A double-glazed window consists of two panes of glass, each of thickness t = 6 mm . The inside room temperature is T i = 20 ° C with h i = 7.7 W/m 2 ⋅ K , while the outside temperature is T o = − 10 ° C with h o = 25 W/m 2 ⋅ K . The gap between the glass sheets is of thickness L = 5 mm and is filled with a gas. The glass surfaces may be treated with a low-emissivity coating to reduce their emissivity from ε = 0.95 to ε = 0.05 . Determine the heat flux through the window for case ε 1 = ε 2 = 0.95 , case 2: ε 1 = ε 2 = 0.05 , and case 3: ε 1 = 0.05 , ε 2 = 0.95 . Consider either air or argon of thermal conductivity k Ar = 17.7 × 10 − 3 W/m ⋅ K to be within the gap. Radiation heat transfer occurring at the external surfaces of the two glass sheets is negligible, as is free convection between the glass sheets.
A double-glazed window consists of two panes of glass, each of thickness t = 6 mm . The inside room temperature is T i = 20 ° C with h i = 7.7 W/m 2 ⋅ K , while the outside temperature is T o = − 10 ° C with h o = 25 W/m 2 ⋅ K . The gap between the glass sheets is of thickness L = 5 mm and is filled with a gas. The glass surfaces may be treated with a low-emissivity coating to reduce their emissivity from ε = 0.95 to ε = 0.05 . Determine the heat flux through the window for case ε 1 = ε 2 = 0.95 , case 2: ε 1 = ε 2 = 0.05 , and case 3: ε 1 = 0.05 , ε 2 = 0.95 . Consider either air or argon of thermal conductivity k Ar = 17.7 × 10 − 3 W/m ⋅ K to be within the gap. Radiation heat transfer occurring at the external surfaces of the two glass sheets is negligible, as is free convection between the glass sheets.
Solution Summary: The author describes the heat flux through the window for the various cases. The length of windows is L=5mm.
A double-glazed window consists of two panes of glass, each of thickness
t
=
6
mm
. The inside room temperature is
T
i
=
20
°
C
with
h
i
=
7.7
W/m
2
⋅
K
, while the outside temperature is
T
o
=
−
10
°
C
with
h
o
=
25
W/m
2
⋅
K
. The gap between the glass sheets is of thickness
L
=
5
mm
and is filled with a gas. The glass surfaces may be treated with a low-emissivity coating to reduce their emissivity from
ε
=
0.95
to
ε
=
0.05
. Determine the heat flux through the window for case
ε
1
=
ε
2
=
0.95
, case 2:
ε
1
=
ε
2
=
0.05
, and case 3:
ε
1
=
0.05
,
ε
2
=
0.95
. Consider either air or argon of thermal conductivity
k
Ar
=
17.7
×
10
−
3
W/m
⋅
K
to be within the gap. Radiation heat transfer occurring at the external surfaces of the two glass sheets is negligible, as is free convection between the glass sheets.
Two vessels of different shape and sizes are connected by means of a pipe with a valve. Vessel A has a diameter of 4 ft and the length is 1.8 m at the given pressure gauge of 1476.4 in Hg and temperature of 82°F. Another vessel spherical in shape contains the same gas at 15,000 torr gauge and 18°C. The valve is opened and when the properties have been determined, it is found out that the gauge pressure is 35.7 kgf/cm2 and the temperature is 21°C. If the barometric pressure is 755 mm Hg, find the following:
Volume of Vessel A in in3
Pressure at Vessel A in psia
Temperature at Vessel A in °R
Pressure at Vessel B in psia
Two vessels of different shape and sizes are connected by means of a pipe with a valve. Vessel A has a diameter of 4 ft and the length is 1.8 m at the given pressure gauge of 1476.4 in Hg and temperature of 82°F. Another vessel spherical in shape contains the same gas at 15,000 torr gauge and 18°C. The valve is opened and when the properties have been determined, it is found out that the gauge pressure is 35.7 kgf/cm2 and the temperature is 21°C. If the barometric pressure is 755 mm Hg.
Question: What is the diameter of the spherical tank in inches if the gas is carbon dioxide?
A cylindrical vessel with a diameter of 8 inches and 5 feet long contained acetylene at 300 psi
gauge and 82°F. After some amount of acetylene was used, the pressure was reduced to 190
psi gauge and the temperature was 74°F. The gas constant of acetylene is 59.35 ft-lb:/lbm-°R.
Determine the following:
1. What is the initial mass in Ibm of the acetylene inside the vessel?
2. What proportion in percentage of acetylene was used?
3. What volume in ft would the used acetylene occupy
at 30 psig and 80°F?
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