🌈 Diffraction of Light 🔬
✨ Definition • Types • Formula • Examples • Applications ✨
💡 Introduction: Light is an electromagnetic wave that normally travels in straight lines through a uniform medium. However, when light passes through a narrow opening or around an obstacle, it spreads into the surrounding region. This fascinating phenomenon is called diffraction of light.
🔵 1. What Is Diffraction of Light?
Diffraction of light is the bending and spreading of light waves when they pass through a narrow slit or move around the edge of an obstacle. It is an important property of waves and demonstrates the wave nature of light.
🌟 The wavelength of visible light is approximately 400–700 nanometres. Diffraction is especially noticeable when the opening or obstacle has dimensions comparable to this wavelength.
🟣 2. Why Does Diffraction Occur?
According to the wave theory of light, every point on a wavefront can be treated as a source of secondary wavelets. When light passes through a narrow slit, these wavelets spread out and overlap. Their interference produces bright and dark regions called a diffraction pattern.
🟢 3. Types of Diffraction
🌿 A. Fresnel Diffraction
Fresnel diffraction is also called near-field diffraction. It occurs when the source and observation screen are at finite distances from the diffracting object, and the curvature of the wavefront must be taken into account.
🌊 B. Fraunhofer Diffraction
Fraunhofer diffraction is also called far-field diffraction. The incident and diffracted wavefronts are treated as approximately plane. This type is commonly studied using lenses in optical experiments.
| 🌿 Fresnel | 🌊 Fraunhofer |
|---|---|
| Near-field diffraction | Far-field diffraction |
| Wavefront curvature is important | Wavefronts are approximately plane |
| Pattern varies with observation distance | Often studied in a lens's focal plane |
🔴 4. Single-Slit Diffraction
When monochromatic light passes through a narrow slit, a pattern of bright and dark fringes appears on a screen. The central bright maximum is usually the widest and brightest part of the pattern. Weaker secondary maxima appear on both sides.
a sin θ = mλ
Condition for dark fringes in single-slit diffraction- a = width of the slit
- θ = diffraction angle
- λ = wavelength of light
- m = ±1, ±2, ±3, ... for dark fringes
The formula shows that the diffraction angle increases as the slit width decreases, for a given wavelength.
🟠 5. Factors Affecting Diffraction
🌈 6. Real-Life Examples of Diffraction
💿 Example 1: Colours on a CD or DVD
The closely spaced tracks on a CD or DVD act as a diffraction grating. They separate different wavelengths of white light, producing beautiful rainbow colours.
🔬 Example 2: Optical Instruments
Diffraction limits the resolution of microscopes, telescopes and cameras. It determines how closely spaced details can be distinguished.
💡 Example 3: Light Through a Narrow Slit
When a narrow slit is illuminated with monochromatic light, alternating bright and dark fringes appear on a screen.
🌑 Example 4: Light Near an Obstacle
Light can spread into the geometrical shadow region of a small obstacle. This effect becomes significant when the obstacle's dimensions are comparable to the wavelength.
🟡 7. Diffraction vs Interference
| 🌈 Diffraction | ✨ Interference |
|---|---|
| Waves spread at an aperture or obstacle. | Two or more waves overlap. |
| Often involves different parts of the same wavefront. | Often demonstrated using coherent wave sources. |
| Single-slit patterns have a broad central maximum. | Ideal double-slit fringes are equally spaced. |
🟣 8. Applications of Diffraction
- 🔬 Determining the wavelength of light.
- 💎 Studying crystal structures using X-ray diffraction.
- 🔭 Understanding the resolution of optical instruments.
- 🌈 Separating wavelengths using diffraction gratings.
- 🧪 Analysing the properties and structures of materials.
- 📡 Designing spectrometers and optical devices.
🏆 9. Conclusion
Diffraction of light is a fascinating wave phenomenon that demonstrates the wave nature of light. It occurs when light spreads after passing through a narrow opening or around an obstacle.
🌟 Understanding diffraction helps us explain optical patterns, the resolving power of scientific instruments, spectroscopy and many modern technologies.
📚 Quick Revision Notes
- 🌈 Diffraction is the spreading of waves at an aperture or obstacle.
- 🔬 It provides evidence for the wave nature of light.
- 🌿 Fresnel diffraction is associated with near-field conditions.
- 🌊 Fraunhofer diffraction is associated with far-field conditions.
- 📐 Single-slit minima satisfy a sin θ = mλ.
- 💡 Narrower slits generally produce greater angular spreading.
🌈 Practice Questions: Diffraction of Light
📚 Physics | Wave Optics | 20 Questions
Test your knowledge and check your score!
- There are 20 questions, each worth 1 mark.
- Select one answer for each multiple-choice question.
- Questions 16–20 test numerical and conceptual understanding.
- Click Submit Answers to see your score.
- Use the answer key after attempting the quiz.
📖 Click here to reveal the answer key and explanations
1. B — Diffraction is the spreading of waves at an aperture or obstacle.
2. B — Diffraction is pronounced when aperture size is comparable to wavelength.
3. A — Diffraction is evidence of the wave nature of light.
4. C — Fresnel diffraction describes near-field conditions.
5. B — Fraunhofer diffraction describes far-field conditions.
6. A — Single-slit minima satisfy a sin θ = mλ for non-zero integers m.
7. A — A narrower slit increases angular spreading.
8. B — The central bright maximum is generally twice the width of a secondary bright fringe spacing measured between adjacent minima.
9. C — Closely spaced tracks act as a diffraction grating.
10. D — Diffraction limits the resolving power of an optical microscope.
11. True — Light can spread into a geometrical shadow region.
12. False — Longer wavelengths generally produce larger diffraction angles for the same slit width.
13. True — Diffraction patterns arise from the interference of wavelets.
14. False — The central maximum is generally twice as wide as each adjacent interval between minima.
15. True — Fraunhofer diffraction is the far-field regime.
16. A — sin θ = λ/a = (6 × 10⁻⁷)/(2 × 10⁻⁴) = 0.003.
17. B — sin θ = (5 × 10⁻⁷)/(1 × 10⁻⁴) = 0.005.
18. B — Angular width is proportional to wavelength divided by slit width, so halving the width doubles it.
19. A — sin θ = (5 × 10⁻⁷)/(2.5 × 10⁻⁴) = 0.002; for small angles, θ ≈ 0.002 rad.
20. D — Decreasing slit width increases the angular width of the central maximum.
📌 Note: Numerical answers use the single-slit diffraction equation. Small-angle approximations are used where appropriate.


