For a rotating disk

PHYSICS · Subjective · AP · Physics 1: Algebra-based · Energy and Momentum of Rotating Systems · Energy and Momentum of Rotating Systems

Problem

For a rotating disk, the torque as a function of angular position is given by τ(θ)=4.5 sin⁡θ N⋅m\tau(\theta) = 4.5\,\sin \theta\,\text{N}\cdot\text{m} for 0≤θ≤π2 rad0 \leq \theta \leq \frac{\pi}{2}\,\text{rad}. Calculate the rotational work done on the disk as it turns from θ=0\theta = 0 to θ=π2 rad\theta = \frac{\pi}{2}\,\text{rad}.

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