Diving from a high cliff, Cliff begins with a moderate rotational speed of a half rotation per second. Rank the following positions (and their moments of inertia) that cliff can assume during his dive, from the lowest rotational speed he will experience to the highest. + 1. Standing straight up, spinning about a head-to-toe axis: I = 0.3 kg m2 I 2. Bent in half, about an axis through his waist: I = 4 kg m2 + 3. Standing straight upwards, about an axis through his waist: I = 16 kg m2 1 4. Mass tucked inwards into a ball: 1 = 0.8 kg m2 + 5. Arms out, spinning about a head-to-toe axis: I = 1.2 kg m2

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Chapter9: Momentum And Its Conservation
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Diving from a high cliff, Cliff begins with a moderate rotational speed of a half rotation per second. Rank the following positions (and their
moments of inertia) that cliff can assume during his dive, from the lowest rotational speed he will experience to the highest.
+ 1. Standing straight up, spinning about a head-to-toe axis: I = 0.3 kg m2
+ 2. Bent in half, about an axis through his waist: I = 4 kg m-
%3D
+ 3. Standing straight upwards, about an axis through his waist: I = 16 kg m2
+ 4. Mass tucked inwards into a ball: I = 0.8 kg m-
+ 3. Arms out, spinning about a head-to-toe axis: I = 1.2 kg m2
Transcribed Image Text:Diving from a high cliff, Cliff begins with a moderate rotational speed of a half rotation per second. Rank the following positions (and their moments of inertia) that cliff can assume during his dive, from the lowest rotational speed he will experience to the highest. + 1. Standing straight up, spinning about a head-to-toe axis: I = 0.3 kg m2 + 2. Bent in half, about an axis through his waist: I = 4 kg m- %3D + 3. Standing straight upwards, about an axis through his waist: I = 16 kg m2 + 4. Mass tucked inwards into a ball: I = 0.8 kg m- + 3. Arms out, spinning about a head-to-toe axis: I = 1.2 kg m2
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