When the light ray illustrated in the figure below passes through the glass block of index of refraction n = 1.50, it is shifted laterally by the distance d. (Let L = 1.77 cm and e = 33.0°.) (a) Find the value of d. It might help to carefully redraw the figure making the incident angle much larger than 33.0°. Make the figure fairly large so you can identify various angles on the figure. cm (b) Find the time interval required for the light to pass through the glass block. |ps

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Chapter1: Units, Trigonometry. And Vectors
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**Educational Content: Refraction of Light through a Glass Block**

**Problem Statement:**
When the light ray illustrated in the figure passes through the glass block with an index of refraction \( n = 1.50 \), it is shifted laterally by the distance \( d \). Given \( L = 1.77 \, \text{cm} \) and \( \theta = 33.0^\circ \).

**Figure Explanation:**
- There is a diagram showing a light ray entering a rectangular glass block at an angle \( \theta \). 
- The ray is refracted inside the block and exits parallel to its original path but shifted by a distance \( d \).
- \( L \) is the thickness of the glass block, and is marked on the diagram.

**Tasks:**
(a) Find the value of \( d \).

- There is a text entry box for the answer in centimeters.
- Instruction: "It might help to carefully redraw the figure making the incident angle much larger than \( 33.0^\circ \). Make the figure fairly large so you can identify various angles on the figure."

(b) Find the time interval required for the light to pass through the glass block.

- There is a text entry box for the answer in picoseconds (ps).

**Need Help?**

There is a “Watch It” button available for assistance.

**Additional Materials:**

- An eBook link for further readings or references is provided.
Transcribed Image Text:**Educational Content: Refraction of Light through a Glass Block** **Problem Statement:** When the light ray illustrated in the figure passes through the glass block with an index of refraction \( n = 1.50 \), it is shifted laterally by the distance \( d \). Given \( L = 1.77 \, \text{cm} \) and \( \theta = 33.0^\circ \). **Figure Explanation:** - There is a diagram showing a light ray entering a rectangular glass block at an angle \( \theta \). - The ray is refracted inside the block and exits parallel to its original path but shifted by a distance \( d \). - \( L \) is the thickness of the glass block, and is marked on the diagram. **Tasks:** (a) Find the value of \( d \). - There is a text entry box for the answer in centimeters. - Instruction: "It might help to carefully redraw the figure making the incident angle much larger than \( 33.0^\circ \). Make the figure fairly large so you can identify various angles on the figure." (b) Find the time interval required for the light to pass through the glass block. - There is a text entry box for the answer in picoseconds (ps). **Need Help?** There is a “Watch It” button available for assistance. **Additional Materials:** - An eBook link for further readings or references is provided.
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