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Circular motion

{title2=$\Delta\phi=\int_{t_0}^{t_1}\omega(t)\,dt$}

The signed accumulated rotation about a specified fixed axis. Unlike an angle specified only modulo $2\pi$, <angular displacement> counts complete revolutions as well as the final orientation. Its <derivative> with respect to <time> is <angular velocity>. The displayed formula therefore follows from the <fundamental theorem of calculus>.

Angular displacement

Past exam of the physics course of the year 1 of the natural sciences course of the University of Cambridge / 2019 / Section B / 6 / Solution

Angular displacement ( $Δ ϕ = \int_{t_{0}}^{t_{1}} ω (t) d t$ )

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Angular displacement (Δϕ=∫t0​t1​​ω(t)dt)

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Angular displacement ( $Δ ϕ = \int_{t_{0}}^{t_{1}} ω (t) d t$ )

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