Mechanics 1

Course code PHYS 1170

Credit 3.0

Length 60.0 hours

Course outline View

This course is designed for engineering students. It covers Newton's laws, kinematics, statics, and dynamics for particles and systems of particles, static and rotational equilibrium, analysis of structures, planar motion of rigid bodies, as well as Thermodynamics. The emphasis of this course will be on solving problems.

Prerequisites

Physics 1 (PHYS 1100) and Calculus 1 (MATH 1100), both with a minimum 'C-' grade.

Missing prerequisites?

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What you will learn

  • Force Vectors (vector algebra, components)
  • Equilibrium of a particle
  • Force system resultants
  • Moments (torque, cross-product, force-couples)
  • Rigid Body Equilibrium (force+moment-balance, 6 equations)
  • Structural analysis
  • Internal forces
  • Friction (sliding, static)
  • Kinematics (v, a, t-, x-dependent, cylindrical coordinates)
  • Kinetics (F=ma problems in various coordinates)
  • Thermodynamics (Zeroth law and heat capacity; kinetic theory; first law of thermodynamics; heat engines)

How to register

This course is offered as part of a VCC program only.

Course schedules

Select your program to see the available course schedules.

CRN# Duration Delivery Location
42472 January 5, 2026
to April 22, 2026
Lecture
Online
Varies See full schedule

Online courses listed without scheduled meeting times can be completed on your own schedule.

CRN# Duration Delivery Location
42375 January 4, 2027
to April 23, 2027
See full schedule Register

Online courses listed without scheduled meeting times can be completed on your own schedule.

Contact us

If you have any question, please email at advising@vcc.ca.

† This information is intended as a guideline only. Program and course details are subject to change with the approval of VCC's Board of Governors.

Indigenous Territory Acknowledgment

VCC is located on the traditional territories of the xʷməθkʷəy̓əm (Musqueam), Sḵwx̱wú7mesh (Squamish), and səlilwətaɬ (Tsleil-Waututh) peoples, and we acknowledge our privilege to be here.