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Q28:
Under what condition in an arrangement of two plane mirrors, incident ray and reflected ray will always be parallel to each other, whatever may be angle of incidence. Show the same with the help of diagram.

Solution :

Theoretical Foundation: The Condition for Parallelism

For an incident ray and a final reflected ray to remain parallel regardless of the angle of incidence in a system of two plane mirrors, the mirrors must be placed at an angle of $90^\circ$ to each other. This configuration is known as a right-angled mirror arrangement.

Step 1: Geometrical Proof

Let the two plane mirrors be $M_1$ and $M_2$, placed at an angle $\theta = 90^\circ$. Let a light ray strike mirror $M_1$ at an angle of incidence $i_1$.

  • By the [Law of Reflection], the angle of reflection $r_1 = i_1$.
  • The angle between the reflected ray from $M_1$ and the surface of $M_1$ is $90^\circ - i_1$.
  • In the triangle formed by the two mirrors and the ray segment, the angle at the point of incidence on $M_2$ can be calculated using the angle sum property of a triangle.
  • The angle of incidence on the second mirror $i_2$ will be $90^\circ - (90^\circ - i_1) = i_1$.
  • By the [Law of Reflection], the final angle of reflection $r_2 = i_2 = i_1$.
  • The total deviation of the ray through two mirrors is $\delta = 360^\circ - 2\theta$. With $\theta = 90^\circ$, $\delta = 360^\circ - 180^\circ = 180^\circ$. A deviation of $180^\circ$ confirms that the ray has reversed its direction and is parallel to the original incident ray.

Step 2: Visual Representation

M1 M2 Incident Final Reflected

Step 3: Analytical Conclusion

Given the [Law of Deviation for Plane Mirrors], the deviation produced by two successive reflections is $\delta = 360^\circ - 2\theta$. When $\theta = 90^\circ$, the incident ray and the emergent ray are antiparallel (traveling in opposite directions), thus maintaining a constant geometric parallelism relative to the incident path regardless of the value of $i$.

Final Solution: The two plane mirrors must be placed perpendicular ($90^\circ$) to each other.


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