A hydraulic circular rod having a 100mm diameter and 2m long is
pulled by a force of 200 N.
It moves with a constant velocity within a
circular hollow tube of 101mm internal diameter.
The clearance of
0.5mm between the rod and the tube is filled with oil of specific gravity
0.8 and kinematic viscosity 400 mm^2/s as shown in the figure below.
Determine the velocity of the rod in units of m/s.
Answer
Diameter of Rod Drod=100mm
Length l=2m
Force F=200N
circular hollow tube of 101mm internal diameter. Di=101mm
clearance SG=0.8
kinematic viscosity v=400 mm^2/s
So we can say
the velocity of the rod is given by
"V=\\frac{Fh}{vSG\\rho _{H20}\\pi D_{rho}l}\\\\=\\frac{200\\times0.5\\times10^{-3}}{400\\times10^{-6}\\times0.8\\times1000\\times3.14\\times100\\times10^{-3}\\times2}"
"=0.5m\/sec"
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