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Reading Quiz - Work

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Reading Quiz - Work & Energy 1. A woman holds a bowling ball in a fixed position. The work she does on the ball ___ 1. depends on the weight of the ball. – PowerPoint PPT presentation

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Title: Reading Quiz - Work


1
Reading Quiz - Work Energy
  • 1. A woman holds a bowling ball in a fixed
    position. The work she does on the ball
  • ___ 1. depends on the weight of the ball.
  • ___ 2. cannot be calculated without more
  • information.
  • ___ 3. is equal to zero.

2
  • 2. A man pushes a very heavy load across a
    horizontal floor. The work done by gravity on the
    load
  • ___ 1. depends on the weight of the load.
  • ___ 2. cannot be calculated without more
  • information.
  • ___ 3. is equal to zero.

3
  • 3. When you do positive work on a particle, its
    kinetic energy
  • ___ 1. increases.
  • ___ 2. decreases.
  • ___ 3. remains the same.
  • ___ 4. need more information about the way
  • the work was done

4
  • 4. The gravitational potential energy of a
    particle at a height z above Earths surface
  • ___ 1. depends on the height z.
  • ___ 2. depends on the path taken to bring the
  • particle to z.
  • ___ 3. both 1 and 2.
  • ___ 4. is not covered in the reading assignment.

5
  • 5. Which of the following is not a conservative
    force?
  • ___ 1. the force exerted by a spring on a
  • particle in one dimension
  • ___ 2. the force of friction
  • ___ 3. the force of gravity
  • ___ 4. not covered in the reading assignment

6
Work
  • Work done by a constant force on an
    object where F magnitude of constant
    force d magnitude of the displacement ?
    angle between the force and displacement
    vectors

7
  • Graphical interpretation of work
  • Work done by a variable force.

8
Conceptual Questions
  • 1) A box slides through a distance of 3 m on a
    rough floor where the force of friction is 10 N.
    What is the work done on the box?
  • ____ a) 0 Nm
  • ____ b) 30 Nm
  • ____ c) - 30 Nm
  • ____ d) 0.30 Nm
  • ____ e) - 0.30 Nm

9
  • 2) The moon revolves around the earth in a
    circular orbit, kept there by the gravitational
    force exerted by the earth. Gravity does
  • ___ a) positive work
  • ___ b) negative work
  • ___ c) no work
  • ___ d) variable work
  • on the moon.
  • What evidence do you have to support your answer?

10
  • 3) The figure shows four situations in which a
    force acts on a box while the box slides to the
    right a distance d across a frictionless floor.
    The magnitudes of the forces are identical. Rank
    the situations according to the work done on the
    box during the displacement, from most positive
    to most negative.

11
Quantitative Questions
  • 1) Find the work done by the force of gravity
    when an object of mass m is raised from a height
    of y meters to a height of yh meters.
  • 2) A spring is a device where the force it exerts
    is directly proportional to its displacement from
    its natural (unstretched) length. The constant of
    proportionality is called the spring constant k.
    Draw a graph of the spring force versus its
    displacement. What is the work done in stretching
    a spring from its natural length by an amount x?

12
  • 3) A 280 kg piano slides 4.3 m down a 30? incline
    and is kept from accelerating by a man who is
    pushing back on it parallel to the incline. The
    effective coefficient of kinetic friction is
    0.40. Calculate (a) the force exerted by the
    man, (b) the work done by the man on the piano,
    (c) the work done by the friction force, (d) the
    work done by the force of gravity, and (e) the
    net work done on the piano.

13
Energy
  • Energy - property that gives something the
    capacity to do work. Three broad categories -
    Kinetic energy - Potential energy - Rest
    energy
  • Kinetic Energy - Energy related to motion
    (definition)
  • Potential Energy - Energy related to position.
  • Rest Energy - Energy by virtue of the mass of an
    object

14
Work-Energy Principle
  • The net work done on an object is always equal to
    the change in its kinetic energy
  • Conservative forces work done by these forces
    are independent of path they depend only on the
    end points. Examples include gravitation, spring
    and magnetic forces.
  • It is meaningful to define an associated
    potential energy only for conservative forces.

15
Quantitative Problems
  • 1) An automobile traveling 60 km/h can brake to a
    stop within a distance of 20 m. If the car is
    going twice as fast, 120 km/h, what is its
    stopping distance? The maximum braking force is
    approximately independent of speed.
  • 2) A 600 gram hammer head strikes a nail at a
    speed of 4.0 m/s and drives it 5.0 mm into a
    wooden board. What is the average force on the
    nail?

