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**3**

Slide 21

Note how the v graph is pointy and the a graph skips. In real life, the blue points would be smooth curves and the green segments would be connected. In our class, however, we’ll mainly deal with constant acceleration.

Slide 22

Area under a velocity graph

“forward area”

“backward area”

Area above the time axis = forward (positive) displacement.

Area below the time axis = backward (negative) displacement.

Net area (above - below) = net displacement.

Total area (above + below) = total distance traveled.

Slide 23

The areas above and below are about equal, so even though a significant distance may have been covered, the displacement is about zero, meaning the stopping point was near the starting point. The position graph shows this too.

Slide 24

Slide 25

Answer B Explained:

Slide 26

References:

http://www.thestudentroom.co.uk/wiki/Revision:Kinematics_-_Equations_of_Motion_for_Constant_Acceleration

https://www.csun.edu/science/credential/cset/cset-physics/ppt/kinematics-graphing.ppt

http://www.learnapphysics.com/index.html

- Kinematic Equations
- Objectives
- Scalars and Vectors
- Learners should know the equations
- Other symbols used in General Kinematic Equations
- Calculus formulas
- Slope of Distance-Time Graphs
- Accelerated Motion
- Velocity-time Graphs
- Graphing Negative Displacement
- Graphing Tips
- Real life
- Area
- Example from AP Physics

- Buoyancy
- Radioactivity and Nuclear Reactions
- Soil and Plant Nutrition
- Newton’s Laws of Motion
- Health Physics
- Space Radiation
- Geophysical Concepts, Applications and Limitations

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