A disk is connected to the horizontal section of a bent shaft S as shown, such that the disk is free to rotate on the shaft. The other end of the shaft is connected to the ground via a bearing that allows the shaft to rotate about the z-axis. As the shaft turns, the disk also rotates such that there is no slip with the ground. If the shaft is turning about the z-axis at w₂ = 2 rad/s with an angular acceleration a rad/s², determine the linear velocity and 8 acceleration of the point A on the disk for the instance shown. =

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Hi, how do you do this engineering dynamics question. Thanks.
X
400 mm
Z
8 rad/s²
2 rad/s
800 mm
S
A
400 mm
A disk is connected to the horizontal
section of a bent shaft S as shown, such
that the disk is free to rotate on the shaft.
The other end of the shaft is connected to
the ground via a bearing that allows the
shaft to rotate about the z-axis. As the
shaft turns, the disk also rotates such that
there is no slip with the ground. If the
shaft is turning about the z-axis at w₂ = 2
rad/s with an angular acceleration a₂ = 8
rad/s², determine the linear velocity and
acceleration of the point A on the disk for
the instance shown.
Transcribed Image Text:X 400 mm Z 8 rad/s² 2 rad/s 800 mm S A 400 mm A disk is connected to the horizontal section of a bent shaft S as shown, such that the disk is free to rotate on the shaft. The other end of the shaft is connected to the ground via a bearing that allows the shaft to rotate about the z-axis. As the shaft turns, the disk also rotates such that there is no slip with the ground. If the shaft is turning about the z-axis at w₂ = 2 rad/s with an angular acceleration a₂ = 8 rad/s², determine the linear velocity and acceleration of the point A on the disk for the instance shown.
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