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CP Physics ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Housekeeping ,[object Object],[object Object],[object Object],[object Object]
Homework Solutions ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Due Next Class ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
 
Let ’s Review VELOCITY is the SLOPE of a distance, position, or displacement vs. time graph.
Let ’s Review What is the slope doing? CHANGING, INCREASING What is the velocity doing? CHANGING, INCREASING
Now for Velocity vs. Time Graphs In a velocity vs. time graph, acceleration is the slope
Velocity vs. Time Graphs Describe the acceleration during interval A. The acceleration or SLOPE is constant and positive. Describe the acceleration during interval B. The acceleration or SLOPE is ZERO. Describe the acceleration  during interval C. The acceleration or SLOPE is constant and negative.
NEW MODEL = AREA ,[object Object],[object Object],[object Object]
The Area Model How  FAR  did this object  travel during interval A? How  FAR  did this object  travel during interval B? How  FAR  did this object travel during interval c?
The Area Model ,[object Object],[object Object]
The Area Model  v What is the change in Velocity during the t=2 to t=4 interval? ,[object Object]
In summary t (s) t (s) t (s) x (m) v (m/s) a (m/s/s) slope = v slope = a area = x area = v Graph Slope Area x vs. t Velocity N/A v vs. t Acceleration Displacement a vs. t N/A Velocity Slope Graph Area x  vs. t v  vs. t a  vs. t
Comparing and Sketching graphs One of the more difficult applications of graphs in physics is when given a certain type of graph and asked to draw a different type of graph t (s) x (m) slope = v t (s) v (m/s) ,[object Object],The slope is CONSTANT The slope is POSITIVE How could you translate what the SLOPE is doing on the graph ABOVE to the Y axis on the graph to the right?
Graphical Analysis ,[object Object],Stationary Object Distance vs. Time Velocity vs. Time Acceleration vs. Time Object with Constant Speed Distance vs. Time Velocity vs. Time Acceleration vs. Time
Graphical Analysis ,[object Object],Distance vs. Time Velocity vs. Time Acceleration vs. Time
Example t (s) x (m) t (s) v (m/s) ,[object Object],[object Object],[object Object],The slope is constant The slope is constant The slope is  “+” The slope is  “-” The slope is  “0” Sketching a velocity vs. time graph given a distance vs. time graph
Coming up: ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Kinematic #1
Kinematic #1 ,[object Object],a) How fast is the boat moving after accelerating for 5 seconds? 13. 5 m/s What do I know? What do I want? v o = 1.50 m/s v = ? a = 2.40 m/s/s t = 5 s
Kinematic #2 b) How  far  did the boat travel during that time? 37.5 m
Does all this make sense? 1.5 m/s 13.5 m/s Total displacement = 7.50 + 30 = 37.5 m = Total AREA under the line.
Kinematic #3 Example:   You are driving through town at 12 m/s when suddenly a ball rolls out in front of your car. You apply the brakes and begin decelerating at  3.5 m/s/s. How far do you travel before coming to a complete stop? 20.57 m What do I know? What do I want? v o = 12 m/s x = ? a = -3.5 m/s/s V = 0 m/s
Common Problems Students Have ,[object Object],Equation Missing Variable x v t

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CP - Graphical Analysis

  • 1.
  • 2.
  • 3.
  • 4.
  • 5.  
  • 6. Let ’s Review VELOCITY is the SLOPE of a distance, position, or displacement vs. time graph.
  • 7. Let ’s Review What is the slope doing? CHANGING, INCREASING What is the velocity doing? CHANGING, INCREASING
  • 8. Now for Velocity vs. Time Graphs In a velocity vs. time graph, acceleration is the slope
  • 9. Velocity vs. Time Graphs Describe the acceleration during interval A. The acceleration or SLOPE is constant and positive. Describe the acceleration during interval B. The acceleration or SLOPE is ZERO. Describe the acceleration during interval C. The acceleration or SLOPE is constant and negative.
  • 10.
  • 11. The Area Model How FAR did this object travel during interval A? How FAR did this object travel during interval B? How FAR did this object travel during interval c?
  • 12.
  • 13.
  • 14. In summary t (s) t (s) t (s) x (m) v (m/s) a (m/s/s) slope = v slope = a area = x area = v Graph Slope Area x vs. t Velocity N/A v vs. t Acceleration Displacement a vs. t N/A Velocity Slope Graph Area x vs. t v vs. t a vs. t
  • 15.
  • 16.
  • 17.
  • 18.
  • 19.
  • 21.
  • 22. Kinematic #2 b) How far did the boat travel during that time? 37.5 m
  • 23. Does all this make sense? 1.5 m/s 13.5 m/s Total displacement = 7.50 + 30 = 37.5 m = Total AREA under the line.
  • 24. Kinematic #3 Example: You are driving through town at 12 m/s when suddenly a ball rolls out in front of your car. You apply the brakes and begin decelerating at 3.5 m/s/s. How far do you travel before coming to a complete stop? 20.57 m What do I know? What do I want? v o = 12 m/s x = ? a = -3.5 m/s/s V = 0 m/s
  • 25.