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Motion 11.1 Distance and Displacement

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Motion 11.1 Distance and Displacement Chapter 11 What are we going to learn? Methods of describing motion How can vectors be combined? A story of motion... – PowerPoint PPT presentation

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Title: Motion 11.1 Distance and Displacement


1
Motion11.1 Distance and Displacement
  • Chapter 11

2
What are we going to learn?
  • Methods of describing motion
  • How can vectors be combined?

3
A story of motion...
  • Once upon a time, 3 students (George, Harry, and
    William) were on their way to school. When asked
    the question, How fast are your friends moving?
    there were very different and conflicting answers
    from the students.

4
  • George says that Harry and William are moving
    very fast.
  • Harry says that George is moving but William is
    not.
  • William says that George is moving but Harry is
    not.

5
  • If everyone is telling the truth, how can this be?

6
  • Its all a matter of frame of reference...
  • Hint........

7
  • George is standing waiting at the bus stop. Harry
    and William are already on a moving bus.

8
Frame of Reference
  • Necessary to describe motion accurately and
    completely
  • A system of objects that are not moving with
    respect to one another

9
Relative Motion
  • Movement in relation to a frame of reference
  • More on this later.....

10
Distance
  • Length of the path between two points

11
Distance Units
  • SI unit for distance meter (m)
  • For very large distances kilometers (km)
  • For distances smaller than meters centimeters
    (cm)

12
Displacement
  • Direction from the starting point and the length
    of a straight line from the starting point to the
    ending point
  • Gives information both about how far away an
    object is from a given point and
    in what direction the object is
    from that point
  • Displacement is a vector

13
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14
Vectors
  • A quantity that has direction and magnitude (can
    be size, length, or amount)
  • Add displacements using vector addition

15
Vector Addition
  • When two vectors have the same direction, you can
    add their magnitudes

16
  • When two vectors are in opposite directions,
    subtract one magnitude from the other
  • Ex A police officer going the speed limit of 45
    mph clocks you going in the opposite direction at
    92 mph. Do you get a ticket?

17
  • Since the vehicles are going in opposite
    directions, subtract the police officer vector
    from your vehicle vector...the answer is your
    unknown speed
  • 92 mph 45 mph 47 mph
  • (2 mph over the speed limit)

18
  • When two or more vectors have different
    directions, combine them by graphing

19
Vector Addition
  • Sum of two or more vectors is the resultant
    vector

20
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21
Review Questions
  • What two things must you know to describe the
    motion of an object?

22
Review Questions
  • What two things must you know to describe the
    motion of an object?
  • Frame of reference and direction

23
  • True or false?
  • A frame of reference is not necessary to
    describe motion accurately and completely.

24
  • True or false?
  • A frame of reference is not necessary to
    describe motion accurately and completely.
  • False, frame of reference is necessary to
    accurately describe motion

25
  • True or false?
  • Five blocks south is an example of a
    displacement.

26
  • True or false?
  • Five blocks south is an example of a
    displacement.
  • True

27
  • Circle the letter of the SI unit best suited for
    measuring the length of a room in your home.
  • a. kilometers b. meters
  • c. centimeters d. millimeters

28
  • Circle the letter of the SI unit best suited for
    measuring the length of a room in your home.
  • a. kilometers b. meters
  • c. centimeters d. millimeters

29
  • Imagine that you are a passenger in a car. Circle
    the letter of the best frame of reference you
    could use to determine how fast the car is moving
    relative to the ground.
  • a. the people sitting next to you in the
    backseat
  • b. the driver of the car
  • c. a van traveling in the lane next to your car
  • d. a sign post on the side of the road

30
  • Imagine that you are a passenger in a car. Circle
    the letter of the best frame of reference you
    could use to determine how fast the car is moving
    relative to the ground.
  • a. the people sitting next to you in the
    backseat
  • b. the driver of the car
  • c. a van traveling in the lane next to your car
  • d. a sign post on the side of the road

31
  • What would your total displacement be if you
    walked from your front door, around the block,
    and then stopped when you reached your front door
    again?
  • a. one block b. two blocks
  • c. the entire distance of your trip d. zero

32
  • What would your total displacement be if you
    walked from your front door, around the block,
    and then stopped when you reached your front door
    again?
  • a. one block b. two blocks
  • c. the entire distance of your trip d. zero

33
  • Compare and contrast distance and displacement.

34
  • Compare and contrast distance and displacement.
  • Same both describe measurement of motion
  • Different distance is a straight line
    measurement between 2 points
  • displacement includes direction
    and a straight line measurement from starting
    point to finish point

35
  • A vector is a quantity that has both
    ______________ and ______________.

36
  • A vector is a quantity that has both magnitude
    and direction.

37
  • The vector sum of two or more other vectors is
    called the _________________________.

38
  • The vector sum of two or more other vectors is
    called the resultant vector.

39
  • Circle the letter of each answer that could
    describe the magnitude of a vector.
  • a. length b. direction c. amount d.
    size

40
  • Circle the letter of each answer that could
    describe the magnitude of a vector.
  • a. length b. direction c. amount d.
    size

41
  • Because the two displacements are in opposite
    directions, the magnitude of the total
    displacement is ________________________ .

42
  • Because the two displacements are in opposite
    directions, the magnitude of the total
    displacement is addition of opposite vectors with
    a total displacement of 4 km.

43
  • Circle the letter that answers the question. What
    is the displacement of a cyclist who travels 1
    mile north, then 1 mile east, and finally 1 mile
    south?
  • a. 3 miles east b. 1 mile north
  • c. 3 miles south d. 1 mile east

44
  • Circle the letter that answers the question. What
    is the displacement of a cyclist who travels 1
    mile north, then 1 mile east, and finally 1 mile
    south?
  • a. 3 miles east b. 1 mile north
  • c. 3 miles south d. 1 mile east

45
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