16
  • 3) A crate of mass 10 kg is pulled up a rough
    incline with an initial speed of 1.5 m/s. The
    pulling force is 100 N parallel to the incline,
    which makes an angle of 20 with the horizontal.
    If the coefficient of kinetic friction is 0.4,
    and the crate is pulled a distance of 5 m, (a)
    how much work is done against gravity? (b) How
    much work is done against friction? (c) How much
    work is done by the 100 N force? (d) What is the
    change in kinetic energy of the crate? (e) What
    is the speed of the crate after being pulled 5 m?

17
Potential Energy
  • For every conservative force, we can define a
    potential energy function. The change in the
    potential energy is equal to the negative of the
    work done by the conservative force
  • Examples gravitational PE mgh elastic
    PE
  • Note Cannot define a potential energy function
    for a non-conservative force.

18
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19
Conservation of Mechanical Energy
  • Net work done by net force which equals the
    vector sum of conservative and non-conservative
    forces, implying
  • Since , and , the above reduces to
    - the general form of the work-energy principle.
  • If only conservative forces are acting, or if the
    work done by the non-conservative forces present
    is zero, i.e. , then

20
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21
Conceptual Question
  • Two water slides at a pool are shaped
    differently but start at the same height h. Two
    riders, Paul and Kathleen, start from rest at the
    same time on different slides.

22
  • Which rider, Paul or Kathleen, is travelling
    faster at the bottom and who gets there first?
  • ___ a) Paul Paul ___ e) same Paul
  • ___ b) Paul Kathleen ___ f) same Kathleen
  • ___ c) Kathleen Paul ___ g) Paul same
  • ___ d) Kathleen Kathleen ___ h) Kathleen same

23
Quantitative Problems
  • 1) A small mass m slides without friction along
    the looped apparatus show. If the object is to
    remain on the track, even at the top of the
    circle (whose radius is r), from what minimum
    height h must it be released?

24
  • 2) A roller coaster is pulled up to point A where
    it is released from rest. Assuming no friction,
    calculate the speed at points B, C and D. Now
    suppose the roller coaster passes point A with a
    speed of 1.70 m/s. If the average force of
    friction is equal to one fifth of its weight,
    with what speed will it reach point B? The
    distance traveled is 45.0 m.

25
  • 3) A ball is attached to a horizontal cord of
    length L whose other end is fixed. (a) If the
    ball is released, what will be its speed at the
    lowest point of its path? (b) A peg is located a
    distance h directly below the point of attachment
    of the cord. If h 0.80L, what will be the speed
    of the ball when it reaches the top of its
    circular path about the peg?

26
  • 4) The figure shows an 8 kg stone at rest on a
    spring. The spring is compressed 10.0 cm by the
    stone. (a) What is the spring constant? (b) The
    stone is pushed down an additional 30.0 cm and
    released. What is the elastic potential energy of
    the compressed spring just before that release?

27
  • (c) What is the change in the gravitational
    potential energy of the stone-Earth system when
    the stone moves from the release point to its
    maximum height? (d) What is that maximum height,
    measured from the release point?

28
Conservation of Energy Power
  • The law of conservation of energy is one of the
    most important principles of physics. It
    states The total energy is neither increased
    nor decreased in any process. Energy can
    be transformed from one form to another, and
    transferred from one body to another, but the
    total amount remains constant.
  • Power rate of doing work (or transforming
    energy). Hence average power is

29
Discussion Problems
  • 1) Other than nuclear energy, why do we say the
    source of all energy comes from the sun?
    Specifically, what about
  • (a) wind energy
  • (b) hydro-electricity
  • (c) fossil fuel - coal, wood, oil, gas
  • (d) food that we eat

30
  • 2) To accelerate your car at a constant
    acceleration, the cars engine must
  • ____ a) maintain a constant power output
  • ____ b) develop ever-decreasing power
  • ____ c) develop ever-increasing power
  • ____ d) maintain a constant turning speed

31
  • 3) Compared to yesterday, you did 3 times the
    work in one-third the time. To do so, your power
    output must have been
  • ____ a) the same as yesterdays power output
  • ____ b) one-third of yesterdays power output
  • ____ c) 3 times yesterdays power output
  • ____ d) 9 times yesterdays power output
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