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Mar 29 at 12:16 history edited Qmechanic CC BY-SA 4.0
deleted 4 characters in body; edited tags; edited title; edited tags
Mar 29 at 12:12 history reopened gandalf61
Michael Seifert
Thomas Fritsch
Mar 29 at 11:13 review Reopen votes
Mar 29 at 12:12
Mar 29 at 11:13 comment added gandalf61 Voting to reopen. Since the solution is already given, this is clearly a conceptual question about understanding the solution and not a "do my homework for me" question..
Mar 29 at 4:59 history closed Bob D
John Rennie
Hyperon
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Mar 28 at 21:03 history became hot network question
Mar 28 at 17:14 vote accept yyzr
Mar 28 at 17:14 comment added yyzr Oh I'm sorry, I was making a mistake in the integration else I would have understood it much before, thank you
Mar 28 at 16:55 comment added gandalf61 @yyzr It is not wrong, it is just a different route to the same answer. The torque exerted by the rod's weight at an angle $\phi$ to the vertical is $-\frac {mgl} 2 \sin \phi$ and if you integrate this from $\phi=0$ to $\phi = \theta$ you get $\frac {mgl} 2 (\cos \theta - 1)$, so the work done against gravity comes to the same value either way.
Mar 28 at 16:02 answer added gandalf61 timeline score: 6
Mar 28 at 14:19 review Close votes
Mar 29 at 4:59
Mar 28 at 14:00 comment added yyzr Does the gravity not impart a torque on the system? I find the torque -mgLcos(x)/2, hence upon integrating I find its rotational work. Why is it wrong to do so?
Mar 28 at 14:00 history edited Bob D
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Mar 28 at 13:42 comment added Jon The only component doing work by gravity is the one the book accounts for.
Mar 28 at 13:23 comment added yyzr So does the gravity not to any rotational work? I find its value -mgLsin(x)/2
Mar 28 at 13:17 comment added Jon The book takes into account just the forces that do work and enter into the energy balance.
Mar 28 at 13:03 history asked yyzr CC BY-SA 4.0