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Learn about centripetal acceleration, tangential acceleration, and how they affect speed and velocity in circular motion. Explore examples and formulas to understand the concepts better.
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Acceleration & Circular Motion • Centripetal Acceleration • Tangential Acceleration
Centripetal acceleration ac • tangential acceleration is how fast the speed changes • Centripetal acceleration is how fast the velocity changes because of its direction change.
Centripetal acceleration ac vf vf =vo +∆v vf = vo = v vo
Centripetal acceleration ac vf vf =vo +∆v ∆v vf = vo = v vo vf
Centripetal acceleration ac vf =vo +∆v vf vf = vo = v ∆v r s q q vo vf r
Centripetal acceleration ac vf ∆v r s q q vo vf r
Centripetal acceleration Inward
Tangential Acceleration • tangential acceleration is how fast the speed changes • aT= change in speed (time taken)
A car rounds a corner of radius 12.0 m at a speed of 6 m/s while also pressing on the gas. If the car’s speed is increasing at a rate of 4 m/s^2, what is the magnitude of the car’s total acceleration?
While traveling due southward at a speed of 20 m/s a car’s acceleration is 6.0 m/s^2 directed 60 degrees North of East. • A) what is the radius of the car’s path? • B) is the car speeding up or slowing down?
Betty Pete Sue VB/c=0 m/s VP/c=5 m/s conveyor Vc/g=10 m/s Vs/g=0 VP/g=? ground Fig. 4.21, p.96
Betty Pete Sue VB/c=0 m/s VP/c=5 m/s conveyor Vc/g=10 m/s Vs/g=0 VP/g= VP/c+ Vc/g=15 m/s ground Fig. 4.21, p.96
Betty Pete Sue VB/c=10 m/s VP/c=-5 m/s conveyor Vc/g=10 m/s Vs/g=0 VP/B=? ground Fig. 4.21, p.96
Betty Pete Sue VB/c=0 m/s VP/c=5 m/s conveyor Vc/g=10 m/s Vs/g=-8 VP/S=? ground Fig. 4.21, p.96
Betty Pete Sue VB/c=0 m/s VP/c=5 m/s conveyor Vc/g=10 m/s Vs/g=-8 VP/S= VP/c + Vc/g + Vg/S ground Fig. 4.21, p.96