Consider an object undergoing a rotational motion in the xy-plane about a fixed axis perpendicular to the plane of motion. Let O be a point in the xy-plane along the axis of rotation and P is a fixed point on the object. Due to the rotation of the object, point P will experience a circular motion with the radius of its circular path r = 0.6 m. Assume that at some point in time, the angular acceleration of the point P is a = 5rad/s and an angle between the vectors of its tangential and net acceleration is ß = 30°. Determine the magnitude of the linear velocity (v) of point P and the magnitude of its tangential (at), normal (an), and net (a) acceleration vectors. an Re h Ay
Consider an object undergoing a rotational motion in the xy-plane about a fixed axis perpendicular to the plane of motion. Let O be a point in the xy-plane along the axis of rotation and P is a fixed point on the object. Due to the rotation of the object, point P will experience a circular motion with the radius of its circular path r = 0.6 m. Assume that at some point in time, the angular acceleration of the point P is a = 5rad/s and an angle between the vectors of its tangential and net acceleration is ß = 30°. Determine the magnitude of the linear velocity (v) of point P and the magnitude of its tangential (at), normal (an), and net (a) acceleration vectors. an Re h Ay
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Transcribed Image Text:Consider an object undergoing a rotational
motion in the xy-plane about a fixed axis perpendicular to the plane
of motion. Let O be a point in the xy-plane along the axis of rotation
and P is a fixed point on the object. Due to the rotation of the object,
point P will experience a circular motion with the radius of its circular
path r = 0.6 m.
Assume that at some point in time, the angular acceleration of the
point P is a = 5rad/s and an angle between the vectors of its
tangential and net acceleration is ß = 30°.
Determine the magnitude of the linear velocity (v) of point P and
the magnitude of its tangential (at), normal (an), and net (a)
acceleration vectors.
0
an
o
O
Ө
h
Ay
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