Wave Optics - Formula Sheet
- Optical Path: \(d' = nd\)
(\(d\): path in medium, \(n\): refractive index) - Resultant Intensity (Superposition): \(I = I_1 + I_2 + 2\sqrt{I_1 I_2} \cos \phi\)
(\(\phi\): phase difference) - Relation between Phase and Path Difference: \(\phi = \frac{2\pi}{\lambda} \delta\)
(\(\delta\): path difference) - Young's Double Slit Maxima: \(y_n = \frac{n \lambda D}{d}\)
(\(y_n\): distance from center, \(D\): screen distance, \(d\): slit separation) - Fringe Width (Bandwidth): \(\beta = \frac{\lambda D}{d}\)
- Thin Film Optical Path Difference: \(\delta = 2\mu d \cos r\) (for near normal incidence, \(\delta \approx 2\mu d\))
- Single Slit Diffraction Minimum: \(a \sin \theta = n \lambda\)
(\(a\): slit width, \(n\): order of minimum) - Grating Equation (Maxima): \(\sin \theta = Nm\lambda\)
(\(N\): number of lines per unit length, \(m\): order of diffraction) - Fresnel Distance: \(z = \frac{a^2}{\lambda}\)
(\(a\): slit width) - Rayleigh's Criterion (Resolution): \(\theta = \frac{1.22 \lambda}{a}\)
(\(a\): aperture diameter) - Brewster's Law: \(n = \tan i_p\)
(\(i_p\): polarizing angle) - Malus's Law: \(I = I_0 \cos^2 \theta\)
(\(I_0\): initial intensity, \(\theta\): angle between polarizer and analyzer)
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