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Chp. 4: Speed, Velocity, and Acceleration
Study Guide
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Average Speed Total distance traveled divided the total time taken to travel that distance. Speed=Distance/Time Ex: A soccer ball takes 60 seconds to roll 30 meters. Average speed=30 meters/60 sec=0.5 m/s
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Practice Problem The workers placed 125 meters of asphalt in 2.5 hours. What was their average speed? Answer: 50 m/hr Formula: S = D T Equation: S = 125 2.5 S = 50 m/hr
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Formula If you need to find speed (distance/time)
If you need to find time (distance/speed) If you need to find distance (speed x time) Formula Fact Triangle
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Velocity The speed and direction of a moving object.
Ex. 200 m/s West (speed and direction) There are 3 things that can change velocity 1. Change in speed 2. Change in direction 3. Change in both
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Changes in Velocity Ex. A car is on a curving road, so velocity is changing. As long as you’re turning, the velocity is changing. Ex. A car is moving and then stops at a stop light. Because the car’s speed changed, the velocity changed.
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Acceleration A change in velocity during a period of time.
Acceleration=change in speed/time= m/s2 When you’re speeding up your velocity and your acceleration move in the same direction When you’re slowing down, your velocity and your acceleration move in opposite directions.
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Acceleration cont. If time and speed change you have to find the differences of highest data point and lowest data point of the two. Ex. Times (sec)=1, 2, 3, 4, 5 Difference=5-1=4 sec Velocity (m/sec, N)=2, 2.5, 3, 3.5, 4 Difference=4-2=2 m/s N Acceleration=2/4=0.5m/s2
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Practice Problem During a bike race, a cyclist accelerates to the north from 8 meters per second to 10 meters per second in 5 seconds to finish the race. What is his acceleration? Formula: final speed-initial speed Time 10 m/s – 8 m/s = 2 m/s = 0.4 m/s2 5 seconds sec
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Distance-Time Graphs A graph comparing distance and time.
X-axis=time, Y-axis=distance
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Example of Distance-Time Graph
When speed is constant, distance and time are increasing at the same rate.
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Example of Distance-Time Graph
When the graph line is flat (horizontal), the object is not moving. Time is going by, but distance is not increasing.
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Example of Distance-Time Graph
When the graph line is curved upward, the object’s speed is increasing because distance is increasing faster than time.
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Example of Distance-Time Graph
When the graph line is curved downward towards a flat line, the object’s speed is decreasing because time is increasing faster than distance. Decreasing speed can also look like this
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Example of Distance-Time Graph
The steeper the slope of the graph line, the faster the speed. faster slower
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