The laminar pipe flow example of Prob. 1.12 can be used to design a capillary viscometer [29]. If Q is the volume flow rate, L is the pipe length, and ?p is the pressure drop from entrance to exit, the theory of Chap. 6 yields a formula for viscosity: μ = π r 0 4 Δ p 8 L Q Pipe end effects are neglected [29]. Suppose our capillary has r 0 — 2 mm and L — 25 cm. The following flow rate and pressure drop data are obtained for a certain fluid: Q, m 3 /h 0.36 0.72 1.08 1.44 1.80 ?p, kPa 159 318 477 1274 1851 What is the viscosity of the fluid? Note: Only the first three points give the proper viscosity. What is peculiar about the last two points, which were measured accurately?
The laminar pipe flow example of Prob. 1.12 can be used to design a capillary viscometer [29]. If Q is the volume flow rate, L is the pipe length, and ?p is the pressure drop from entrance to exit, the theory of Chap. 6 yields a formula for viscosity: μ = π r 0 4 Δ p 8 L Q Pipe end effects are neglected [29]. Suppose our capillary has r 0 — 2 mm and L — 25 cm. The following flow rate and pressure drop data are obtained for a certain fluid: Q, m 3 /h 0.36 0.72 1.08 1.44 1.80 ?p, kPa 159 318 477 1274 1851 What is the viscosity of the fluid? Note: Only the first three points give the proper viscosity. What is peculiar about the last two points, which were measured accurately?
The laminar pipe flow example of Prob. 1.12 can be used to design a capillary viscometer [29]. If Q is the volume flow rate, L is the pipe length, and ?p is the pressure drop from entrance to exit, the theory of Chap. 6 yields a formula for viscosity:
μ
=
π
r
0
4
Δ
p
8
L
Q
Pipe end effects are neglected [29]. Suppose our capillary has r0 — 2 mm and L — 25 cm. The following flow rate and pressure drop data are obtained for a certain fluid:
Q, m3/h
0.36
0.72
1.08
1.44
1.80
?p, kPa
159
318
477
1274
1851
What is the viscosity of the fluid? Note: Only the first three points give the proper viscosity. What is peculiar about the last two points, which were measured accurately?
3.) 15.40 – Collar B moves up at constant velocity vB = 1.5 m/s. Rod AB has length = 1.2 m. The incline is
at angle = 25°. Compute an expression for the angular velocity of rod AB, ė and the velocity of end A of the
rod (✓✓) as a function of v₂,1,0,0. Then compute numerical answers for ȧ & y_ with 0 = 50°.
2.) 15.12 The assembly shown consists of the straight rod ABC which passes through and is welded to the
grectangular plate DEFH. The assembly rotates about the axis AC with a constant angular velocity of 9 rad/s.
Knowing that the motion when viewed from C is counterclockwise, determine the velocity and acceleration of
corner F.
500
Q3: The attachment shown in Fig.3 is made of
1040 HR. The static force is 30 kN. Specify the
weldment (give the pattern, electrode
number, type of weld, length of weld, and leg
size).
Fig. 3
All dimension
in mm
30 kN
100
(10 Marks)
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