Flag Mechanics> A flexible chain of weight W hangs betwee...
question mark

A flexible chain of weight W hangs between two fixed points, A and B, at the same level, as shown in Fig. Find (a) the force exerted by the chain on each endpoint and (b) the tension in the chain at the lowest point.
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

Radhika Batra , 10 Years ago
Grade 11
anser 1 Answers
Kevin Nash
234-1761_1.PNG
Last Activity: 10 Years ago
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