A large circular platform is supported on frictionless bearings and is at rest. A 68 kg runner also at rest on the platform begins running in a counter-clockwise 4 meter circular path and the platform rotates in the opposite direction. The observed angular velocity of the platform is 0.59 rad/s. Determine the runner's (a) angular velocity in rad/s m/s, (b) linear velocity with respect to the observer in m/s and (c) linear velocity with respect to the moving platform. The mass moment of inertia of the platform is 3046 kg-m^2. Express algebraic solution of (b) in terms of m, R, omega and lo.
A large circular platform is supported on frictionless bearings and is at rest. A 68 kg runner also at rest on the platform begins running in a counter-clockwise 4 meter circular path and the platform rotates in the opposite direction. The observed angular velocity of the platform is 0.59 rad/s. Determine the runner's (a) angular velocity in rad/s m/s, (b) linear velocity with respect to the observer in m/s and (c) linear velocity with respect to the moving platform. The mass moment of inertia of the platform is 3046 kg-m^2. Express algebraic solution of (b) in terms of m, R, omega and lo.
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A large circular platform is supported on frictionless
bearings and is at rest. A 68 kg runner also at rest on the
platform begins running in a counter-clockwise 4 meter
circular path and the platform rotates in the opposite
direction. The observed angular velocity of the platform
is 0.59 rad/s. Determine the runner's (a) angular velocity
in rad/s m/s, (b) linear velocity with respect to the
observer in m/s and (c) linear velocity with respect to the
moving platform. The mass moment of inertia of the
platform is 3046 kg-m^2.
Express algebraic solution of (b) in terms of m, R, omega
and lo.
m
68
R
4
00
lo
0.59 3046"
Transcribed Image Text:Axis
1
CML
A large circular platform is supported on frictionless
bearings and is at rest. A 68 kg runner also at rest on the
platform begins running in a counter-clockwise 4 meter
circular path and the platform rotates in the opposite
direction. The observed angular velocity of the platform
is 0.59 rad/s. Determine the runner's (a) angular velocity
in rad/s m/s, (b) linear velocity with respect to the
observer in m/s and (c) linear velocity with respect to the
moving platform. The mass moment of inertia of the
platform is 3046 kg-m^2.
Express algebraic solution of (b) in terms of m, R, omega
and lo.
m
68
R
4
00
lo
0.59 3046
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