A bayonet cooler is used to reduce the temperature of a pharmaceutical fluid. The pharmaceutical fluid flows through the cooler, which is fabricated of l 0 − mm diameter, thin—walled tubing with two 25 0 − mm —long straight sections and a coil with six and a half turns and a coil diameter of 75 mm . A coolant flows outside the cooler, with a convection coefficient at the outside surface of h = 5 00 W / m 2 K and a coolant temperature of 2 0 ° C . Consider the situation where the pharmaceutical fluid enters at 9 0 ° C with a mass flow rate of 0.00 5 kg / s . The pharmaceutical has the following properties: ρ = 1200 Kg / m 3 , μ = 4 × 10 − 3 N ⋅ s/m 2 , c p = 2000 J/Kg ⋅ K , k = 0.5 W/m ⋅ K , and k = 0.5 W/m ⋅ K . (a) Determine the outlet temperature of the pharmaceutical fluid. (b) It is desired to further reduce the outlet temperature of the pharmaceutical. However, because the cooling process is just one pan of an intricate processing operation, flow rates cannot be changed. A young engineer suggests that the outlet temperature might be reduced by inserting stainless steel coiled springs into the straight sections of the cooler with the notion that the springs will disturb the how adjacent to the inner tube wall and, in turn, increase the heat transfer coefficient at the inner tube wall. A senior engineer asserts that insertion of the springs should double the heat transfer coefficient at the straight inner tube walls. Determine the outlet temperature of the pharmaceutical fluid with the springs inserted into the tubes, assuming the senior engineer is correct in his assertion. (c) Would you expect the outlet temperature of the pharmaceutical to depend on whether the springs have a left-hand or right-hand spiral? Why?
A bayonet cooler is used to reduce the temperature of a pharmaceutical fluid. The pharmaceutical fluid flows through the cooler, which is fabricated of l 0 − mm diameter, thin—walled tubing with two 25 0 − mm —long straight sections and a coil with six and a half turns and a coil diameter of 75 mm . A coolant flows outside the cooler, with a convection coefficient at the outside surface of h = 5 00 W / m 2 K and a coolant temperature of 2 0 ° C . Consider the situation where the pharmaceutical fluid enters at 9 0 ° C with a mass flow rate of 0.00 5 kg / s . The pharmaceutical has the following properties: ρ = 1200 Kg / m 3 , μ = 4 × 10 − 3 N ⋅ s/m 2 , c p = 2000 J/Kg ⋅ K , k = 0.5 W/m ⋅ K , and k = 0.5 W/m ⋅ K . (a) Determine the outlet temperature of the pharmaceutical fluid. (b) It is desired to further reduce the outlet temperature of the pharmaceutical. However, because the cooling process is just one pan of an intricate processing operation, flow rates cannot be changed. A young engineer suggests that the outlet temperature might be reduced by inserting stainless steel coiled springs into the straight sections of the cooler with the notion that the springs will disturb the how adjacent to the inner tube wall and, in turn, increase the heat transfer coefficient at the inner tube wall. A senior engineer asserts that insertion of the springs should double the heat transfer coefficient at the straight inner tube walls. Determine the outlet temperature of the pharmaceutical fluid with the springs inserted into the tubes, assuming the senior engineer is correct in his assertion. (c) Would you expect the outlet temperature of the pharmaceutical to depend on whether the springs have a left-hand or right-hand spiral? Why?
Solution Summary: The author explains the outlet temperature of pharmaceutical fluid, the convection heat coefficient, density, viscosity, and thermal conductivity of the fluid.
A bayonet cooler is used to reduce the temperature of a pharmaceutical fluid. The pharmaceutical fluid flows through the cooler, which is fabricated of
l
0
−
mm
diameter, thin—walled tubing with two
25
0
−
mm
—long straight sections and a coil with six and a half turns and a coil diameter of
75 mm
. A coolant flows outside the cooler, with a convection coefficient at the outside surface of
h
=
5
00
W
/
m
2
K
and a coolant temperature of
2
0
°
C
. Consider the situation where the pharmaceutical fluid enters at
9
0
°
C
with a mass flow rate of
0.00
5 kg
/
s
. The pharmaceutical has the following properties:
ρ
=
1200
Kg
/
m
3
,
μ
=
4
×
10
−
3
N
⋅
s/m
2
,
c
p
=
2000
J/Kg
⋅
K
,
k
=
0.5
W/m
⋅
K
, and
k
=
0.5
W/m
⋅
K
.
(a) Determine the outlet temperature of the pharmaceutical fluid.
(b) It is desired to further reduce the outlet temperature of the pharmaceutical. However, because the cooling process is just one pan of an intricate processing operation, flow rates cannot be changed. A young engineer suggests that the outlet temperature might be reduced by inserting stainless steel coiled springs into the straight sections of the cooler with the notion that the springs will disturb the how adjacent to the inner tube wall and, in turn, increase the heat transfer coefficient at the inner tube wall. A senior engineer asserts that insertion of the springs should double the heat transfer coefficient at the straight inner tube walls. Determine the outlet temperature of the pharmaceutical fluid with the springs inserted into the tubes, assuming the senior engineer is correct in his assertion.
(c) Would you expect the outlet temperature of the pharmaceutical to depend on whether the springs have a left-hand or right-hand spiral? Why?
1. A 40 lb. force is applied at point E. There are pins at
A, B, C, D, and F and a roller at A.
a. Draw a FBD of member EFC showing all the known and
unknown forces acting on it.
b. Draw a FBD of member ABF showing all the known and
unknown forces acting on it.
c. Draw a FBD of member BCD showing all the known and
unknown forces acting on it.
d. Draw a FBD of the entire assembly ADE showing all the
known and unknown forces acting on it.
e. Determine the reactions at A and D.
f. Determine the magnitude of the pin reaction at C.
40 lbs.
B
A
6 in.
4 in.
D
F
-5 in.4 in 4.
A crude oil of specific gravity0.85 flows upward at a volumetric rate of flow of 70litres per
second through
a vertical
venturimeter,with an inlet diameter of 250 mm and a throat
diameter of 150mm. The coefficient
of discharge of venturimeter is 0.96. The vertical
differences betwecen the pressure toppings is
350mm.
i)
Draw a well labeled diagram to represent the above in formation
i)
If the two pressure gauges are connected at the tapings such that they are
positioned at the levels of their corresponding tapping points,
determine the
difference of readings in N/CM² of the two pressure gauges
ii)
If a mercury differential
manometer
is connected in place of pressure gauges,
to the tappings such that the connecting tube up to mercury are filled with oil
determine the difference in the level of mercury column.
Can you solve it analytically using laplace transforms and with Matlab code as well please. Thank You
Automotive Technology: Principles, Diagnosis, And Service (6th Edition) (halderman Automotive Series)
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