2. A small radiant source 4₁ emits diffusely with an intensity I₁= 1.2 × 105 W/m². sr. The radiation detector 42 is aligned normal to the source at a distance of Lo = 0.2 m. An opaque screen is positioned midway between A1 and A2 to prevent radiation from the source reaching the detector. The small surface Am is a perfectly diffuse mirror that permits radiation emitted from the source to be reflected into the detector. y₁ = 0.1 m- Opaque screen A₂ = A1 Am = 2A1 A₁ = 1 x 104 m² 0 x = 0.1 m x+ L₁ = 0.2 m (a) Calculate the radiant power incident on Am due to emission from the source A1, 91→m(W). (b) Assuming that the radiant power, 91→m, is perfectly and diffusely reflected, calculate the intensity leaving Am, Im (W/m². sr). (c) Calculate the radiant power incident on 42 due to the reflected radiation leaving Am, 9m→2(μW).

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)
8th Edition
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Author:Kreith, Frank; Manglik, Raj M.
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Chapter11: Heat Transfer By Radiation
Section: Chapter Questions
Problem 11.28P
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2. A small radiant source 4₁ emits diffusely with an intensity I₁= 1.2 × 105 W/m². sr. The
radiation detector 42 is aligned normal to the source at a distance of Lo = 0.2 m. An
opaque screen is positioned midway between A1 and A2 to prevent radiation from the
source reaching the detector. The small surface Am is a perfectly diffuse mirror that
permits radiation emitted from the source to be reflected into the detector.
y₁ = 0.1 m-
Opaque screen
A₂ = A1
Am = 2A1
A₁ = 1 x 104 m²
0
x = 0.1 m
x+
L₁ = 0.2 m
(a) Calculate the radiant power incident on Am due to emission from the source A1,
91→m(W).
(b) Assuming that the radiant power, 91→m, is perfectly and diffusely reflected, calculate
the intensity leaving Am, Im (W/m². sr).
(c) Calculate the radiant power incident on 42 due to the reflected radiation leaving Am,
9m→2(μW).
Transcribed Image Text:2. A small radiant source 4₁ emits diffusely with an intensity I₁= 1.2 × 105 W/m². sr. The radiation detector 42 is aligned normal to the source at a distance of Lo = 0.2 m. An opaque screen is positioned midway between A1 and A2 to prevent radiation from the source reaching the detector. The small surface Am is a perfectly diffuse mirror that permits radiation emitted from the source to be reflected into the detector. y₁ = 0.1 m- Opaque screen A₂ = A1 Am = 2A1 A₁ = 1 x 104 m² 0 x = 0.1 m x+ L₁ = 0.2 m (a) Calculate the radiant power incident on Am due to emission from the source A1, 91→m(W). (b) Assuming that the radiant power, 91→m, is perfectly and diffusely reflected, calculate the intensity leaving Am, Im (W/m². sr). (c) Calculate the radiant power incident on 42 due to the reflected radiation leaving Am, 9m→2(μW).
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