A hoop and a disk of same mass M and radius R are rolling without slipping on a horizontal surface. They both encounter a smooth inclined plane that they climb without slipping. The maximum height reached by them is the same. Find the speed of the disk at the bottom of the inclined plane if the speed of the hoop at the bottom of the inclined plane is 10.0 m/s. (The moments of inertia of the hoop and the disk are I = MR² and I = MR², respectively.)

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Chapter1: Units, Trigonometry. And Vectors
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A hoop and a disk of same mass M and radius R are rolling without slipping
on a horizontal surface. They both encounter a smooth inclined plane that they climb
without slipping. The maximum height reached by them is the same. Find the speed of
the disk at the bottom of the inclined plane if the speed of the hoop at the bottom of the
inclined plane is 10.0 m/s. (The moments of inertia of the hoop and the disk are I = MR²
and I = MR², respectively.)
Transcribed Image Text:2. A hoop and a disk of same mass M and radius R are rolling without slipping on a horizontal surface. They both encounter a smooth inclined plane that they climb without slipping. The maximum height reached by them is the same. Find the speed of the disk at the bottom of the inclined plane if the speed of the hoop at the bottom of the inclined plane is 10.0 m/s. (The moments of inertia of the hoop and the disk are I = MR² and I = MR², respectively.)
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