Two large parallel surfaces (surface 1 and surface 2) kept at constant surface temperature of T= 300 °C and T2= 100 °C. The two surfaces have emissivity of ɛ1= 0.8 and E2= 0.5 respectively. The top surface (surface 2) is cooled by convective heat transfer with surrounding air temperature of 20 °C. The bottom surface (surface 1) is well insulated at the backside. Assume the surfaces are diffuse and gray, and the space between the surfaces is vacuum. a. Calculate the radiation heat transfer between the surfaces per unit area [W/m?].

Elements Of Electromagnetics
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Two large parallel surfaces (surface 1 and surface 2) kept at constant surface temperature of T1= 300 °C
and T2= 100 °C. The two surfaces have emissivity of ɛ1= 0.8 and ɛ2= 0.5 respectively. The top surface
(surface 2) is cooled by convective heat transfer with surrounding air temperature of 20 °C. The bottom
surface (surface 1) is well insulated at the backside. Assume the surfaces are diffuse and gray, and the
space between the surfaces is vacuum.
a. Calculate the radiation heat transfer between the surfaces per unit area [W/m?].
b. Calculate the convective heat transfer coefficient for the top surface [W/m2 K].
Transcribed Image Text:Two large parallel surfaces (surface 1 and surface 2) kept at constant surface temperature of T1= 300 °C and T2= 100 °C. The two surfaces have emissivity of ɛ1= 0.8 and ɛ2= 0.5 respectively. The top surface (surface 2) is cooled by convective heat transfer with surrounding air temperature of 20 °C. The bottom surface (surface 1) is well insulated at the backside. Assume the surfaces are diffuse and gray, and the space between the surfaces is vacuum. a. Calculate the radiation heat transfer between the surfaces per unit area [W/m?]. b. Calculate the convective heat transfer coefficient for the top surface [W/m2 K].
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