4. A uniform rod of mass M and length L is pivoted at a point a...
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4. A uniform rod of mass M and length L is pivoted at a point a distance L/3 from the top end, as shown on the right. The rod is pulled back so that it makes a small angle with the vertical and is then released. (a) Using integral calculus, show that the rotational inertia for the rod around its pivot is ML²/9. 4. A uniform rod of mass M and length L is pivoted at a point a distance L/3 from the top end, as shown on the right. The rod is pulled back so that it makes a small angle with the vertical and is then released. (a) Using integral calculus, show that the rotational inertia for the rod around its pivot is ML²/9.
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Fundamentals of Ethics for Scientists and Engineers
ISBN: 978-0195134889
1st Edition
Authors: Edmund G. Seebauer, Robert L. Barry
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