Question
A surface is placed perpendicular to a beam of light of constant irradiance ( $l$ ). Suppose that the fraction of the irradiance absorbed by the surface is $\alpha .$ Show that the pressure on the surface is given by $$\mathscr{P}=(2-\alpha) I / c$$
A surface is placed perpendicular to a beam of light of constant irradiance ( $l$ ). Suppose that the fraction of the irradiance absorbed by the surface is $\alpha .$ Show that the pressure on the surface is given by $$\mathscr{P}=(2-\alpha) I / c$$

Answers
$\bullet$ The intensity at a certain distance from a bright light source is 6.00 $\mathrm{W} / \mathrm{m}^{2} .$ Find the radiation pressure (in pascals and in atmospheres) on (a) a totally absorbing surface and (b) a totally reflecting surface.
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