ERIC Circular Motion

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7 Terms

1
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Angular velocity

  • The rate of change of the angle of an object moving in a circular path

  • ω = θ/t = 2π/T = 2πf

2
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Centripetal force

  • A force keeping a body moving in uniform circular motion

  • Always perpendicular to the velocity

  • Examples: gravitational attraction, tension in a string, friction for a car in a bend

  • F = mv²/r = mω²r

<ul><li><p>A force keeping a body moving in uniform circular motion</p></li><li><p>Always perpendicular to the velocity</p></li><li><p>Examples: gravitational attraction, tension in a string, friction for a car in a bend</p></li><li><p>F = mv²/r = mω²r</p></li></ul><p></p>
3
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Linear velocity

  • Velocity tangent to the circular path

  • v = 2πr/T = rω

4
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Centripetal acceleration

  • Acceleration of any object travelling in uniform circular motion

  • Always acts towards the centre of the circle

  • a = v²/r = ω²r

5
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Labelled diagram of the forces of a biker

  • Weight component acting downwards

  • Reactionary force N acting perpendicular the surface

  • NH is the horizontal component (mgcosθ)

<ul><li><p>Weight component acting downwards</p></li><li><p>Reactionary force N acting perpendicular the surface</p></li><li><p>N<sub>H </sub>is the horizontal component (mgcosθ)</p></li></ul><p></p>
6
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Why do you feel more weightless on top of a Ferris wheel?

  • At the top of the ride the normal contact force decreases

  • Hence, the net force isn’t 0 and a shift in weight can be felt

7
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Derive tanθ = v²/rg for a conic pendulum

  • Tsinθ = mv²/r

  • Tcosθ = mg

  • tanθ = v²/rg

<ul><li><p>Tsinθ = mv²/r</p></li><li><p>Tcosθ = mg</p></li><li><p>tanθ = v²/rg</p></li></ul><p></p>