Step 1: Understanding the Concept:
Total Internal Reflection (TIR) is the phenomenon where a wave, such as light, traveling from a denser medium to a less dense medium is completely reflected back into the denser medium.
Step 2: Conditions for TIR:
For total internal reflection to occur, two conditions must be met:
The light ray must travel from a denser optical medium to a rarer optical medium. The angle of incidence in the denser medium must be greater than a specific angle called the critical angle (\(i_c\)). The critical angle is the angle of incidence for which the angle of refraction is 90\(^{\circ}\).
Step 3: Ray Diagram: 
Diagram Explanation:
Ray 1: The angle of incidence \(i_1\) is less than the critical angle \(i_c\). The ray refracts into the rarer medium, bending away from the normal.
Ray 2: The angle of incidence \(i_2\) is equal to the critical angle \(i_c\). The refracted ray travels along the boundary of the two media (angle of refraction \(r_2 = 90^\circ\)).
Ray 3: The angle of incidence \(i_3\) is greater than the critical angle \(i_c\). The ray does not refract but is completely reflected back into the denser medium, following the laws of reflection (\(i_3 = r_3\)). This is Total Internal Reflection.
The path of scattered \( \alpha \)-particle is:
The maximum focal length of convex lens is for:
The power consumed in alternating current in a circuit containing only a capacitor will be:
A monochromatic ray of light is incident at an angle of \( 45^\circ \) on the face AB of a right-angled prism (\( A = 90^\circ \)), as shown in the figure. The emergent ray is refracted tangentially from the face AC. Find out the refractive index of the prism material.

State the required conditions for the interference of light. Find the value of maximum resultant intensity of two waves having intensities \( I \) and \( 4I \), when sources are (i) coherent and (ii) non-coherent.