 5 years

TEN1 · 542 students

44%

Harder than 44% of courses at basic level

Compared with 874 courses at the same level, ordinary exams over the last three academic years. 214 students.

Part of 4 programmes

Exam

TEN1 Written examination

  • 5
  • 4
  • 3
  • U

Ordinary exams

77% passed · 542 students

  • 86%100
  • 77%114
  • 91%113
  • 81%101
  • 54%114

Re-exams

80% passed · 154 students

  • 20%5
  • 86%14
  • 64%11
  • 95%19
  • 83%12
  • 78%9
  • 88%8
  • 92%24
  • 70%20
  • 78%32
  • Pass the re-exam: 80% (154 students), compared with 77% (542 students) on the ordinary exam
  • Get 4 or 5: 51% (696 students)

Other modules

Partial exams, hand-ins and labs. They are not part of the figures at the top.

Hand-in or lab

LAB1 Laboratory work

  • G

Main rounds

100% passed · 504 students

  • 100%87
  • 100%108
  • 100%111
  • 100%100
  • 100%98

Later rounds

100% passed · 30 students

  • 100%18
  • 100%7
  • 100%5
  • Pass a later round: 100% (30 students), compared with 100% (504 students) on the ordinary exam
Show small sittings (11)

Sittings with fewer than 5 students, often credit transfers or special sittings. They are not part of any figure on this page.

  • 100%1
  • 100%1
  • 100%4
  • 100%1
  • 100%1
  • 100%1
  • 100%1
  • 100%1
  • 100%2
  • 100%1
  • 100%3

About the course

Aim

The course is intended to give basic knowledge of the theory and methods of statistical inference, i.e. how to use observed data to draw conclusions about phenomena influenced by random factors. By the end of the course, the student should be able to:

  • use an appropriate probability model to describe and analyse observed data and draw conclusions concerning interesting parameters;
  • derive point estimators of parameters and analyse their properties;
  • understand the principles of statistical inference based on confidence intervals and hypothesis testing;
  • construct confidence intervals and test hypotheses using observed data, draw conclusions and describe the uncertainty;
  • explore the nature of the relationships between two or several variables by using simple or multiple linear regression models and discuss the adequacy of the models;
  • find probability models and statistical methods in applications from engineering, economy and science and evaluate the results;
  • use appropriate statistical software for certain types of statistical analyses.

Content

Chi-square-, t-, F-distribution. Point estimation, properties of estimators, the method of maximum likelihood, the method of moments and the least squares method. Confidence intervals and tests of hypotheses for one or several samples especially for normal, binomial and Poisson distribution and certain cases when the central limit theorem can be applied. Chisquare tests. Random vectors, mean vectors and covariance matrices. The multivariate normal distribution.Multiple regression, estimation of parameters, confidence intervals, prediction, analysis of variance table, selection of regression model.Statistical software is used for regression analysis.

Examiner
Martin Singull
Scheduled hours
44 h
Main field of study
Matematik, Tillämpad matematik
Syllabus on Studieinfo ↗