Moderate

If a wheel of radius r turns through an angle of 30o then the distance through which any point on its rim moves is

Correct answer: B. π/6×r

  • A. π/3×r
  • B. π/6×r
  • C. π/30×r
  • D. π/180×r

Explanation

Arc length = Distance moved by point= 30/360 *2 πr = 1/6 πr

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About Angular and Linear Quantities

Rotational motion relates angular displacement, angular velocity and angular acceleration to linear displacement, tangential velocity and tangential acceleration through the radius. Questions use radians, v equals r omega and tangential acceleration, while distinguishing tangential velocity from centripetal acceleration and angular quantities from their linear counterparts.

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