Unit 3 Mastery: Work, Energy, and Power

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Last updated 4:50 AM on 3/5/26
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26 Terms

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Kinetic Energy (K)

The energy associated with the motion of an object, defined as K = 1/2 mv².

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Scalar Quantity

A quantity that has magnitude only, with no direction; kinetic energy is a scalar.

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Work-Energy Theorem

States that the net work done on an object equals the change in its kinetic energy (W_net = ΔK).

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Conservative Force

A force where the work done is independent of the path taken between two points.

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Non-Conservative Force

A force where the work done depends on the path taken, often converting mechanical energy to thermal energy.

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Potential Energy (U)

Energy stored in a system due to the configuration or relative position of objects.

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Gravitational Potential Energy (U_g)

The potential energy of an object due to its height in a gravitational field, defined as U_g = mgy.

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Elastic Potential Energy (U_s)

Energy stored in a spring following Hooke's Law, defined as U_s = 1/2 kx².

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Law of Conservation of Energy

The principle that total mechanical energy remains constant when only conservative forces are acting.

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Net Work (W_net)

The total work done by all forces acting on an object.

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Total Mechanical Energy (E_mech)

The sum of kinetic and potential energy in a system, E_mech = K + U.

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Stable Equilibrium

A state where a small displacement from equilibrium results in a restoring force returning the object to its original position.

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Unstable Equilibrium

A state where a small displacement results in a force that pushes the object further away from its original position.

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Work Done by Conservative Forces (W_cons)

The work done by a conservative force, defined as W_cons = -ΔU.

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Maximum Compression of Spring

The point at which the kinetic energy of an object transferred to a spring is entirely converted into elastic potential energy.

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Newton's Second Law

The law stating that the net force acting on an object equals the mass of the object times its acceleration (F_net = ma).

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Forces in Closed Path

If a force is conservative, the total work done around any closed path is zero ( ∮F_cons · dr = 0).

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Hooke's Law

The principle stating that the force exerted by a spring is proportional to its displacement from its equilibrium position (F_s = -kx).

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Change in Potential Energy (∆U)

The change in potential energy of a system is equal to the negative of the work done by conservative forces.

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Work-Energy Principle

The principle that the work done by the net forces acting on an object equals the change in its kinetic energy.

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Friction Force

A force that opposes motion, often classified as a non-conservative force.

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Mechanical Energy Loss

A reduction in total mechanical energy due to the work done by non-conservative forces.

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Example Problem - Spring Compression

Problem involving calculating the compression of a spring when an object falls from a height.

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Reference Level in Potential Energy

A chosen height (y=0) from which other heights are measured for calculating gravitational potential energy.

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Acceleration Due to Gravity (g)

The acceleration experienced by an object due to Earth's gravitational field, approximately 9.8 m/s².

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Work Calculation Formula

Work can be calculated as W = ∫F · dx, representing the scalar product of force and distance.

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