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Home » Basic and Health Sciences » Mathematics » Vectors and Classical Mechanics (V-U) » Introduction to radial an transverse components of velocity and acceleration (V-U)

Introduction to radial an transverse components of velocity and acceleration (V-U)

Course:Vectors and Classical Mechanics (V-U)
Discipline:Basic and Health Sciences
Institute:Virtual University
Instructor(s): Dr. Qasim Ali Chaudhry
Level:Undergraduate

Vectors and Classical Mechanics (V-U)

Amplitude , time period, frequency and energy of Simple Harmonic Motion (V-U)
Angular Momentum in Case of Continuous Distribution of Mass (V-U)
Angular Momentum – Derivation (V-U)
Centre of Mass, Motion of the Center of Mass (V-U)
Chasle’s theorem (V-U)
Example 1 of Perpendicular Axis Theorem (V-U)
Example 1 of Stokes’ Theorem (V-U)
Conservation of energy for a system of particles (V-U)
Example 1 of Volume integral (V-U)
Conservative force field (V-U)
Example 2 of Divergence theorem (V-U)
Curl of a vector Point Function (V-U)
Example 2 of Equation of Motion in Rotating Frame of Reference (V-U)
Curvature and radius of curvature with example (V-U)
Example 2 of Line Integral (V-U)
Definition of Moment of Inertia and Product of Inertia (V-U)
Example 2 of Moment of Inertia (V-U)
Example of Curl (V-U)
Determination of Principal Axes by Diagonalizing the Inertia Matrix (V-U)
Example of Damped Harmonic Oscillator (V-U)

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