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Work Added Equation (With Kinetic Energy)

Reference from the original Physics I textbook.

Work Added Equation (With Kinetic Energy)

Work–energy theorem: ΔK = K_f − K_i = W_net. For a constant net force, ½m(v_f² − v_i²) = F⃗_net · Δr⃗.

 

m= Mass (kg)​
v→f= Final Velocity (m/s)​
v→i= Initial Velocity (m/s)​
F→= Force (N)​
d→= Displacement (m)

Related Glossary Terms

Dot Product, Kinetic Energy Equation, Work Equation

Index

Chapter 5 - Introduction to Energy

Chapter 5 - FFR - Power

 

Reviewed physics notes (1)

These corrections keep the original lesson’s purpose while fixing errors in the source edition.

  • An arbitrary single force does not equal the total kinetic-energy change. — Reference 1

About this edition and its source ↗

Glossary and deeper reading · 2 refreshers

These editorial refreshers supplement the reading. Definitions and examples are added guidance; original source wording and recorded answers remain in their original context.

  • Mechanical work

    Mechanical work is energy transferred by a force through displacement of its point of application. For a constant force on a particle, it depends on the force component along the particle’s displacement, and it can be positive, negative, or zero. For example, a magnetic force perpendicular to a particle’s displacement does zero work on that particle.

    Read more: Work and force →

  • Kinetic energy

    Kinetic energy is energy associated with motion relative to a chosen reference frame. For a nonrelativistic translating object it is one half of its mass times speed squared. For example, doubling a cart’s speed quadruples its translational kinetic energy when its mass stays fixed.

    Read more: Kinetic energy →

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