The window of a large vacuum chamber is fabricated from a material of prescribed spectral characteristics. A collimated beam of radiant energy from a solar simulator is incident on the window and has a flux of 3000 W / m 2 . The inside walls of the chamber, which are large compared to the window area, are maintained at 77 K. The outer surface of the window is subjected to surroundings and room air at 25 ∘ C , with a convection heat transfer coefficient of 15 W / m 2 ⋅ k (a) Determine the transmissivity of the window mate- rial to radiation from the solar simulator, which approximates the solar spectral distribution. (b) Assuming that the window is insulated from its chamber mounting arrangement, what steady-state temperature does the window reach? (c) Calculate the net radiation transfer per unit area of the window to the vacuum chamber wall, excluding the transmitted simulated solar flux.
The window of a large vacuum chamber is fabricated from a material of prescribed spectral characteristics. A collimated beam of radiant energy from a solar simulator is incident on the window and has a flux of 3000 W / m 2 . The inside walls of the chamber, which are large compared to the window area, are maintained at 77 K. The outer surface of the window is subjected to surroundings and room air at 25 ∘ C , with a convection heat transfer coefficient of 15 W / m 2 ⋅ k (a) Determine the transmissivity of the window mate- rial to radiation from the solar simulator, which approximates the solar spectral distribution. (b) Assuming that the window is insulated from its chamber mounting arrangement, what steady-state temperature does the window reach? (c) Calculate the net radiation transfer per unit area of the window to the vacuum chamber wall, excluding the transmitted simulated solar flux.
Solution Summary: The graph for the transmissivity and the reflectivity for corresponding wavelength functions is shown as follows:
The window of a large vacuum chamber is fabricated from a material of prescribed spectral characteristics. A collimated beam of radiant energy from a solar simulator is incident on the window and has a flux of
3000
W
/
m
2
. The inside walls of the chamber, which are large compared to the window area, are maintained at 77 K. The outer surface of the window is subjected to surroundings and room air at
25
∘
C
, with a convection heat transfer coefficient of
15
W
/
m
2
⋅
k
(a) Determine the transmissivity of the window mate- rial to radiation from the solar simulator, which approximates the solar spectral distribution.
(b) Assuming that the window is insulated from its chamber mounting arrangement, what steady-state temperature does the window reach?
(c) Calculate the net radiation transfer per unit area of the window to the vacuum chamber wall, excluding the transmitted simulated solar flux.
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9. The car is traveling along the road with a speed of v = (2 s) m/s, where s is in meters.
Determine the magnitude of its acceleration when s = 10 m.
v = (2s) m/s
50 m
10. The platform is rotating about the vertical axis such that at any instant its angular position is
u = (4t 3/2) rad, where t is in seconds. A ball rolls outward along the radial groove so that its
position is r = (0.1+³) m, where t is in seconds. Determine the magnitudes of the velocity and
acceleration of the ball when t = 1.5s.
The population of a certain country is known to increase at a rate proportional to the number
of people presently living in the country. If after two years the population has doubled, and
after three years the population is 20,000, estimate the number of people initially living in
the country.
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13. The slotted link is pinned at O, and as a result of the constant angular velocity *= 3 rad/s it
drives the peg P for a short distance along the spiral guide r = (0.40) m, where 0 is in radians.
Determine the radial and transverse components of the velocity and acceleration of P at the
instant = 1/3 rad.
0.5 m
P
r = 0.40
=3 rad/s
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