A plate having an area of 0.6m2 is sliding down the inclined plane at 300 to the horizontal with a velocity of 0.36m/s. There is a cushion of fluid 1.8mm thick between the plane and the plate. Find the viscosity of fluid if the weight of the plate is 280N.
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Answer:
To find the viscosity of the fluid, we use the formula
F = \eta\frac{\Delta v}{\Delta x}\times AF=η
Δx
Δv
×A
implying that \eta = F \div\frac{\Delta v}{\Delta x} Aη=F÷
Δx
Δv
A
where F = mgsin30^{o}F=mgsin30
o
mgsin30^{o} \div \frac{\Delta v}{\Delta x}\times Amgsin30
o
÷
Δx
Δv
×A
= 280sin30\div \frac{0.36}{1.8\times10^{-3}}\times0.6=280sin30÷
1.8×10
−3
0.36
×0.6
140 \div 120 = 1.17 (Pa . s)140÷120=1.17(Pa.s)
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