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Title:

The Car

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Title: PowerPoint Presentation Author: Patsy DeCoster Last modified by: Eric Benton Created Date: 3/8/2000 5:59:36 PM Document presentation format – PowerPoint PPT presentation

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Tags: car | drift | velocity

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Title: The Car


1
The Car Ramp
  • CPO Science

2
Key Questions
  • How do we measure and describe the world around
    us?
  • What is speed and how do we measure it?
  • Can you predict the speed of the car at any given
    point on the ramp?

3
Overview
  • Timer Functions
  • Using the Timer
  • Measuring Speed
  • Graphing Speed
  • Predicting Speed from our Graph

4
CPO Timing System
5
CPO Timing System
  • How can we measure time accurately?
  • Using the timer in stopwatch mode Who can get
    the fastest time?
  • The 100 meter race
  • One runner has a time of 10.01 seconds
  • Another runner has a time of 10.00 seconds
  • Who wins?

6
Photogates
  • How does the Photogate start and stop the timer?
    Do the speed challenge.
  • What happens when you block the light beam
    several times in succession does the timer
    reset, or does it add the times?
  • Plug the second photogate into the B port.

7
  • How does the timer work like 3 internal
    stopwatches?

8
Review
  • How do you start the timer?
  • How do you stop the timer?
  • If you block the light beam several times in a
    row, does the timer start from zero each time, or
    are the times added?
  • What does the timer measure when the A light is
    on?
  • What does the timer measure when the B light is
    on?
  • What does the timer measure when both lights are
    on?

9
Motion Investigation 1
  • Why does the car have a tab on the side?

10
Ramp Height
  • Design a quick experiment to see what effect ramp
    height has on the TIME it takes the car to move
    from Photogate A to Photogate B.
  • Ramp hole 3, 5, 7, 9

11
What Happened?
  • What are the variables in this experiment?
  • Distance between A B
  • position of A B
  • Weight
  • starting point
  • friction
  • start technique
  • Ramp angle

12
Technique
  • Practice your drop technique until you get three
    identical times in a row! This is very important
    for data collection in the next investigation!

13
Controlling Variables
  • Now Lets try that experiment again, and this
    time we will do our best to control all variables
    except ramp height.

14
  • The One-Foot Race

15
How Fast? Match them up! (m/s)
  • A. 1.2 x 101
  • B. 4.5 x 101
  • C. 7.1 x 102
  • D. 2.8 x 101
  • E. 2.0 x 102
  • F. 3.0 x 10-9
  • G. 1.0 x 10-3
  • H. 1.3 x 100
  • I. 1.0 x 10-9
  • 1. Human fast walk
  • 2. Snail
  • 3. Hair growth
  • 4. Continental drift
  • 5. Concorde SST
  • 6. Winner of 100 m dash
  • 7. Tsunami (tidal wave)
  • 8. Running cheetah
  • 9. Fastball pitch (Nolan Ryan, 1974)

16
How Fast? Match them up! (m/s)
  • H. 1.3 x 100
  • G. 1.0 x 10-3
  • F. 3.0 x 10-9
  • I. 1.0 x 10-9
  • C. 7.1 x 102
  • A. 1.2 x 101
  • E. 2.0 x 102
  • D. 2.8 x 101
  • B. 4.5 x 101
  • 1. Human fast walk
  • 2. Snail
  • 3. Hair growth
  • 4. Continental drift
  • 5. Concorde SST
  • 6. Winner of 100 m dash
  • 7. Tsunami (tidal wave)
  • 8. Running cheetah
  • 9. Fastball pitch (Nolan Ryan, 1974)

17
Using a model to predict speed of car
  • Turn to investigation 2.1, Foundations of
    Physical Science Investigation Manual

18
Make a Graph of Speed vs. Displacement
  • Why do we start with this graph?
  • Only need 1 photogate
  • Can make predictions with graph
  • What is the dependent variable, and do we assign
    it to the X or Y?
  • What is the independent variable?
  • Should we connect the data points?
  • What does the graph tell us about the speed of
    the car as it rolls down the ramp?
  • Explain why the graph is a curve

19
Test the Graphical Model
  • Connect the data points on your graph
  • Without using the car/ramp setup, predict what
    the speed of the car at clamp B would be if the
    photogates were 27 cm apart.
  • Test your prediction!
  • Calculate error

20
The amazing Carnak
  • Place the Photogate at the 38 cm mark
  • Turn the timer face down on the table
  • Run the car down the ramp DONT TURN THE TIMER
    OVER, THATS CHEATING
  • Use your graph and a little algebra to predict
    the time on the display
  • Write the time on your white board
  • Turn the timer over! How close were you?
  • Calculate error
  • THIS IS YOUR GRADE!

