Difficulty: Easy
Correct Answer: Spectral (monochromatic) emissive power
Explanation:
Introduction / Context:
Radiative heat transfer depends on how emission varies with wavelength. Distinguishing between total and spectral quantities is fundamental for applying laws such as Planck’s, Wien’s, and Stefan–Boltzmann.
Given Data / Assumptions:
Concept / Approach:
Total emissive power E is the integral over all wavelengths. The integrand eλ is the spectral (monochromatic) emissive power, giving the distribution of emission with wavelength.
Step-by-Step Solution:
Write E = ∫ eλ dλ over the spectrum.Identify eλ as the rate per unit wavelength interval.Hence, eλ is termed spectral emissive power.
Verification / Alternative check:
Dimensional check: eλ has units of W·m⁻²·μm⁻¹ (or per metre), consistent with a spectral density; integrating over wavelength yields W·m⁻².
Why Other Options Are Wrong:
Common Pitfalls:
Confusing spectral emissive power with emissivity; mixing per-wavelength and total quantities.
Final Answer:
Spectral (monochromatic) emissive power
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