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Home Vectors Vector Derivatives Examples Example 4: Velocity, Speed, Acceleration Around the Unit Circle |
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Example 4: Velocity, Speed, Acceleration Around the Unit Circle
Find the velocity, speed, and acceleration of a particle which moves around the unit circle with position vector S = cos ti + sin tj.
Figure 10.7.3 Velocity: V = - sin ti + cos tj. Speed:
Acceleration: A = - cos ti - sin tj. As Figure 10.7.3 shows, the velocity V is tangent to the circle and the acceleration A points to the center of the circle.
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Home Vectors Vector Derivatives Examples Example 4: Velocity, Speed, Acceleration Around the Unit Circle |
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