Question:

For any material, if R, T and A represent the reflection coefficient, transparent coefficient and absorption coefficient respectively, then, for a blackbody which one of the following is true ?

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A blackbody appears "black" because it reflects nothing ($R=0$) and transmits nothing ($T=0$), capturing all light that hits it.
Updated On: Apr 29, 2026
  • \(R = 1, T = 0, A = 0 \)
  • \(R = 1, T = 1, A = 0 \)
  • \(R = 0, T = 1, A = 1 \)
  • \(R = 0, T = 0, A = 1 \)
  • \(R = 0, T = 1, A = 0 \)
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The Correct Option is D

Solution and Explanation

Concept: For any surface, the incident radiation is distributed among reflection, absorption, and transmission: \[ A + R + T = 1 \] where \(A\) is absorptance, \(R\) is reflectance, and \(T\) is transmittance.

Step 1:
Apply the definition of a blackbody.
By definition, a blackbody is a perfect absorber of all incident radiation, regardless of wavelength or angle. Therefore, the absorption coefficient \(A = 1\).

Step 2:
Evaluate other coefficients.
If all radiation is absorbed (\(A = 1\)), there is no energy left to be reflected or transmitted. Thus, \(R = 0\) and \(T = 0\).
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