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Physics
Foundational Physics
Classical Mechanics
1. Introduction to Classical Mechanics
2. Mathematical Preliminaries
3. Kinematics: The Description of Motion
4. Dynamics: The Laws of Motion
5. Common Forces in Mechanics
6. Work and Energy
7. Systems of Particles and Linear Momentum
8. Rotational Motion
9. Static Equilibrium and Elasticity
10. Gravitation
11. Oscillatory Motion
12. Fluid Mechanics
13. Non-Inertial Reference Frames
14. Introduction to Advanced Formulations
Work and Energy
Work
Work Done by a Constant Force
Mathematical Definition
Work-Angle Relationship
Positive and Negative Work
Work Done by a Varying Force
Calculating Work from Force vs. Displacement Graphs
Work as an Integral
Path Dependence
Work and the Scalar Product
Dot Product in Work Calculations
Component Analysis
Kinetic Energy
Definition of Kinetic Energy
Translational Kinetic Energy
Derivation from Newton's Laws
The Work-Energy Theorem
Statement and Proof
Net Work and Energy Change
Potential Energy
Conservative and Non-Conservative Forces
Path Independence
Examples of Conservative Forces
Gravitational Force
Spring Force
Examples of Non-Conservative Forces
Friction
Air Resistance
Gravitational Potential Energy
Near Earth's Surface
mgh Formula
General Formulation
Universal Gravitation
Elastic Potential Energy
Springs and Hooke's Law
Derivation
Potential Energy Diagrams
Energy Landscapes
Equilibrium Points
Stable Equilibrium
Unstable Equilibrium
Neutral Equilibrium
Turning Points
Conservation of Mechanical Energy
The Principle of Conservation of Energy
Isolated Systems
Conservative Forces Only
Total Mechanical Energy
Sum of Kinetic and Potential Energy
Problem Solving with Energy Conservation
Identifying Energy Transformations
Including Non-conservative Forces
Energy Methods vs. Force Methods
Power
Average and Instantaneous Power
Power as Rate of Work
Mathematical Definitions
Power in Mechanical Systems
P = F·v Formula
Applications
Engines
Motors
Efficiency
Energy Conversion
Power Losses
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5. Common Forces in Mechanics
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7. Systems of Particles and Linear Momentum