If we drop a small metal sphere into the water and watch its motion, it will quickly reach terminal velocity. If that final velocity is 5 cm/s, the radius of the sphere is 5 cm, the density of water is 1000 kg/m3, and the viscosity of the water is 10-3 Ns/m2, what is the Reynold's number of this sphere?
I suppose you have a relative formula....
What do you mean?
a formula for the force a liquid aplieys to object mooving in ti it....?
use the following formulae: \[N=(\rho \times v \times D )\div \eta\] where \[\rho\] is density \[v\] is terminal velocity.\[D\] is diameter.\[\eta \] is the viscocity of the liquid and N is reynold's number . find N.
@taufique i feel there something wrong with your initial formula....
N should be propotional to η
@mos1635 no N will be inversely proportional to
eta.
Viscous Force F is given by \[F = 6\pi \eta Rv\] \[\eta\] = coefficient of viscosity R = radius of sphere v = terminal velocity From this we get \[\eta = F/6\pi Rv\]
@suyash011 would you explain more?
η=F/6πRv some thing like that i had in mind too..... but keep in mind that i have no idea who Reynold is, or his number...:) :) :)
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