Abeam falls on a glass wedge of refractive index 1.41 at an angle x = 56.0°, Assuming the angle between the wedge planes is 中, what is the minimum angle p for the beam to undergo total internal reflection from the second edge of the wedge? Express your answer in degrees. $= IVO AEO ? 썰

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Chapter1: Units, Trigonometry. And Vectors
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**Problem Statement**

A beam falls on a glass wedge of refractive index 1.41 at an angle \( \alpha = 56.0^\circ \). Assuming the angle between the wedge planes is \( \phi \), what is the minimum angle \( \phi \) for the beam to undergo total internal reflection from the second edge of the wedge?

Express your answer in degrees.

**Diagram Description**

The diagram shows a beam entering a wedge-shaped glass object. The angle of incidence \( \alpha \) is depicted as the angle between the incoming beam and a perpendicular line to the surface of the wedge. The wedge is made of two planes forming an angle \( \phi \).

The main focus of the visual representation is to illustrate the concept of total internal reflection, which occurs when the beam reflects entirely within the material without transmitting into the surrounding medium.

**Question Format**

\( \phi = \) [Calculation field in degrees]
Transcribed Image Text:**Problem Statement** A beam falls on a glass wedge of refractive index 1.41 at an angle \( \alpha = 56.0^\circ \). Assuming the angle between the wedge planes is \( \phi \), what is the minimum angle \( \phi \) for the beam to undergo total internal reflection from the second edge of the wedge? Express your answer in degrees. **Diagram Description** The diagram shows a beam entering a wedge-shaped glass object. The angle of incidence \( \alpha \) is depicted as the angle between the incoming beam and a perpendicular line to the surface of the wedge. The wedge is made of two planes forming an angle \( \phi \). The main focus of the visual representation is to illustrate the concept of total internal reflection, which occurs when the beam reflects entirely within the material without transmitting into the surrounding medium. **Question Format** \( \phi = \) [Calculation field in degrees]
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