Monochromatic light traveling through medium 1 refracts when it enters medium 2. The incident angle is 40.0° and the refracted angle is 28.0°. Compared to the frequency of the light as it travels through medium 1, f₁, the frequency of the light as it travels through medium 2, f2, is:

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**Understanding Refraction and Frequency**

When monochromatic light travels from medium 1 to medium 2, refraction occurs at the interface. In this case, the light enters medium 2 at an incident angle of 40.0° and refracts with an angle of 28.0°. 

The frequency of light remains constant during refraction. However, the velocity and wavelength change due to the differing optical densities of the media.

**Question:**
Compared to the frequency of the light in medium 1, \( f_1 \), what is the frequency of the light in medium 2, \( f_2 \)?

**Options:**
- \( f_2 = 0.700f_1 \)
- \( f_2 = 0.730f_1 \) (selected option)
- \( f_2 = f_1 \)
- \( f_2 = 1.37f_1 \)
- \( f_2 = 1.43f_1 \)

**Explanation:**
Since the frequency of light does not change between media, the correct answer is \( f_2 = f_1 \). However, in the context of the provided options, it seems recalculation or revision of the problem statement might be necessary regarding intensity or a similar property that tends to lead to changes between media.
Transcribed Image Text:**Understanding Refraction and Frequency** When monochromatic light travels from medium 1 to medium 2, refraction occurs at the interface. In this case, the light enters medium 2 at an incident angle of 40.0° and refracts with an angle of 28.0°. The frequency of light remains constant during refraction. However, the velocity and wavelength change due to the differing optical densities of the media. **Question:** Compared to the frequency of the light in medium 1, \( f_1 \), what is the frequency of the light in medium 2, \( f_2 \)? **Options:** - \( f_2 = 0.700f_1 \) - \( f_2 = 0.730f_1 \) (selected option) - \( f_2 = f_1 \) - \( f_2 = 1.37f_1 \) - \( f_2 = 1.43f_1 \) **Explanation:** Since the frequency of light does not change between media, the correct answer is \( f_2 = f_1 \). However, in the context of the provided options, it seems recalculation or revision of the problem statement might be necessary regarding intensity or a similar property that tends to lead to changes between media.
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