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Question

Light wave propagation is possible in optical fibre due to a phenomenon called:

This question was previously asked in
RRB ALP 2018 CBT 2 Fitter Question Paper (21-Jan-2019) (Shift 3)
The correct answer is

Total Internal Reflection

Understanding Light Propagation in Optical Fibre

The question asks about the physical phenomenon responsible for guiding light waves through an optical fibre. Optical fibres are marvels of modern technology, enabling high-speed data transmission over long distances. This capability relies entirely on how light interacts with the materials forming the fibre.

Total Internal Reflection Explained

Light propagation in optical fibre is possible due to a phenomenon called Total Internal Reflection (TIR). Let's understand what TIR is.

  • TIR occurs when light travels from a medium with a higher refractive index to a medium with a lower refractive index.
  • Imagine a ray of light starting in water (higher refractive index) and hitting the boundary with air (lower refractive index).
  • As the angle of incidence increases, the angle of refraction also increases.
  • There is a specific angle of incidence, called the critical angle (\(\theta_c\)), at which the refracted ray travels along the boundary between the two media (angle of refraction is \(90^\circ\)).
  • If the angle of incidence is greater than the critical angle (\(\theta_i > \theta_c\)), the light ray does not pass into the second medium at all. Instead, it is entirely reflected back into the first medium (the medium with the higher refractive index). This is Total Internal Reflection.

The critical angle can be calculated using Snell's Law:

\(\text{n}_1 \sin(\theta_i) = \text{n}_2 \sin(\theta_r)\)

At the critical angle (\(\theta_i = \theta_c\)), \(\theta_r = 90^\circ\). So, Snell's Law becomes:

\(\text{n}_1 \sin(\theta_c) = \text{n}_2 \sin(90^\circ) = \text{n}_2 \times 1\)

Therefore, the critical angle is given by:

\(\sin(\theta_c) = \frac{\text{n}_2}{\text{n}_1}\)

where \(\text{n}_1\) is the refractive index of the first medium (where light originates, higher index) and \(\text{n}_2\) is the refractive index of the second medium (where light would refract, lower index). TIR happens when \(\theta_i > \theta_c\).

How Total Internal Reflection Works in Optical Fibre

An optical fibre typically consists of two main parts:

  • Core: The central, thin glass or plastic cylinder where light travels. It has a refractive index \(\text{n}_{\text{core}}\).
  • Cladding: A layer surrounding the core, made of a material with a slightly lower refractive index \(\text{n}_{\text{cladding}}\), so \(\text{n}_{\text{core}} > \text{n}_{\text{cladding}}\).

When light enters the core at one end, it strikes the boundary between the core and the cladding. Because the light is moving from the higher refractive index core to the lower refractive index cladding, TIR can occur.

If the light ray hits the core-cladding boundary at an angle greater than the critical angle for the core-cladding interface, it undergoes total internal reflection back into the core. This reflected light ray then travels further along the core and hits the boundary again, undergoes TIR again, and this process repeats. The light is effectively bounced along the length of the fibre by successive total internal reflections, preventing it from escaping the core and allowing it to travel long distances.

Analyzing the Options

Let's consider the given options:

Option Analysis
Total Internal Reflection This phenomenon occurs when light in a higher refractive index medium strikes a boundary with a lower refractive index medium at an angle greater than the critical angle, causing all light to reflect back. This is exactly how light is guided within the core of an optical fibre.
Total External Refraction This term is not a standard optical phenomenon. Refraction is the bending of light as it passes from one medium to another, not a "total external" process causing light to be contained.
Total Internal Refraction Refraction involves light passing into another medium. "Total internal refraction" is a contradiction in terms; reflection is the bouncing back of light, while refraction is the bending of light as it enters a new medium. TIR is reflection, not refraction.
Total External Reflection Reflection is the bouncing back of light. While reflection can occur at external surfaces, "total external reflection" is not the specific phenomenon that traps light inside the core of an optical fibre. Light is reflected internally within the core.

Based on the analysis, Total Internal Reflection is the correct phenomenon responsible for light wave propagation in optical fibre.

Revision Table: Key Concepts

Concept Description
Optical Fibre A thin strand of glass or plastic used to transmit light signals.
Core Inner part of the fibre with higher refractive index (\(\text{n}_{\text{core}}\)).
Cladding Outer part surrounding the core with lower refractive index (\(\text{n}_{\text{cladding}} < \text{n}_{\text{core}}\)).
Refractive Index (\(\text{n}\)) A measure of how much a medium bends light. Higher \(\text{n}\) means light travels slower and bends more towards the normal.
Total Internal Reflection (TIR) Complete reflection of light back into the same medium when angle of incidence exceeds critical angle at a boundary with a lower refractive index medium.
Critical Angle (\(\theta_c\)) The minimum angle of incidence in the optically denser medium at which a ray of light is refracted along the boundary (\(\theta_r = 90^\circ\)).

Additional Information: Optical Fibre Applications

Beyond telecommunications, optical fibres have many applications:

  • Medical: Used in endoscopes for viewing inside the body.
  • Sensors: Used to measure temperature, pressure, strain, etc.
  • Lighting: Used for decorative lighting and guiding light to hard-to-reach places.
  • Broadcasting: Essential for transmitting television signals.

The principle of Total Internal Reflection is also used in other optical devices, such as periscopes and binoculars (using prisms).

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