Program Overview

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University Programs

The University of Sherbrooke offers a wide range of programs for students.

Program Categories

• Communication and marketing
• Law and politics
• Environment and earth sciences
• Engineering
• Management and economic sciences
• Letters and languages
• Music and arts
• Support relationships
• Physical activity sciences
• Health and medical sciences
• Life sciences
• Educational sciences and teaching
• Human sciences
• Computer sciences
• Pure sciences

Program Structure

The university's programs are divided into three cycles:

• 1st cycle (undergraduate)
• 2nd cycle (master's)
• 3rd cycle and postdoctoral stage

Admission Process

To apply, students must:

1. Validate their eligibility
2. Choose a program
3. Plan their application
4. Submit their application
5. Follow up on their application

Eligibility Criteria

Eligibility criteria vary depending on the cycle and program.

• For the 1st cycle, students must have a secondary school diploma or equivalent.
• For the 2nd and 3rd cycles, students must have a bachelor's or master's degree, respectively.

Tuition Fees

Tuition fees vary depending on the student's residency status and program.

• Quebec students
• Canadian students outside Quebec
• French students
• Belgian francophone students
• International students

Financial Aid

The university offers various forms of financial aid, including:

• Scholarships
• Bursaries
• Government programs
• Student jobs

Why Choose the University of Sherbrooke

The university offers:

• Support for success
• Internships
• Pedagogical methods
• Campus life
• Inclusive environment
• Sustainable development
• Research and excellence

Meeting the University

Prospective students can:

• Attend information sessions
• Visit the campus
• Meet with advisors
• Participate in open houses

Specific Program: ING245 - Introduction to Linear Algebra

Presentation

This course introduces students to linear algebra, covering topics such as:

• Matrix language
• Operations on matrices
• Determinants and inverse matrices
• Resolution of linear equation systems
• Vectors in the plane
• Complex numbers
• Vectors in space
• Lines and planes in space
• Vector spaces

Objectives

By the end of this course, students will be able to:

• Formulate problems using vector and matrix concepts
• Solve problems using linear algebra and vector geometry methods

Program Offering This Course

This course is offered as part of the:

• Bachelor's degree in mechanical engineering