A horizontal semitransparent plate is uniformly irradiated from above and below, while air at T ∞ = 300 K flows over the top and bottom surfaces, providing a uniform convection heat transfer coefficient of h = 40 W / m 2 ⋅ K . The absorptivity of the plate to the irradiation is 0.40. Under steady-state conditions measurements made with a radiation detector above the top surface indicate a radiosity (which includes trans- mission, as well as reflection and emission) of J = 5000 W / m 2 , while the plate is at a uniform temperature of T = 350K . Determine the irradiation G and the emissivity of the plate. Is the plate gray ( ε = α ) for the prescribed conditions?
A horizontal semitransparent plate is uniformly irradiated from above and below, while air at T ∞ = 300 K flows over the top and bottom surfaces, providing a uniform convection heat transfer coefficient of h = 40 W / m 2 ⋅ K . The absorptivity of the plate to the irradiation is 0.40. Under steady-state conditions measurements made with a radiation detector above the top surface indicate a radiosity (which includes trans- mission, as well as reflection and emission) of J = 5000 W / m 2 , while the plate is at a uniform temperature of T = 350K . Determine the irradiation G and the emissivity of the plate. Is the plate gray ( ε = α ) for the prescribed conditions?
Solution Summary: The author explains the value of irradiation and the emissivity of the plate.
A horizontal semitransparent plate is uniformly irradiated from above and below, while air at
T
∞
=
300
K
flows over the top and bottom surfaces, providing a uniform convection heat transfer coefficient of
h = 40
W
/
m
2
⋅
K
. The absorptivity of the plate to the irradiation is 0.40. Under steady-state conditions measurements made with a radiation detector above the top surface indicate a radiosity (which includes trans- mission, as well as reflection and emission) of
J = 5000
W
/
m
2
, while the plate is at a uniform temperature of
T = 350K
.
Determine the irradiation G and the emissivity of the plate. Is the plate gray (
ε
=
α
) for the prescribed conditions?
anges of
6.A 3-mm-thick window transmits 90 percent of
the radiation between whole ranges of
wavelength. Determine the rate of radiation
transmitted through a 2mx2m window from
blackbody sources at 1000 K. The Stefan-
Boltzmann constant is o=5.67× (10) ^(-8)
W/m^2.K^4. ( B )
安苏白
1915850E
1915850E106
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Very urgent
A thin, disk-shaped silicon wafer of diameter D=20 cm on a production line must be maintained at a temperature of 100 deg C. The wafer loses heat to the room by convection and radiation from its upper surface, while heat is supplied at a constant flux from below. The surrounding air is at 20 deg C, while all surrounding surfaces (which can be treated as blackbodies) can be approximated to be isothermal at a temperature of 15 deg C. The wafer-to-air heat transfer coefficient is 30 W/m2-K and the emissivity of the wafer’s surface (which can be approximated to be gray) is 0.85. How much heat (in W) must be supplied to the wafer?
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