This course introduces fundamental concepts of classical mechanics. It covers motion in central force fields, including vector analysis, conservative forces, and kinematics in polar coordinates. Students will explore energy conservation, planetary motion, and Kepler's laws. The course also delves into oscillatory motion, simple harmonic oscillators, damped and forced oscillations, and coupled oscillations. Finally, it introduces Lagrangian and Hamiltonian mechanics, frames of reference, generalized coordinates, and equations of motion.
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Everything you need to know about this course
Key areas covered in this course
Knowledge and skills recommended for success
Basic Physics
Calculus
Differential Equations
💡 Don't have all requirements? Don't worry! Many students successfully complete this course with basic preparation and dedication.
How your progress will be evaluated (3 methods)
Comprehensive evaluation of course material understanding
Comprehensive evaluation of course material understanding
Comprehensive evaluation of course material understanding
Explore the career paths this course opens up for you
Apply your skills in this growing field
Apply your skills in this growing field
Apply your skills in this growing field
Apply your skills in this growing field
Apply your skills in this growing field
Real-world sectors where you can apply your knowledge
A structured 13-week journey through the course content
This study schedule is in beta and may not be accurate. Please use it as a guide and consult the course outline for the most accurate information.
Expert tips to help you succeed in this course
Thoroughly review all Tutor-Marked Assignments (TMAs) and their solutions to identify areas of weakness.
Create concept maps linking vector analysis (Unit 1) to central force concepts (Units 2-5) for Module 1.
Practice deriving equations of motion for different oscillatory systems (simple pendulum, mass-spring) from Module 2.
Focus on understanding the mathematical formulations of Lagrangian and Hamiltonian mechanics (Module 3), not just memorizing equations.
Solve all example problems in the course material and attempt additional problems from textbooks.
Dedicate specific study sessions to each module, breaking down the content into smaller, manageable chunks.
Form a study group to discuss challenging concepts and practice problem-solving together.
Prioritize understanding the underlying principles rather than rote memorization of formulas.
Practice applying the concepts to real-world scenarios to enhance comprehension and retention.
Allocate sufficient time for revision and practice exams in the weeks leading up to the final examination.
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