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The energy distribution of an ideal reflector at higher temperatures is largely in the range of
  • a)
    Shorter wavelength
  • b)
    Longer wavelength
  • c)
    Remain same at all wavelengths
  • d)
    Wavelength has nothing to do with it
Correct answer is option 'A'. Can you explain this answer?
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The energy distribution of an ideal reflector at higher temperatures ...
The energy distribution of an ideal reflector at higher temperatures is largely in the range of Shorter wavelength.
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The energy distribution of an ideal reflector at higher temperatures ...
Energy Distribution of an Ideal Reflector at Higher Temperatures

Introduction:
An ideal reflector is a theoretical concept that perfectly reflects all incident radiation without any absorption or transmission. When an ideal reflector is heated to higher temperatures, its energy distribution changes, and the majority of the energy is found in the shorter wavelength range.

Explanation:
The energy distribution of a heated object is determined by its temperature, which affects the thermal vibrations of its constituent particles. As the temperature increases, the average kinetic energy of the particles also increases, resulting in higher energy radiation emitted by the object.

When an ideal reflector is heated to higher temperatures, the energy distribution of the emitted radiation shifts towards shorter wavelengths. This can be explained by the following factors:

1. Planck's Law: Planck's law describes the spectral energy distribution of blackbody radiation, which can be used as an approximation for an ideal reflector. According to Planck's law, the intensity of radiation emitted by a blackbody is proportional to the frequency raised to the power of three and inversely proportional to the wavelength raised to the power of five. Therefore, the intensity of radiation is higher at shorter wavelengths.

2. Wein's Displacement Law: Wein's displacement law states that the wavelength at which the intensity of radiation is maximum is inversely proportional to the temperature of the object. As the temperature increases, the wavelength of maximum intensity decreases. This means that at higher temperatures, the peak intensity of the reflected radiation occurs at shorter wavelengths.

3. Stefan-Boltzmann Law: The Stefan-Boltzmann law relates the total energy radiated by a blackbody to its temperature. It states that the total power radiated per unit surface area is proportional to the fourth power of the absolute temperature. Therefore, as the temperature of the ideal reflector increases, the total energy radiated also increases, resulting in a shift towards shorter wavelengths.

Conclusion:
In conclusion, the energy distribution of an ideal reflector at higher temperatures is largely in the range of shorter wavelengths. This is due to the principles of Planck's law, Wein's displacement law, and the Stefan-Boltzmann law, which all contribute to an increased intensity of radiation at shorter wavelengths as the temperature of the reflector rises.
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The energy distribution of an ideal reflector at higher temperatures is largely in the range ofa)Shorter wavelengthb)Longer wavelengthc)Remain same at all wavelengthsd)Wavelength has nothing to do with itCorrect answer is option 'A'. Can you explain this answer?
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