Fluids Viscosity: Calculating with a Flat Plate Viscometer

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A flat plate viscometer with a 50mm diameter disc rotating at 300rpm requires 0.2Nm of torque to drive the disc with a 0.1mm gap between plates. The angular velocity was calculated as 31.41 rad/sec, and the user attempted to find viscosity using the formula τ = μ(U/t). There was a suggestion to use the equation F = μ(dv/dx)a to explore the relationship further. The discussion was ultimately closed due to inactivity, indicating a lack of follow-up from the original poster.
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Homework Statement



A flat plate viscometer consists of a disc of diameter 50mm rotating at 300rpm in close proximity to a fixed horizontal plate. When the gap between the plates is 0.1mm, it is found that the torque required to drive the disc is 0.2Nm. What is the viscosity of the liquid between the plates?


The Attempt at a Solution



First I found the angular velocity to be 31.41 rad/sec, and then used U=rw to find the constant velocity (r=radius, w=angular velocity)

Next i used \tau = \mu(U/t), knowing the torque, velocity and gap thickness to give me the viscosity \mu

Does this look somewhat right?
 
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Can we try F= μ (dv/dx) a, where a - area , μ - viscosity...
converting 31.41 rad/s (given) into liner velocity
Just high level thought... Not sure i am not correct path...
 
suspenc3 said:

Homework Statement



A flat plate viscometer consists of a disc of diameter 50mm rotating at 300rpm in close proximity to a fixed horizontal plate. When the gap between the plates is 0.1mm, it is found that the torque required to drive the disc is 0.2Nm. What is the viscosity of the liquid between the plates?

The Attempt at a Solution



First I found the angular velocity to be 31.41 rad/sec, and then used U=rw to find the constant velocity (r=radius, w=angular velocity)

Next i used \tau = \mu(U/t), knowing the torque, velocity and gap thickness to give me the viscosity \mu

Does this look somewhat right?
Show more of the details. I can't tell you whether you did it right until I see your derivation of the algebraic equation for the torque.

Chet
 
Saurav.1905 said:
Can we try F= μ (dv/dx) a, where a - area , μ - viscosity...
converting 31.41 rad/s (given) into liner velocity
Just high level thought... Not sure i am not correct path...
This was a post from 2007, and the member who originally posted this had not been back since. I think 8 years is enough. I'm closing this thread.

Chet
 
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