Determine the angle of incidence

Look up the Brewster angle. Also, at this angle, the angle between the reflected and refracted rays is 90 degrees.

 

[tex]
tan(\theta) = \frac{n2}{n1}
[/tex]
This happens when the the angle between the reflected rays and refracted rays is 90 degrees, because in that case, none of the EM radiation oscillating perpendicular to the direction of the light and not paralell to the surface will be able to continue in the new direction. This is because of the fact that the EM radiation of light always oscillates on the plane perpendicular to the direction on the light (this plane can be divided into 2 cooardinites - the x_axis which is paralell to the surface and the y_axis) and never in the same direction. So when the light changes its direction by 90deg. the EM radiation perpendicular to the direction of the lights travel and not paralell to the surface(y_axis), will now have to be in the same direction as the light and so it will disappear from the light in the knew direction leaving only the light that was parallel to the surface(x_axis). So in the end, the light will be polarized with all of the EM radiation paralell to the reflective surface,