
1. Angle of incidence = Angle of reflection: \( \angle i = \angle r \)
2. Incident ray, reflected ray & normal lie in the same plane.
Deviation Angle: \( \delta = 180^\circ - 2i \)
โข Virtual, erect, same size (\( m = +1 \))
โข Image distance = Object distance (\( v = -u \))
โข Laterally inverted | Focal length \( f = \infty \)

โข Object distance \( u \): always โve
โข Concave mirror: \( f = -\text{ve} \), \( R = -\text{ve} \)
โข Convex mirror: \( f = +\text{ve} \), \( R = +\text{ve} \)

โข Emergent ray parallel to incident ray (\( i = e \))
โข Apparent Depth: \( \text{Apparent Depth} = \dfrac{\text{Real Depth}}{n} \)
โข Lateral Shift \( \Delta y = t \left(1 - \dfrac{1}{n}\right) \)

โข Convex Lens: Real/Virtual depending on \( u \). Virtual & magnified when \( u < f \).
โข Concave Lens: Always virtual, erect & diminished (\( v = -\text{ve} \), \( m < 1 \)).

| Optical Device | Focal Length (f) | Formula | Magnification (m) |
|---|---|---|---|
| Concave Mirror | Negative (โ) | 1/v + 1/u = 1/f | m = โv/u |
| Convex Mirror | Positive (+) | 1/v + 1/u = 1/f | m = โv/u (Always < 1) |
| Convex Lens | Positive (+) | 1/v โ 1/u = 1/f | m = +v/u |
| Concave Lens | Negative (โ) | 1/v โ 1/u = 1/f | m = +v/u (Always < 1) |