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**Describing Motion: Kinematics in One Dimension**

Chapter 2 Describing Motion: Kinematics in One Dimension

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**Distance is NOT Displacement**

Displacement (blue line) is how far the object is from its starting point, regardless of how it got there. Distance traveled (dashed line) is measured along the actual path.

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**Displacement The displacement is written: ? ? Left:**

Displacement is positive. Right: Displacement is negative. ? ?

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**x vs. t Graph This object is moving with constant velocity. ?**

The velocity is the slope of the x-t curve. Hint: What are the units of the slope (rise/run)? ? ?

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Got Velocity? time (s) Position (m) 1 2 3 4

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Average Velocity? time (s) Position (m) 1 2 3 4

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Position-Time Graph time (s) Position (m) 1 2 3 4

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Average Velocity Speed: how far an object travels in a given time interval Velocity includes directional information: ?

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**Graphical Analysis of Linear Motion**

Stack ‘em so times match up. Both are graphs of the same motion. Slope of tangent is instantaneous velocity. Use the V/T graph to tell a story.

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**Analyzing velocity vs. time Graphs**

? The displacement, x, is the area beneath the v vs. t curve. HINT: look at the units of the area! NOTE: The units of the slope of v/t graphs are units of acceleration. ?

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**Displacement? Acceleration?**

3 1 Velocity (m/s) -1 -3 1 2 3 4 time (s)

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Acceleration Acceleration is the rate of change of velocity. ? ? ?

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Acceleration Acceleration is a vector, although in one-dimensional motion we only need the sign. The previous image shows positive acceleration; here is negative acceleration: Try it: How many total seconds to stop?

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Acceleration There is a difference between negative acceleration and deceleration: Negative acceleration is acceleration in the negative direction as defined by the coordinate system. Deceleration occurs when the acceleration is opposite in direction to the velocity.

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**2-5 Motion at Constant Acceleration**

The average velocity of an object during a time interval t is The acceleration, assumed constant, is

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**2-5 Motion at Constant Acceleration**

In addition, as the velocity is increasing at a constant rate, we know that Combining these last three equations, we find:

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**2-5 Motion at Constant Acceleration**

We can also combine these equations so as to eliminate t: We now have all the equations we need to solve constant-acceleration problems. On A.P. formula sheet

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2-7 Falling Objects Near the surface of the Earth, all objects experience approximately the same acceleration due to gravity. This is one of the most common examples of motion with constant acceleration.

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**2-7 Falling Objects Demo time:**

Book vs. paper In the absence of air resistance, all objects fall with the same acceleration, although this may be hard to tell by testing in an environment where there is air resistance.

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**g = 10 m/s2 2-7 Falling Objects**

The acceleration due to gravity at the Earth’s surface is approximately 9.80 m/s2. WE WILL USE… g = 10 m/s2 EXCEPT DURING LABS!!!

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© 2005 Pearson Prentice Hall This work is protected by United States copyright laws and is provided solely for the use of instructors in teaching their.

© 2005 Pearson Prentice Hall This work is protected by United States copyright laws and is provided solely for the use of instructors in teaching their.

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