How Does Light Intensity Change Through Three Stacked Polarizing Films?

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The discussion centers on calculating the intensity of light passing through three stacked polarizing films, each oriented at +45 degrees relative to the previous one. The initial light intensity is 1 watt, and the Law of Malus is applicable for determining the transmission through each polarizer. The formula Itrans = Io cos²θ is used, where θ is the angle between the light's polarization direction and the polarizer's axis. The final intensity can be calculated using this equation for each polarizer in the stack.

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If you have 3 perfect polarizing films and you place them on top of the other, with each successive film oriented +45 degrees from the one before it (first and last oriented perpendicular to each other and middle polarizer at 45 degrees between them). If one shines a light on this polarizer stack with an intensity of 1 watt, what is the intensity of the light on the other side of the three polarizer stack?

Now when I tried to figure this out I assume that the light is collimated and that the films are perfect polarizer. But I got stuck on the actually equation... Anyone out there knows how to solve this?
 
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Perhaps the Law of Malus applies.

For each polarizer - Itrans = Io cos2[itex]\theta[/itex], where [itex]\theta[/itex] is the angle of between axis of polarizer and some reference.

The question is what is the transmission of light through the first polarizer.

Edit: See http://hyperphysics.phy-astr.gsu.edu/hbase/phyopt/polcross.html

for discussion of crossed polarizers and Law of Malus.
 
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