Estimate the total, hemispherical emissivity ε for polished stainless steel at 800 K using Equation 12.43 along with information provided in Figure 12.17. Assume that the hemispherical emissivity is equal to the normal emissivity. Perform the integration using a band calculation, by splitting the integral into five bands, each of which contains 20% of the blackbody emission at 800 K. For each band, assume the average emissivity is that associated with the median wavelength within the band λ m , for which half of the blackbody radiation within the band is above λ m (and half is below λ m ). For example, the first band runs from λ = 0 t o λ 1 , such that F ( 0 → λ 1 ) = 0.2 , and the median wavelength for the first band is chosen such that F ( 0 → λ m ) = 0.1 . Also determine the surface emissive power.
Estimate the total, hemispherical emissivity ε for polished stainless steel at 800 K using Equation 12.43 along with information provided in Figure 12.17. Assume that the hemispherical emissivity is equal to the normal emissivity. Perform the integration using a band calculation, by splitting the integral into five bands, each of which contains 20% of the blackbody emission at 800 K. For each band, assume the average emissivity is that associated with the median wavelength within the band λ m , for which half of the blackbody radiation within the band is above λ m (and half is below λ m ). For example, the first band runs from λ = 0 t o λ 1 , such that F ( 0 → λ 1 ) = 0.2 , and the median wavelength for the first band is chosen such that F ( 0 → λ m ) = 0.1 . Also determine the surface emissive power.
Solution Summary: The total emissivity for polished stainless steel is 0.28 and 6502.81 W/m2. The Stefan Boltzmann constant is =5.67108
Estimate the total, hemispherical emissivity
ε
for polished stainless steel at 800 K using Equation 12.43 along with information provided in Figure 12.17. Assume that the hemispherical emissivity is equal to the normal emissivity. Perform the integration using a band calculation, by splitting the integral into five bands, each of which contains 20% of the blackbody emission at 800 K. For each band, assume the average emissivity is that associated with the median wavelength within the band
λ
m
, for which half of the blackbody radiation within the band is above
λ
m
(and half is below
λ
m
). For example, the first band runs from
λ
=
0
t
o
λ
1
, such that
F
(
0
→
λ
1
)
=
0.2
, and the median wavelength for the first band is chosen such that
F
(
0
→
λ
m
)
=
0.1
. Also determine the surface emissive power.
Compute the mass fraction of eutectoid cementite
in an iron-carbon alloy that contains 1.00 wt% C.
Compute the mass fraction of eutectoid cementite
in an iron-carbon alloy that contains 1.00 wt% C.
!
Required information
Mechanical engineering, don't use
chatgpt.
Thanks
A 60-kip-in. torque T is applied to each of the cylinders shown.
NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part.
3 in.
4 in.
(a)
(b)
Determine the inner diameter of the 4-in. diameter hollow cylinder shown, for which the maximum stress is the same as in part a.
The inner diameter is
in.
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