What happens when waves spread around obstacles or overlap, and what does this reveal about light?
Describe diffraction as the spreading of waves around obstacles and through openings, and explain interference as the superposition of waves, distinguishing constructive and destructive interference and standing waves.
A Regents Physics answer on diffraction and interference: the spreading of waves around obstacles and through gaps, the principle of superposition, constructive and destructive interference, standing waves with nodes and antinodes, and how interference shows light is a wave, with worked reasoning examples.
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What this topic is asking
This dot point covers two wave behaviors that are signatures of waves: diffraction (spreading around obstacles and through gaps) and interference (the combining of overlapping waves). The Physical Setting/Physics course asks you to describe diffraction, to explain interference through the principle of superposition, to distinguish constructive from destructive interference, and to recognize standing waves with their nodes and antinodes. Crucially, the interference of light is evidence that light is a wave.
Diffraction
Diffraction is why you can hear someone around a corner (sound waves spread around the edge) and why a wave passing through a narrow harbour mouth fans out beyond it. For light, with its very short wavelength, diffraction is noticeable only through very narrow slits or around tiny obstacles, which is why we usually see light travelling in straight lines. When the gap is much larger than the wavelength, the wave passes almost straight through with little spreading.
Interference and superposition
Interference produces patterns of reinforcement and cancellation. Where two sources are in phase, points equidistant from both (or differing by a whole number of wavelengths) interfere constructively, and points differing by half a wavelength interfere destructively. This creates the alternating bright and dark bands seen when light passes through two slits, a pattern that only waves can produce, which is why interference is taken as proof of the wave nature of light.
Standing waves
A standing wave forms when two identical waves travel in opposite directions and superpose, for example a wave reflecting back on itself along a string or in a pipe. The result appears to stand still: certain points, the nodes, never move (destructive interference always), while points midway between them, the antinodes, oscillate with maximum amplitude (constructive interference). Standing waves explain the resonant notes of musical instruments, where only certain wavelengths fit the length of the string or air column.
Reference Tables note
There is no equation for diffraction or interference on the Physical Setting/Physics Reference Tables (no double-slit or diffraction-grating formula), so this topic is assessed qualitatively. You recall that diffraction is wave spreading (greatest when the gap is near the wavelength), that interference follows superposition (constructive in phase, destructive out of phase), and that standing waves have nodes and antinodes. The wave nature of light shown here contrasts with its particle nature in the dual nature of light.
Try this
Q1. State what happens to the amplitude when two waves interfere constructively. [1 point]
- Cue. The amplitude increases (the displacements add because the waves are in phase).
Q2. State what a node is on a standing wave. [1 point]
- Cue. A point that never moves (always destructive interference), of zero amplitude.
Exam-style practice questions
Practice questions written in the style of NYSED exam questions on this dot point, with worked answer explainers. The year tag is the paper they imitate, not the source.
Regents (style)1 marksPart A (multiple choice). Two waves meet so that a crest of one coincides with a crest of the other. The result at that point is (1) destructive interference, reducing the amplitude (2) constructive interference, increasing the amplitude (3) no interference (4) a change in frequency. Justify your choice.Show worked answer →
A 1-point Part A item on interference. The answer is (2).
When a crest meets a crest (the waves are in phase), the displacements add, producing constructive interference and a larger combined amplitude. A crest meeting a trough (out of phase) would give destructive interference and a smaller amplitude. The frequency is unchanged; interference affects amplitude, not frequency.
Regents (style)2 marksPart B-2 (constructed response). State what is meant by diffraction, and explain why diffraction of light is more noticeable through a very narrow slit than a wide one.Show worked answer →
A 2-point constructed-response conceptual item on diffraction.
Diffraction (1 point): diffraction is the spreading out of waves as they pass around an obstacle or through an opening.
Explanation (1 point): diffraction is most noticeable when the size of the opening is comparable to the wavelength. A very narrow slit (closer to the wavelength of light) causes much more spreading than a wide slit, which lets the light pass almost straight through.
Markers reward defining diffraction as spreading and linking the amount of spreading to the size of the gap relative to the wavelength.
Related dot points
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A Regents Physics answer on wave properties and the wave equation: amplitude, wavelength, frequency and period, transverse versus longitudinal waves, and the Reference-Table equations linking wave speed, frequency and wavelength, with worked examples.
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A Regents Physics answer on reflection and refraction: the law of reflection, the absolute index of refraction, and Snell's law for the bending of light between media, using the Reference-Table equations, with worked examples.
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A Regents Physics answer on sound and the Doppler effect: sound as a longitudinal wave requiring a medium, the link of pitch to frequency and loudness to amplitude, and the Doppler effect explained by relative motion of source and observer, with worked reasoning examples.
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A Regents Physics answer on the electromagnetic spectrum: the family of transverse waves from radio to gamma rays, all travelling at the speed of light in a vacuum, ordered by frequency and wavelength, and how to apply the wave equation, with worked examples.
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Sources & how we know this
- Reference Tables for Physical Setting/Physics — NYSED (2006)
- Physical Setting/Physics Core Curriculum — NYSED (2010)