How Does Malus's Law Apply to Light Intensity with Three Polarizers?

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Malus's Law states that the intensity of light passing through a polarizer is given by I = I_0 cos^2 θ, where θ is the angle between the light's polarization direction and the polarizer's axis. When using three polarizers, the intensity after the second polarizer must be calculated using the angle between the first and second polarizers, and then the angle between the second and third polarizers. Each polarizer should be treated independently, applying Malus's Law sequentially. The axis of polarization after the second polarizer will align with its axis, and the angle for the third polarizer will be determined accordingly. Understanding these angles is crucial for accurately calculating the final intensity of light after all polarizers.
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Hello I am trying to understand Malus' Law and the Intensity of light. Let's say I have three polarizers. The first polarizer and the last polarizer have the same axis of polarization. The middle polarizer can be rotated to an angle \theta

I know that Malus's Law for the intensity of light is I = I_0 cos^2 \theta for light coming out through the second polarizer. But how would I work out the intensity of light passing through the third filter. Should I multiply by cos^2 \theta again, or should I treat the final two polarizers as just two polarizers?
 
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Treat each polarizer in the same manner, applying Malus's law as needed. After the light exits the second polarizer, what is its axis of polarization? What's the angle between the second and third polarizers? That's the angle you'll need in applying Malus's law to the light passing that third polarizer.
 
Doc Al said:
Treat each polarizer in the same manner, applying Malus's law as needed. After the light exits the second polarizer, what is its axis of polarization? What's the angle between the second and third polarizers? That's the angle you'll need in applying Malus's law to the light passing that third polarizer.

Ah I see. Thanks
 
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