Physics: Energy and Work
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Questions and Answers

What is the formula for work?

  • W = Fd (correct)
  • PE = mgh
  • KE = ½ mv2
  • F= (Gm1m2)/(d2)
  • Define potential energy.

    Potential energy is the energy that an object possesses due to its position or state.

    Kinetic Energy = __ mv2

    1/2

    Match the energy form with its description:

    <p>Potential Energy = Energy due to position Kinetic Energy = Energy of motion Mechanical Energy = Sum of potential and kinetic energy</p> Signup and view all the answers

    Energy can be created or destroyed.

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

    Study Notes

    Energy and Matter

    • The combination of energy and matter make up the universe.
    • Matter is substance, and energy is the mover of substance.
    • Matter is tangible, while energy is more abstract.

    Work

    • Work is the component of force in the direction of motion times the distance moved.
    • W = Fd, where W is work, F is force, and d is distance.
    • Units of work are Newton-meters (N*m), also known as Joules (J).

    Power

    • Power is the rate at which energy is expended.
    • Power = (work done) / (time interval).
    • Units of power are Joules per second (J/s), also known as a watt (W).

    Mechanical Energy

    • Mechanical energy is the energy due to the position or movement of an object.
    • It exists in the forms of potential and kinetic energy, and sums of both.

    Potential Energy

    • Potential energy is the energy an object possesses due to its position.
    • Gravitational potential energy = weight * height, or PE = mgh.

    Kinetic Energy

    • Kinetic energy is the energy of motion.
    • Kinetic energy = ½ mv^2, where m is mass and v is velocity.
    • The kinetic energy of a moving object is equal to the work required to bring it from rest to that speed, or the work the object can do while being brought to rest.

    Work-Energy Theorem

    • The work done on an object equals the change in kinetic energy of the object.
    • Work = ΔKE.

    Conservation of Energy

    • Energy cannot be created or destroyed, only transformed from one form to another.
    • The total amount of energy remains constant.

    Machines

    • A machine is a device that increases or decreases a force or changes the direction of a force.
    • Examples of machines include levers and pulleys.
    • The work output of a machine cannot exceed the work input.

    Efficiency

    • Efficiency is the percentage of the work put into a machine that is converted into useful work output.
    • Efficiency = (useful energy output) / (total energy output) * 100.

    Comparison of KE and Momentum

    • Momentum is directly proportional to velocity, while kinetic energy is proportional to v^2.
    • Momentum and kinetic energy are related but distinct concepts.

    Example Problems

    • Example Problem 1: Calculate the work required to lift a 300-kg refrigerator to a second-floor level.
    • Example Problem 2: Compare the change in kinetic energy resulting from exerting different forces over different distances.
    • Example Problem 3: Calculate the weight of a load lifted using a lever.
    • Example Problem 4: Calculate the maximum force exerted by a hydraulic machine.
    • Example Problem 5: Analyze the energy transformation in an inelastic collision between two freight cars.
    • Example Problem 6: Calculate the fuel efficiency of a car engine.
    • Example Problem 7: Calculate the change in gravitational force between two planets when the distance between them is decreased.
    • Example Problem 8: Calculate the velocity of a ball thrown horizontally from a cliff.
    • Example Problem 9: Calculate the velocity of a cannonball at the top of its trajectory.
    • Example Problem 10: Calculate the horizontal velocity required for a person to jump from a high-rise balcony to a swimming pool.
    • Example Problem 11: Calculate the hang time for a person during a high jump.

    Gravity

    • Law of Universal Gravitation: everything pulls on everything else with a force proportional to the product of their masses and inversely proportional to the square of the distance between them.
    • F = (Gm1m2) / (d^2), where G is the gravitational constant.

    Gravity and Distance: Inverse-Square Law

    • F = (Gm1m2) / (d^2), illustrating the inverse-square relationship between force and distance.

    Weight and Weightlessness

    • Weight is the support force experienced by an object, which can be affected by external accelerations.
    • Astronauts in orbit are in a state of apparent weightlessness due to the absence of a support force.

    Projectile Motion

    • During projectile flight, velocities in both the vertical and horizontal directions can be considered.
    • Projectiles launched horizontally maintain their horizontal velocity, while those launched at an angle have different proportions of velocity in the horizontal and vertical directions.
    • Air drag affects the trajectory of projectiles, and optimal launching angles vary depending on the specific situation.
    • Satellites are projectiles that fall around the Earth rather than into it, and are in a state of continuous free fall.

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    Description

    Understanding the concepts of energy and work in physics, including matter, force, and distance. Learn about the units of work and examples of work in everyday life.

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