Kinetic Energy - Yousef's Notes
Kinetic Energy

Kinetic Energy

Defining the function $$ K=\frac{1}{2}mv^2 $$ , called kinetic energy, the Work-energy Theorem reads $$ W=(K_2-K_1)=\Delta K $$

Properties

  • Same units as work
  • the kinetic energy of a particle is a scalar quantity; it depends on only the particle’s mass and speed
  • Kinetic energy can never be negative, and it is zero only when the particle is at rest.
  • the kinetic energy can be though of as the total work need to accelerate a body from rest to its present speed.
  • Power can be interpreted as the rate at which the kinetic energy of the system changes.
  • So work done on a body alters the kinetic energy. Let’s be careful though, the total kinetic energy of a composite system can change even if no work is done.