Consider a water pipe of length L = 17 m , inner radius r 1 = 15 cm , outer radius r 2 = 20 cm and and thermal conductivity k = 14 W/m .K . Heat is generated in the pipe material uniformly by a 25-kW electric resistance heater. The inner and outer surfaces of the pipe are at T 1 = 60 o C and T 2 = 80 o C, respectively. Obtain a general relation for temperature distribution inside the pipe under steady conditions and determine the temperature at the center plane of the pipe.
Consider a water pipe of length L = 17 m , inner radius r 1 = 15 cm , outer radius r 2 = 20 cm and and thermal conductivity k = 14 W/m .K . Heat is generated in the pipe material uniformly by a 25-kW electric resistance heater. The inner and outer surfaces of the pipe are at T 1 = 60 o C and T 2 = 80 o C, respectively. Obtain a general relation for temperature distribution inside the pipe under steady conditions and determine the temperature at the center plane of the pipe.
Consider a water pipe of length
L
=
17
m
, inner radius
r
1
=
15
cm
, outer radius
r
2
=
20
cm
and and thermal conductivity
k
=
14
W/m
.K
.
Heat is generated in the pipe material uniformly by a 25-kW electric resistance heater. The inner and outer surfaces of the pipe are at
T
1
=
60
o
C
and
T
2
=
80
o
C,
respectively. Obtain a general relation for temperature distribution inside the pipe under steady conditions and determine the temperature at the center plane of the pipe.
Consider the heat engine operating at steady state between the two thermal reservoirs shown at the right while producing a net power output of 700 kW. If 1000 kW of heat (Q̇H) is transferred to the heat engine from a thermal reservoir at a temperature of TH = 900 K, and heat is rejected to a thermal reservoir at a temperature of TL = 300 K, is this heat engine possible?
Can you answer this question for me and show all of the work
1.12 A disk of constant radius r is attached to a telescoping rod that is
extending at a constant rate as shown in Fig. P1.12. Both the disk
and the rod are rotating at a constant rate. Find the inertial
velocity and acceleration of point P at the rim of the disk.
ท2
L
0
SS
P
α
e
0
O'
êL
Fig. P1.12 Rotating disk attached to telescoping rod.
60 LL
Two different options A and B with brake pads for disc brakes are connected to the rope drum. The diameter of the rope drum is 150 mm. What distance must the pads B be at from the center of rotation to cover the same distance as A?A B- Width 50 mm - Width 60 mm- Evidence center 120mm - Construction power 900 N from rotation center.- Maintains a weight of 200 kgwhen the installation force is 1.4kN
(μ is missing from the data)M=μF(Ry-Ri)Right answer R=187 mm
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