A spinning figure skater who brings their arms close in to their body will then spin faster. The stick person figure skater we're looking at has a mass of M - 50 kg and arms of length Ri 0.8 m. The skater originally spins with angular speed w; = 2 radians/second, and has their arms fully extended. At this initial state, the figure skater can be modeled as a hollow cylinder with moment of inertia I = MR²\ = When the skater brings their arms in towards their body, they can be modeled as a solid cylinder with radius Rf = 0.2 m. ਲੋਕ ਗੀਤ wf Uj Determine the final angular speed wf of the skater when their arms are tucked in.

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Chapter1: Units, Trigonometry. And Vectors
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A spinning figure skater who brings their arms close in to their body will then spin faster.
The stick person figure skater we're looking at has a mass of M
50 kg and arms of length
Ri
0.8 m. The skater originally spins with angular speed w; = 2 radians/second, and has
their arms fully extended. At this initial state, the figure skater can be modeled as a hollow
cylinder with moment of inertia I = MR²\
=
When the skater brings their arms in towards their body, they can be modeled as a solid
cylinder with radius Rf = 0.2 m.
old
Wi
$
=
wf
Determine the final angular speed wf of the skater when their arms are tucked in.
Transcribed Image Text:A spinning figure skater who brings their arms close in to their body will then spin faster. The stick person figure skater we're looking at has a mass of M 50 kg and arms of length Ri 0.8 m. The skater originally spins with angular speed w; = 2 radians/second, and has their arms fully extended. At this initial state, the figure skater can be modeled as a hollow cylinder with moment of inertia I = MR²\ = When the skater brings their arms in towards their body, they can be modeled as a solid cylinder with radius Rf = 0.2 m. old Wi $ = wf Determine the final angular speed wf of the skater when their arms are tucked in.
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