 Solution

Convert the skin temperature to $T_s=308.15\mathrm{K}$. To locate the peak per unit wavelength in Planck's law, write $x=hc/(\lambda k_{B}T)$ and maximize $x^5/(e^x-1)$. Its positive stationary point obeysThis gives Wien's displacement law, ${\lambda }_{\max }T=2.89777\times 10^{-3}\mathrm{m}\mathrm{K}$. Hencein the thermal infrared. A peak per unit frequency would occur at a different spectral position; this answer uses the conventional wavelength peak.