Consider the oven of Problem 1.54. The walls of the oven consist of L = 30 -mm -thick layers of insulation characterized by k i n s = 0.03 W/m ⋅ K that are sandwiched between two thin layers of sheet metal. The exterior surface of the oven is exposed to air at 23°C with h e x t = 2 W/m 2 ⋅ K . The interior oven air temperature is 180°C. Neglecting radiation heat transfer, determine the steady-state heat flux through the oven walls when the convection mode is disabled and the free convection coefficient at the inner oven surface is h f r = 3 W/m 2 ⋅ K . Determine the heat flux through the oven walls when the convection mode is activated. in which case the forced convection coefficient at the inner oven surface is h f o = 27 W/m 2 ⋅ K . Does operation of the oven in its convection mode result in significantly increased heat losses from the oven to the kitchen? Would your conclusion change if radiation were included in your analysis?
Consider the oven of Problem 1.54. The walls of the oven consist of L = 30 -mm -thick layers of insulation characterized by k i n s = 0.03 W/m ⋅ K that are sandwiched between two thin layers of sheet metal. The exterior surface of the oven is exposed to air at 23°C with h e x t = 2 W/m 2 ⋅ K . The interior oven air temperature is 180°C. Neglecting radiation heat transfer, determine the steady-state heat flux through the oven walls when the convection mode is disabled and the free convection coefficient at the inner oven surface is h f r = 3 W/m 2 ⋅ K . Determine the heat flux through the oven walls when the convection mode is activated. in which case the forced convection coefficient at the inner oven surface is h f o = 27 W/m 2 ⋅ K . Does operation of the oven in its convection mode result in significantly increased heat losses from the oven to the kitchen? Would your conclusion change if radiation were included in your analysis?
Solution Summary: The author compares the heat loss through an oven with and without convection mode. The temperature inside the oven is T_i=180°
Consider the oven of Problem 1.54. The walls of the oven consist of
L
=
30
-mm
-thick layers of insulation characterized by
k
i
n
s
=
0.03
W/m
⋅
K
that are sandwiched between two thin layers of sheet metal. The exterior surface of the oven is exposed to air at 23°C with
h
e
x
t
=
2
W/m
2
⋅
K
.
The interior oven air temperature is 180°C. Neglecting radiation heat transfer, determine the steady-state heat flux through the oven walls when the convection mode is disabled and the free convection coefficient at the inner oven surface is
h
f
r
=
3
W/m
2
⋅
K
.
Determine the heat flux through the oven walls when the convection mode is activated. in which case the forced convection coefficient at the inner oven surface is
h
f
o
=
27
W/m
2
⋅
K
.
Does operation of the oven in its convection mode result in significantly increased heat losses from the oven to the kitchen? Would your conclusion change if radiation were included in your analysis?
2. A refrigerated cold room wall has a thickness of 100mm and a thermal conductivity
0.14 W/m-K. The room wall has a 60mm thick internal lining of cork having a thermal
conductivity of 0.05 W/m.K. The thermal conductance between the exposed faces and
the respective atmosphere is 12 W/m²-K.
If the room is maintained at 0°C and the external atmospheric temperature is
20°C, Calculate the heat loss rate through 1m² of the wall.
3) The two sides of a large plan wall are maintained at constant temperatures of T₁
= 120°C and T₂ = 50°C, respectively. If you know that the wall thickness L = 0.2 m, thermal
conductivity k = 1.2 W/m.K, and surface area A= 15 m². Determine (a) the variation of
temperature within the wall and the value of temperature at x = 0.1 m and (b) the rate of
heat conduction through the wall under steady conditions.
-02-1
Two long rods of the same diameter, one of brass(k= 85 W/mK) and the other of
copper (k=375 W/mK) have one of their ends inserted in a furnace and the other ends
exposed to the same atmosphere. At a distance of 105mm away from the furnace, the
temperature of the brass rod is 120 C. Find the distance form the furnace in which the
copper rod have the same temperature
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