Answer:
the rms value of the electric field component transmitted is 3.295 V/m
Step-by-step explanation:
Given;
intensity of the unpolarized light, I = 0.0288 W/m²
For unpolarized light, the relationship between the amplitude electric field and intensity is given as;
![E_(max) = √(2\mu_0cI) \\\\E_(max) = \sqrt{2(4\pi * 10^(-7))(3* 10^8)(0.0288)} \\\\E_(max) = 4.66 \ V/m](https://img.qammunity.org/2022/formulas/physics/college/qdh7n79snaq5wle1jb7ntwiimomwm9u602.png)
The relationship between the rms value of the electric field and the amplitude electric field is given as;
![E_(rms) = (E_0)/(√(2) ) =(E_(max))/(√(2) ) \\\\E_(rms) = (4.66)/(√(2) )\\\\E_(rms) = 3.295 \ V/m](https://img.qammunity.org/2022/formulas/physics/college/w48wlsrpeitv4f55zhsymhf70bolxza1bi.png)
Therefore, the rms value of the electric field component transmitted is 3.295 V/m