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Acceleration. Acceleration. The rate of change in velocity. Acceleration. The rate of change in velocity Examples…. Speeding up Positive acceleration Slowing down Negative acceleration Deceleration Changing direction Centripetal acceleration. Acceleration. Compare to speed
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Acceleration • The rate of change in velocity
Acceleration • The rate of change in velocity • Examples…. • Speeding up • Positive acceleration • Slowing down • Negative acceleration • Deceleration • Changing direction • Centripetal acceleration
Acceleration • Compare to speed • Acceleration is the rate of change in either speed or direction, while speed is the rate of change in position. They are both rates, but they are rates of different things.
Acceleration • Formula for calculating acceleration:
Acceleration • Formula for calculating acceleration: Vf = final velocity Vs = starting velocity t= time a = acceleration
Acceleration • One last way to write that formula: • Which is read delta v over t or change in velocity over time.
Acceleration: Example • What is the average acceleration of a subway train that speeds up from 6 m/s to 12 m/s in 2s?
Acceleration: Example • What is the average acceleration of a subway train that speeds up from 6 m/s to 12 m/s in 2s? Vf = 12 m/s a = ? Vs = 6 m/s t= 2 s
Acceleration Problems What is the average acceleration of a subway train that speeds up from 6 m/s to 12 m/s in 2s? vf = 12 m/s vs = 6 m/s t = 2s
Acceleration Problems A person is traveling at 20 m/s in a car when the car hits a tree. The person comes to a complete stop in 0.4 seconds. What was the person’s acceleration?
Acceleration Problems A person is traveling at 20 m/s in a car when the car hits a tree. The person comes to a complete stop in 0.4 seconds. What was the person’s acceleration? vs = 20 m/s vf = 0 m/s t = 0.4s
Acceleration Problems A person is traveling at 20 m/s in a car when the car hits a tree. The person comes to a complete stop in 0.4 seconds. What was the person’s acceleration? vs = 20 m/s vf = 0 m/s t = 0.4s
Recognizing acceleration on a graph This graph shows positive acceleration because the object is getting faster. The distance traveled in each second is increasing. The graph is becoming more steep.
Recognizing acceleration on a graph Distance (m) This graph shows negative acceleration because the object is getting slower. The distance traveled each second is decreasing. The graph is getting less steep. Time (s)