A motorcycle has tires with a diameter of \(44.0\,\text{cm}\). Cruising down the highway, they are rotating at \(1150\,\text{rpm}\) (revolutions per minute).(a) Calculate the angular velocity of the tires in \(\text{rad/s}\). , (b) Determine the frequency in \(\text{Hz}\) and the period in \(\text{s}\) of the tire’s rotation. , (c) Find the tangential velocity of the outer edge of the tires, giving the answer in \(\text{m/s}\) and in \(\text{km/h}\). :

\(1.20 \times 10^{2}\,\text{rad/s}\) \(1.92 \times 10^{1}\,\text{Hz}\) \(5.22 \times 10^{-2}\,\text{s}\) \(26.5\,\text{m/s}\) \(95.4\,\text{km/h}\)

A motorcycle has tires with a diameter of \(44.0\,\text{cm}\). Cruising down the highway, they are rotating at \(1150\,\text{rpm}\) (revolutions per minute). • Nerd Notes

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AP Physics 1

5.2 Connecting Linear and Rotational Motion

5.1 Rotational Kinematics

IntermediateFRQMathematical10.7k

A motorcycle has tires with a diameter of \(44.0\,\text{cm}\). Cruising down the highway, they are rotating at \(1150\,\text{rpm}\) (revolutions per minute).

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