After heat treatment, the 2-cm-thick metal plates (k = 180 W/m .K, p = 2800 kg/m 3 , a n d c p = 880 J/kg .K) and are conveyed through a cooling chamber with a length of 10 m. The plates enter the cooling chamber at an initial temperature of 500°C. The cooling chamber maintains a temperature of 10°C, and the convection heat transfer coefficient is given as a function of the air velocity blowing over the plates h = 33 V 0.8 , where Ii is in W/m 2 K and V is in m/s. To prevent any incident of thermal burn, it is necessary for the plates to exit the cooling chamber at a temperature below 50°C. In designing the cooling process to meet this safety criterion, use appropriate software to investigate the effect of the air velocity on the temperature of the plates at the exit of the cooling chamber. Let the air velocity vary from 0 to 40 m/s, and plot the temperatures of the plates exiting the cooling chamber as a function of air velocity at the moving plate speed of 2, 5, and 8 cm/s.
After heat treatment, the 2-cm-thick metal plates (k = 180 W/m .K, p = 2800 kg/m 3 , a n d c p = 880 J/kg .K) and are conveyed through a cooling chamber with a length of 10 m. The plates enter the cooling chamber at an initial temperature of 500°C. The cooling chamber maintains a temperature of 10°C, and the convection heat transfer coefficient is given as a function of the air velocity blowing over the plates h = 33 V 0.8 , where Ii is in W/m 2 K and V is in m/s. To prevent any incident of thermal burn, it is necessary for the plates to exit the cooling chamber at a temperature below 50°C. In designing the cooling process to meet this safety criterion, use appropriate software to investigate the effect of the air velocity on the temperature of the plates at the exit of the cooling chamber. Let the air velocity vary from 0 to 40 m/s, and plot the temperatures of the plates exiting the cooling chamber as a function of air velocity at the moving plate speed of 2, 5, and 8 cm/s.
Solution Summary: The author analyzes the effect of air velocity on the temperature of stainless steel plates at the exit of the cooling chamber.
After heat treatment, the 2-cm-thick metal plates
(k = 180 W/m
.K,
p
=
2800
kg/m
3
,
a
n
d
c
p
=
880
J/kg
.K)
and are conveyed through a cooling chamber with a length of 10 m. The plates enter the cooling chamber at an initial temperature of 500°C. The cooling chamber maintains a temperature of 10°C, and the convection heat transfer coefficient is given as a function of the air velocity blowing over the plates
h
=
33
V
0.8
, where Ii is in W/m2 K and V is in m/s. To prevent any incident of thermal burn, it is necessary for the plates to exit the cooling chamber at a temperature below 50°C. In designing the cooling process to meet this safety criterion, use appropriate software to investigate the effect of the air velocity on the temperature of the plates at the exit of the cooling chamber. Let the air velocity vary from 0 to 40 m/s, and plot the temperatures of the plates exiting the cooling chamber as a function of air velocity at the moving plate speed of 2, 5, and 8 cm/s.
Which of the following sequences converge and which diverge?
20) an
=
21) a =
n!
106
1/(Inn)
3n+1
"
22) a =
3n-1
1/n
x"
23) a =
, x>0
2n+1
3" x 6"
24) an
25) a, = tanh(n)
=
2" xn!
n²
1
26) a =
sin
2n-1
n
27) a = tan(n)
1
28) a =
1
3
++
(Inn) 200
2"
29) an
n
30)
=n-√√n²-n
1"1
31) a ==
dx
nix
Which of the following sequences converge and which diverge?
n+1
6)
a =
1-
2n
(-1)+1
7)
a =
2n-1
2n
8)
an
=
n+1
1
9)
a = sin
+
2
n
sin n
10) a =
n
11) an
=
12) a =
13) an
14) an
15) an
16) an
n
2"
In(n+1)
= 81/n
n
n
=(1+7)"
=
=
10n
3
n
1/n
17) an
=
In n
1/n
n'
18) a =√4"n
Qu 3 Nickel (Ni) single crystal turbine blades burn less fuel at higher temperatures because blades are grown on [110] closed packed direction. Nickel (Ni) at 20°C is FCC, and has an atomic radius, R, of 0.125 nm. Draw a reduced-sphere unit cell for this crystal and draw and label the vector [I 10], starting from the origin (0, 0, 0).
a) Calculate the length of the vector [| 10] in nanometers. Express your answer in nanometers to one significant figure.
b) Calculate the linear density of Nickel in the [| 1 0] direction in [atom/nm]. Express your answer in atoms/nm to one significant figure.
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