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Double-Slit Interference.

Change wavelength and slit separation to build a pattern of bright and dark fringes.

Interactive experimentintuitiveField note ·
INTERACTIVE EXPERIMENT / P04

Double-Slit Interference

Change wavelength and slit separation to build a pattern of bright and dark fringes.

TEST THE MECHANISM

Two ideal coherent narrow slits illuminate a screen one metre away. A small-angle far-field approximation ignores the single-slit envelope.

400700
0.11
Illumination
Intensity / maximum0-100.50110Screen position (mm) →
Normalised intensity
Two-slit fringe spacing (mm)
2.20

Greater slit separation packs fringes closer together. This wave-optics display does not simulate single-particle detection, which-path measurement or a laboratory light source.

Infinitesimally narrow coherent slits and a far-field approximation omit the single-slit diffraction envelope. This is not a particle-detection or which-path experiment.

THE SHORT VERSION

Double-Slit Interference, explained.

Double-slit interference arises when coherent waves from two openings superpose with position-dependent phase differences.

01 / THE MECHANISM

Why it happens

At one-metre screen distance the small-angle intensity is proportional to cos²(πdy/λL). Fringe spacing is λL/d; a one-slit baseline removes this two-source modulation.

Double-slit interference arises when coherent waves from two openings superpose with position-dependent phase differences.

Read the result

Read bright and dark bands as normalised intensity. The one-slit baseline removes modulation without modelling a finite-width diffraction envelope.

02 / FOLLOW IT THROUGH

A worked example

Pack fringes by separating the sources

  1. Set wavelength to 550 nm and slit separation to 0.25 mm.

  2. Double separation to 0.5 mm while holding the one-metre screen distance fixed.

  3. Compare fringe spacing falling from 2.2 mm to 1.1 mm rather than assuming a brighter source changed the spacing.

OPTIONAL DEEPER DETAILGo deeper: inside the model

Inside this model

At one-metre screen distance the small-angle intensity is proportional to cos²(πdy/λL). Fringe spacing is λL/d; a one-slit baseline removes this two-source modulation.

03 / BEYOND THE EXPERIMENT

Where this idea is useful

A practical use

Use fringe spacing to distinguish the effects of wavelength and aperture separation.

CHECK YOUR INTUITION

A common misconception

THE TEMPTING CONCLUSION

“A wider separation must spread the interference bands farther apart.”

THE MORE USEFUL DISTINCTION

The small-angle fringe spacing is wavelength times distance divided by slit separation, so greater separation packs bands closer.

What this explanation leaves out

  • Infinitesimally narrow coherent slits and a far-field approximation omit the single-slit diffraction envelope. This is not a particle-detection or which-path experiment.
ONE MORE QUESTION

Where are individual photon impacts in this display?

This is an ideal continuous wave-intensity calculation, with no particle detection, counting noise or which-path apparatus.

TAKE THE IDEA WITH YOU

Which parameter changes phase difference across the screen rather than merely overall brightness?

Associated thinkers

Associated withThomas Young ↗

Associations marked provisional are awaiting source review.

Further reading

Explore the original research or the teaching reference behind this experiment.