A light ray in air strikes the right-angle prism shown in the figure (Figure 1) (

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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**Educational Content on Light Refraction and Prisms**

**Scenario Description:**

A light ray traveling through air strikes a right-angle prism as shown in the figure. In the illustration:

- The angle at point \( B \) is \( 35.0^\circ \).
- The incident light ray consists of two different wavelengths.
- As the light exits the prism at face \( AB \), it splits into two rays diverging by \( 8.5^\circ \).

**Figure Explanation:**

- The diagram shows a right-angle prism with an incoming light ray labeled "Incident ray" striking the prism at point \( A \).
- Upon exiting at point \( B \), two refracted rays emerge. The angle between these two rays is \( 8.5^\circ \).
- A separate internal angle of \( 12.0^\circ \) is also indicated within the prism.

**Task:**

**Part A:**

- **Objective:** Calculate the index of refraction for each of the two wavelengths.
- **Instructions:** Enter your calculations in ascending order, separated by a comma, into the answer field labeled \( n_1, n_2 \).

**Interactive Element:**

Participants can attempt to input their answers and check for correctness. There are a total of 6 attempts available.

---
Transcribed Image Text:**Educational Content on Light Refraction and Prisms** **Scenario Description:** A light ray traveling through air strikes a right-angle prism as shown in the figure. In the illustration: - The angle at point \( B \) is \( 35.0^\circ \). - The incident light ray consists of two different wavelengths. - As the light exits the prism at face \( AB \), it splits into two rays diverging by \( 8.5^\circ \). **Figure Explanation:** - The diagram shows a right-angle prism with an incoming light ray labeled "Incident ray" striking the prism at point \( A \). - Upon exiting at point \( B \), two refracted rays emerge. The angle between these two rays is \( 8.5^\circ \). - A separate internal angle of \( 12.0^\circ \) is also indicated within the prism. **Task:** **Part A:** - **Objective:** Calculate the index of refraction for each of the two wavelengths. - **Instructions:** Enter your calculations in ascending order, separated by a comma, into the answer field labeled \( n_1, n_2 \). **Interactive Element:** Participants can attempt to input their answers and check for correctness. There are a total of 6 attempts available. ---
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