The relative radiance value of a facet of a Triangulated Irregular Network (TIN) can be computed using:
\[
R_f=\cos(A_f-A_s)\sin(H_f)\cos(H_s)+\cos(H_f)\sin(H_s)
\]
Where, $R_f$ is the relative radiance value of a facet, $A_f$ is the facet’s aspect, $A_s$ is the sun’s azimuth angle, $H_f$ is the facet’s slope and $H_s$ is the sun’s altitude. Suppose a facet of a TIN has a slope value of $10^\circ$ and an aspect value of $297^\circ$ and sun’s azimuth of $315^\circ$. For sun’s altitude angle of $65^\circ$, the relative radiance value of this facet is ................. (Rounded off to 2 decimal places).