Consider a slender rod AB with a length I and a mass m. The ends are connected to blocks of negligible mass sliding along horizontal and vertical tracks. If the rod is released with no initial velocity from a horizontal position as shown in Fig.A, determine its angular velocity after it has rotated through an angle of 0 (see Fig B) using the conservation of energy method. (Hint: Moment of inertia of rod about G = (1/12)m²² The kinetic energy of a rigid body in plane motion is 1. = 1½ m² + 100² Datum B G Fig.A A Datum I sin 0 G Fig.B B
Consider a slender rod AB with a length I and a mass m. The ends are connected to blocks of negligible mass sliding along horizontal and vertical tracks. If the rod is released with no initial velocity from a horizontal position as shown in Fig.A, determine its angular velocity after it has rotated through an angle of 0 (see Fig B) using the conservation of energy method. (Hint: Moment of inertia of rod about G = (1/12)m²² The kinetic energy of a rigid body in plane motion is 1. = 1½ m² + 100² Datum B G Fig.A A Datum I sin 0 G Fig.B B
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Consider a slender rod AB with a length l and a mass m. The ends are connected to blocks of negligible mass sliding along horizontal and vertical tracks. If the rod is released with no initial velocity from a horizontal position as shown in Fig.A, determine its angular velocity after it has rotated through an angle of θ (see Fig B) using the conservation of energy method. (Hint: Moment of inertia of rod about G = (1/12)ml2 The kinetic energy of a rigid body in plane motion is
Transcribed Image Text:Consider a slender rod AB with a length I and a mass m. The ends are connected to blocks of negligible mass
sliding along horizontal and vertical tracks. If the rod is released with no initial velocity from a horizontal position
as shown in Fig.A, determine its angular velocity after it has rotated through an angle of 0 (see Fig B) using the
conservation of energy method. (Hint: Moment of inertia of rod about G = (1/12)m²²
The kinetic energy of a rigid body in plane motion is
1.
= 1½ m² + 100²
Datum
B
G
Fig.A
A
Datum
I sin 0
G
Fig.B
B
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