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Quadratic Cliff Jumping

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Quadratic Cliff Jumping. Deann Anguiano. Laura Moore-Mueller. Russ Ballard ... Hot wheels. Instructions. You have a sheet for the activity. Data gathering ... – PowerPoint PPT presentation

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Title: Quadratic Cliff Jumping


1
Quadratic Cliff Jumping
  • Deann Anguiano
  • Laura Moore-Mueller
  • Russ Ballard
  • Lake Chelan Conference 2008

2
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Motion along a curved path
  • What is happening
  • The scene is messy
  • What can be assumed
  • What are the concepts

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Why use projectile motion?
  • Position vs. position graph
  • Apply regression curve
  • First few points do not work

10
Which points?
  • Depends on whats occurring
  • Symmetry
  • Vertex

11
Hot wheels
  • Instructions
  • You have a sheet for the activity
  • Data gathering
  • Gather as much data as possible
  • Three to four runs is a minimum

12
Challenge cup
  • Team Crimson
  • Given a height you pick position
  • Team Silver
  • Given a position you pick the height

13
Tossing the ball
  • Watch the ball being tossed into the air
  • Plot a d vs. t graph of the motion on your ball
    toss graph

14
Tossing the ball
  • Exchange with a neighbor
  • Answer questions based on graph in front of you
  • How long was the ball in the air?
  • Is the vertical distance as the ball travels
    upward the same or different as the vertical
    distance traveled downward?
  • Is the time from the launch to the vertex the
    same as the vertex to the ground?

15
Why use distance vs time?
  • Return the graph to the owner and owners now
    reflect
  • What kind of motion did I graph?
  • If it was incorrect why would the graph mislead a
    student?
  • If necessary redraw the graph on the opposite
    side of the paper.

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What is the motion?
  • In the horizontal?
  • In the vertical?
  • Motion is parametric
  • Look at the vertical motion

18
Horizontal motion
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Vertical motion
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a(t) -9.81 m/sec2 v(t) area in graph in the
rectangle Therefore v(t) -9.81m/s2 t(s) Or
the ball is traveling at -9.81t m/s after t
seconds
21
Initial velocity is zero at the top After one
second it -9.81 m/s Slope is constant so the
area under the curve is a triangle ½ base
height ½ t(s) (-9.81t m/s) -4.9 t2 (m)
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Y At2 Bt C A-4.844 B6.513 C-1.168
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T3 clip
  • Calculate if the TX will make to the hearse roof.
  • Distance and speed of hearse 20 m/s 26 m travel
  • Distance vertical that TX will fall 8.3 m
  • Distance at speed horizontal she is traveling 7.9
    m/s 10.3 m

25
Vernier LoggerPRo
  • Hand out Vernier LoggerPRo profile

26
Video Analysis
  • Demo video analysis of the clip if time

27
All info is located at russballard.com/workshop/ch
elan conference 2008
28
Questions?
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