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Derivation of this formula is found in chapter 7 section 3. Also remember that circular motion involves acceleration and therefore there is a net force.

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Presentation on theme: "Derivation of this formula is found in chapter 7 section 3. Also remember that circular motion involves acceleration and therefore there is a net force."— Presentation transcript:

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2 Derivation of this formula is found in chapter 7 section 3. Also remember that circular motion involves acceleration and therefore there is a net force. Formulas F c = m a c

3 Rotation – the circular motion of an object around an internal axis. Example – a wheel turning. Revolution – the circular motion of an object around an external axis. Example – a mass being twirled on a string. Tangential velocity - The instantaneous linear velocity of a body moving in a circular path; its direction is tangential to the circular path at the point in question.

4 Thoughts If the velocity doubles, the acceleration…. If the radius doubles, the acceleration….. If the velocity doubles and the mass doubles, the acceleration….

5 tension is the pulling force exerted by a string, cable, chain, or similar solid object on another objectsolid

6 What causes this centripetal force? This force could be caused by A) Tension B) Gravity = mg C) Friction =  F n D) Static Electricity E) Magnetism

7 Uniform Circular Motion 1. Rounding a flat curve in a car 2. Orbiting the Earth in a satellite 3. Taking a banked track in a car 4. The tip of a minute hand on a clock 5. Ball at the end of a rope being swung.


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