Consider the one-dimensional wall shown in the sketch, which is initially at a uniform temperature T, and is suddenly subjected to the convection boundary condition with a fluid at T ∞ . For a particular wall, case 1, the temperature at x = L 1 after t 1 = 100 s is T 1 ( L 1 , t 1 ) = 315 ° C . Another wall, case 2, has different thickness and thermal conditions as shown. How long will it take for the second wall to reach 28.5 ° C at the position x = L 2 ? Use as the basis for analysis, the dimensionless functional dependence for the transient temperature distribution expressed in Equation 5.41.
Consider the one-dimensional wall shown in the sketch, which is initially at a uniform temperature T, and is suddenly subjected to the convection boundary condition with a fluid at T ∞ . For a particular wall, case 1, the temperature at x = L 1 after t 1 = 100 s is T 1 ( L 1 , t 1 ) = 315 ° C . Another wall, case 2, has different thickness and thermal conditions as shown. How long will it take for the second wall to reach 28.5 ° C at the position x = L 2 ? Use as the basis for analysis, the dimensionless functional dependence for the transient temperature distribution expressed in Equation 5.41.
Solution Summary: The author explains the time required for second wall to reach the 28.5°C.
Consider the one-dimensional wall shown in the sketch, which is initially at a uniform temperature T, and is suddenly subjected to the convection boundary condition with a fluid at
T
∞
.
For a particular wall, case 1, the temperature at
x
=
L
1
after
t
1
=
100
s
is
T
1
(
L
1
,
t
1
)
=
315
°
C
.
Another wall, case 2, has different thickness and thermal conditions as shown. How long will it take for the second wall to reach
28.5
°
C
at the position
x
=
L
2
?
Use as the basis for analysis, the dimensionless functional dependence for the transient temperature distribution expressed in Equation 5.41.
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The differential equation of a cruise control system is provided by the following equation:
Find the closed loop transfer function with respect to the reference velocity (vr) .
a. Find the poles of the closed loop transfer function for different values of K. How does the poles move as you change K?
b. Find the step response for different values of K and plot in MATLAB. What can you observe?
c. For the given transfer function, find tp, ts, tr, Mp . Plot the resulting step response. G(s) = 40/(s^2 + 4s + 40)
Aswatan gas occupies a space of 0.3 millike cube at a pressure of 2 bar and temperature of 77 degree Celsius it is indicate at constant volume at pressure of 7 parts determine temperature at the end of process mass of a gas changing internal energy change in enthalpy during the process assume CP is equal to 10 1.005 CV is equal to 0.712 is equal to 287
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The differential equation of a DC motor can be described by the following equation
Find the transfer function between the applied voltage ( Va)and the motor speed (thetadot m).
What is the steady state speed of the motor after a voltage (Va = 10V) has been applied.
Find the transfer function between the applied voltage (Va) and the shaft angle (thetadot m) .
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