1
1.618
·2010-05-08 04:20:55
Dunno exactly, its a guess. Viscous force is non-constant. When you read the derivation of viscous force, you come to know that it is height dependent.
Similarly here, viscous force is radius dependent. The velocity is that of centre of mass...so there will be a variation of viscous force moving either side of centre
Hence, the answer.
dunno if i am toking crap!!
1
cipher1729
·2010-05-08 04:31:13
thing gone completely over my head.
viscous force may be anything dependent(ie whatever ure saying, height, velocity etc..)
but that still does not prove why this eqn
mg-buoyant force= drag force fails to hold.
1
cipher1729
·2010-05-08 04:37:14
Or perhaps it is possible that in this case, it is not in equilibrium at all.
NOTE: nowhere does it mention that Vo is terminal
[7][7][7]
ho sakta hai , viscous force at any moment of time is given as
6∩ (eta) r v where v is the velocity at that time and not the terminal velocity.
Correct me if I am wrong.
1
1.618
·2010-05-08 04:39:05
Yes...that is a strong possibility.
1
cipher1729
·2010-05-08 04:43:35
i think its true
this wiki article seems to prove it
http://en.wikipedia.org/wiki/Stokes'_law
1
1.618
·2010-05-08 04:47:11
Yup...that does...to a great extent.
Can confirm it tomorrow.