18-1. Ata given instant the body of mass m has an angular velocity w and its mass center has a velocity vg. Show that its kinetic energy can be represented as T = licw, where Iịc is the moment of inertia of the body determined about the instantaneous axis of zero velocity, located a distance rG|ic from the mass center as shown. IC TGIC

Principles of Physics: A Calculus-Based Text
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Chapter11: Gravity, Planetary Orbits, And The Hydrogen Atom
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18-1. Ata given instant the body of mass m has an angular
velocity w and its mass center has a velocity vg. Show that
its kinetic energy can be represented as T = licw, where
Iịc is the moment of inertia of the body determined about
the instantaneous axis of zero velocity, located a distance
rG|ic from the mass center as shown.
IC
TGIC
Transcribed Image Text:18-1. Ata given instant the body of mass m has an angular velocity w and its mass center has a velocity vg. Show that its kinetic energy can be represented as T = licw, where Iịc is the moment of inertia of the body determined about the instantaneous axis of zero velocity, located a distance rG|ic from the mass center as shown. IC TGIC
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