Flag Wave Motion> A physical pendulum consists of a uniform...
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A physical pendulum consists of a uniform solid disk of mass M = 563 g and radius R = 14.4 cm supported in a vertical plane by a pivot located a distance d = 10.2 cm from the center of the disk, as shown in Fig. 17-36. The disk is displaced by a small angle and released. Find the period of the resulting simple harmonic motion.
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

Hrishant Goswami , 10 Years ago
Grade 10
anser 1 Answers
Navjyot Kalra
232-1414_13.PNG
Last Activity: 10 Years ago
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