Question:

The Sun’s surface at 5800 K emits radiation at a wavelength of 0.5 \(\mu m\). A furnace at 300°C will emit through a small opening, radiation at a wavelength of nearly —————.

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Wien's displacement law helps in estimating peak emission wavelengths based on temperature.
Updated On: June 02, 2025
  • 10 \(\mu m\)
  • 5 \(\mu m\)
  • 0.25 \(\mu m\)
  • 0.025 \(\mu m\)
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The Correct Option is A

Solution and Explanation

- According to Wien’s displacement law: \[ \lambda_{max} T = b \] where \( b = 2898 \, \mu m \cdot K \). - For the furnace at \( 573 \, K \): \[ \lambda_{max} = \frac{2898}{573} \approx 10 \, \mu m \] Conclusion: The correct answer is option (A).
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