Double-Slit Experiment
IntermediateOne of the most famous experiments in physics, demonstrating the wave nature of light.
💡 Experiment Tips:
- Wavelength: Change color to see how different wavelengths affect fringe spacing
- Slit separation: Smaller separation = wider fringes
- Screen distance: Further screen = larger, more spread out pattern
- Slit width: Affects the envelope (single-slit diffraction) that modulates the pattern
- Central bright fringe is always at the center (zero path difference)
- The pattern demonstrates that light behaves as a wave!
Theory
Young's Double-Slit Experiment
When coherent light passes through two narrow slits, it creates an interference pattern of bright and dark fringes on a screen. This demonstrates that light behaves as a wave.
Path Difference: δ = d sin(θ)
Bright Fringes: δ = nλ (n = 0, ±1, ±2, ...)
Dark Fringes: δ = (n + ½)λ
Fringe Spacing: Δy = λL / d
Key Concepts
Coherent Sources
The two slits act as coherent sources - they maintain a constant phase relationship because they come from the same light source.
Interference Pattern
Alternating bright and dark fringes appear due to constructive and destructive interference of waves from the two slits.
Path Difference
The difference in distance traveled by light from each slit determines whether interference is constructive or destructive.
Central Maximum
The brightest fringe at the center where path difference is zero and waves arrive in phase.
Parameters Explained
- Wavelength (λ): Smaller wavelengths (blue) create tighter fringe spacing
- Slit Separation (d): Larger separation creates tighter fringes
- Screen Distance (L): Greater distance spreads out the pattern
- Slit Width: Affects the single-slit diffraction envelope
Historical Significance
Thomas Young performed this experiment in 1801, providing compelling evidence for the wave theory of light. It challenged Newton's particle theory and revolutionized our understanding of light. Later, the experiment would play a crucial role in quantum mechanics by demonstrating wave-particle duality.
Applications
- Wavelength measurement - Precisely determine wavelength of light sources
- Optical testing - Check quality of lenses and mirrors using interferometry
- Spectroscopy - Diffraction gratings (many slits) separate light by wavelength
- Holography - Creates 3D images using interference patterns
- Quantum mechanics - Demonstrates wave-particle duality with electrons and photons
- Laser characterization - Measure coherence length and beam quality