Wave Optics and Diffraction Fundamentals
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Wave Optics and Diffraction Fundamentals

Physics Level 3 Year 13 - NCEA Understanding light as a wave

WALT (We Are Learning To)
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WALT (We Are Learning To)

Understand the small angle approximation Analyze multiple point source interference Calculate diffraction grating patterns Investigate white light diffraction effects Explore diffraction through square apertures

Success Criteria
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Success Criteria

I can apply the small angle approximation correctly I can explain interference from multiple sources I can solve diffraction grating calculations I can describe white light dispersion effects I can analyze square slit diffraction patterns

What do you already know about light?
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What do you already know about light?

Think about: How does light travel? What happens when light passes through small openings? Have you seen rainbow patterns from CDs or soap bubbles?

Light as a Wave
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Light as a Wave

Light exhibits wave properties Wavelength (λ) determines color Frequency (f) and speed (c) are related c = fλ (speed of light equation) Visible light: 400-700 nm wavelength

The Electromagnetic Spectrum
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The Electromagnetic Spectrum

Small Angle Approximation
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Small Angle Approximation

Used when θ is small (< 10°) sin θ ≈ tan θ ≈ θ (in radians) θ = s/D (for small angles) s = distance from center D = distance to screen

Small Angle Practice
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Small Angle Practice

Calculate θ for: s = 2.5 cm, D = 150 cm Convert to degrees Check if approximation is valid Extension: Compare sin θ, tan θ, and θ

Single Slit Diffraction
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Single Slit Diffraction

Light spreads out after passing through narrow slit Central maximum is brightest First minimum: a sin θ = λ a = slit width Creates pattern of bright and dark fringes

Double Slit Interference
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Double Slit Interference

{"left":"Two coherent sources\nPath difference determines interference\nConstructive: path difference = nλ","right":"Destructive: path difference = (n+½)λ\nBright fringes: d sin θ = nλ\nDark fringes: d sin θ = (n+½)λ"}

Multiple Point Source Interference
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Multiple Point Source Interference

Three or more coherent sources More complex interference patterns Sharper maxima, additional minima Principal maxima: d sin θ = nλ Secondary maxima between principal ones

What happens with 1000 slits?
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What happens with 1000 slits?

Predict: How would the pattern change? Would maxima be brighter or dimmer? Would they be sharper or broader?

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