Work, Energy, and Power Flashcards
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Questions and Answers

What is energy?

  • The rate of change of momentum
  • The ability to do work (correct)
  • The measure of distance
  • The amount of force applied
  • What is work?

    Work is a force applied for a distance, in the same direction as the distance.

    What is the equation for work?

    W=Fdcos(theta)

    What does theta equal when there is no work being done?

    <p>90 degrees</p> Signup and view all the answers

    When is work considered done?

    <p>When components of a force are parallel to a displacement.</p> Signup and view all the answers

    Work is a vector quantity that can be positive or negative.

    <p>False</p> Signup and view all the answers

    What determines the stiffness of a spring according to Hooke's law?

    <p>Spring constant</p> Signup and view all the answers

    What is Hooke's law equation?

    <p>F=kx</p> Signup and view all the answers

    What does kinetic energy depend on?

    <p>Mass and velocity.</p> Signup and view all the answers

    What is the equation for gravitational potential energy?

    <p>PEg=mgh</p> Signup and view all the answers

    What is the formula for elastic potential energy?

    <p>PE elastic = 1/2kX^2</p> Signup and view all the answers

    What is the W-KE theorem?

    <p>Net work on an object = change in kinetic energy.</p> Signup and view all the answers

    What is power?

    <p>The rate at which work is done.</p> Signup and view all the answers

    What does the conservation of energy principle state?

    <p>Energy is conserved.</p> Signup and view all the answers

    Study Notes

    Energy and Work

    • Energy is the capacity to perform work.
    • Work occurs when a force is applied over a distance, requiring direction alignment between force and distance.
    • Work is quantified by the formula: W = Fd cos(theta), measured in joules (Newton * meter).

    Angle Considerations in Work

    • When θ = 0: cos(0) = 1; work is maximized as the object moves positively.
    • At θ = 90 degrees: cos(90) = 0; no work is performed.
    • If θ > 90 degrees: work is negative, indicating opposing direction.
    • If θ < 90 degrees, work is positive; total work can be calculated as w_net, the sum of all forces.

    Characteristics of Work

    • Work is only performed when force components are parallel to displacement.
    • It is a scalar quantity, which can be positive or negative based on force direction relative to displacement.
    • Positive net work accelerates the object, while negative net work results in deceleration.

    Hooke's Law and Springs

    • Hooke's Law focuses on spring mechanics, governed by force, stiffness, and spring constant (k, N/m).
    • The equation for Hooke's Law is F = kx, where k indicates stiffness, and x represents elongation or compression.

    Energy Types

    • Kinetic Energy (KE) depends on mass and velocity, defined as KE = 1/2 mv² (measured in joules).
    • Gravitational Potential Energy (PEg) relies on mass, height, and gravity, expressed as PEg = mgh.
    • Elastic Potential Energy is given by PE elastic = 1/2 kx², based on spring stiffness and compression/stretch distance.

    Energy Conservation

    • The principle of conservation of energy states that total mechanical energy (KE + PE) remains constant in a closed system without friction.
    • The relationship between net work and kinetic energy is expressed as W - KE Theorem: net work equals change in kinetic energy.

    Power

    • Power quantifies the rate at which work is accomplished, defined as P = W/t (watts = joules/second).
    • An alternate formula for power is P = Fv, combining force and velocity for calculations.

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    Description

    These flashcards cover fundamental concepts of work, energy, and power. Learn key definitions and important equations that describe the relationship between these physical quantities. Ideal for students looking to reinforce their understanding of physics.

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