Flag Mechanics> Fig. shows the solid rod considered in Se...
question mark

Fig. shows the solid rod considered in Section 9-3 (see also Fig.) divided into an arbitrary number N of pieces (a) What is the mass mn of each piece? (b) Show that the distance of each piece from the axis of rotation can be written
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

Radhika Batra , 11 Years ago
Grade 11
anser 1 Answers
Kevin Nash
The figure below shows the rod rotating about the axis passing from the center and perpendicular to the length. The rod is divided into N pieces:
234-278_1.PNG
234-495_1.PNG
234-663_1.PNG
234-2025_1.PNG
234-2189_1.PNG
234-2438_1.PNG
234-223_1.PNG
Last Activity: 11 Years ago
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Live Doubts Solving

assignment

Daily Class Assignments