21
Position vs. Time
  • Suppose we want to collect data and graph the
    relationship between displacement of the car and
    time (distance vs. time graph).
  • How do we measure the distance?
  • How do we measure the time?
  • What change in our setup is required?

22
Series of Trials
  • Place photogate A at the top of the ramp, but be
    sure the wing doesnt break the beam while the
    car is at rest. Dont move A!!!
  • Place Photogate B at 6 different places along the
    ramp.
  • Measure
  • Displacement (distance from A to B)
  • Time A, Time B, Time from A to B

23
Graphing Data
  • What is the dependent variable?
  • Displacement the distance the car moves depends
    on how much time has elapsed
  • What is the independent variable?
  • The time it took the car to move from A to B
  • Create the d/t graph.
  • What does the graph tell us about the motion of
    the car?
  • Why is the graph a curve?

24
Using a Graph for Predictions
  • Time to make another prediction!
  • Place the photogates 55 cm apart.
  • Turn the timer over and run the car down the ramp
  • What will the timer read? Make your prediction,
    check it, and calculate error
  • What is your grade on this investigation?

25
Acceleration
  • What is acceleration?
  • How could we find the acceleration of the car on
    the ramp?
  • Place photogates 20 cm apart at different places
    on the ramp, and find acceleration
  • How do accelerations compare at different places
    on the ramp?
  • How could I make the acceleration greater?

26
Testing Different Variables
  • What other combination of variables have we not
    yet graphed and investigated?
  • Speed of car vs. elapsed time
  • Do we need to run more trials to collect data for
    this?
  • No, we need to calculate speed at B from previous
    data
  • Calculate speed at B for each of the trials in
    investigation 3

27
More Graphing
  • What is the dependent variable?
  • Speed at B it depends on the time elapsed
  • What is the independent variable?
  • Time elapsed from A to B
  • Create a graph of Speed vs. Time

28
  • What is different about the look of this graph
    when compared to the other two graphs we created?
  • Its a line! What equation describes the
    relationship between x and y variables for a
    straight line?
  • ymxb

29
Using the Line Equation
  • Substitute variable names from our experiment for
    each of the letters in the equation ymxb.
  • What does y represent?
  • Speed at b, or VB
  • What does x represent?
  • Time elapsed, or tAB
  • What does b represent?
  • This is a challenge! Check out the other data we
    collected and see if you can figure it out
  • Speed at A, or VA

30
  • What does m represent?
  • Slope of the line
  • How do you find the slope?
  • Change in y over change in x
  • What quantity is defined as the change in speed
    over time?
  • Acceleration!

31
Rearanging the Equation
  • Write the equation of the line using the physics
    variables
  • VB at VA
  • Physical Science teachers will recognize this as
    a (Vf Vo)/t
  • You have just used a graph to show the
    relationship between 4 different physical
    variables! You derived the equation for finding
    acceleration!
  • Use your graph to find b (VA) m (a)

32
Prediction Vs. Experiment
  • For each of the following times, use your
    equation to find the speed at B and plot these
    data points on your experimental graph of speed
    vs. time
  • T 0.2000, 0.3000, 0.4000, 0.5000
  • Find VB for each of these times
  • Plot the ordered pairs on your experimental graph
  • How close does your prediction match your
    experiment?

33
Summary
  • In many situations, like the car/ramp, the
    distance, speed, time, and acceleration are all
    important variables.
  • We know how to relate speed, distance, and time
    s d/t but without acceleration.
  • We know how to relate speed, time, and
    acceleration a (Vf Vo)/t but without
    distance.
  • How do we relate all four variables for a more
    general description of motion?

34
  • See handout with explanation of finding area
    under speed/time graph
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