What is the relationship between a star's surface temperature and the peak wavelength of its continuous spectrum, according to Wien’s Displacement Law?

Answer

Hotter objects emit shorter peak wavelengths, appearing bluer.

Wien's Displacement Law dictates that the peak wavelength ($\lambda_{\text{max}}$) is inversely proportional to the absolute temperature ($T$); hotter objects peak at shorter wavelengths.

What is the relationship between a star's surface temperature and the peak wavelength of its continuous spectrum, according to Wien’s Displacement Law?

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