When light reflects off a denser medium, it undergoes a phase change of π (180 degrees).

A phase change of π occurs when a wave reflects off a denser medium.

As the thickness of the film increases, the path difference changes, leading to a change in the observed colors due to interference.

Fringe width (β) = λD/d. Here, D = 1 m, d = 0.2 mm = 0.0002 m, λ = 500 nm = 500 x 10^-9 m. β = (500 x 10^-9 * 1) / 0.0002 = 0.0025 m = 0.25 mm.

Distance between fringes (y) = (λD)/d. Assuming λ = 500 nm, y = (500 x 10^-9 * 1)/(0.2 x 10^-3) = 0.0025 m = 0.25 mm. Distance between first and second bright fringes = 0.4 mm.

Fringe width (β) is given by β = λD/d, where D is the distance to the screen and d is the distance between the slits. If d is doubled, β halves.

Fringe width is given by β = λD/d. If d (distance between slits) is doubled, the fringe width β will halve.

Constructive interference occurs when the path difference is an integer multiple of λ.

A phase difference of π radians corresponds to a path difference of λ/2, leading to destructive interference.

Constructive interference occurs when the path difference is an integer multiple of λ, and 0.5λ corresponds to a half wavelength, leading to constructive interference.

Phase difference (Δφ) = (2π/λ) * path difference. For sound in air, λ = v/f. Assuming f = 1000 Hz and v = 340 m/s, λ = 0.34 m. Δφ = (2π/0.34) * 0.5 = π/2 rad.

Phase difference (φ) = (2π/λ) * path difference. Given λ = 1 m, φ = (2π/1) * 0.5 = π rad.

Covering one slit eliminates the condition for interference, resulting in a single-slit diffraction pattern instead of an interference pattern.

If the two slits are not coherent, the interference pattern will disappear as the waves will not maintain a constant phase relationship.

Increasing the wavelength increases the fringe width, as fringe width is directly proportional to the wavelength.

Constructive interference occurs when the path difference between the two waves is an even multiple of the wavelength (nλ, where n is an integer).

For constructive interference, the condition is 2t = mλ, where t is the thickness of the film and m is an integer.

Constructive interference occurs when the path difference is nλ, where n is an integer.

Increasing the distance between the slits decreases the fringe width, making the fringes closer together.

Increasing the distance between the slits decreases the fringe separation as fringe width is inversely proportional to the slit separation.

Increasing the wavelength (λ) increases the fringe width (β), as β is directly proportional to λ.

Increasing the wavelength (λ) increases the fringe separation (β), as β is directly proportional to λ.

The fringe separation (β) is given by the formula β = λD/d, where λ is the wavelength, D is the distance to the screen, and d is the distance between the slits.

The fringe width (β) is given by the formula β = λD/d, where D is the distance from the slits to the screen and d is the distance between the slits.

Maximum intensity (I_max) = 4I_0 for two waves of equal amplitude (I_0). Thus, the ratio is 4:1.

A soap bubble appears black in reflected light when the thickness is λ/4, leading to destructive interference.

A soap bubble appears black in reflected light when the thickness is λ/4, leading to destructive interference.

For destructive interference in a soap film, the minimum thickness should be λ/2, considering the phase change upon reflection.

When two waves are in phase, their phase difference is 0 radians.

Destructive interference occurs when two waves of equal amplitude meet out of phase, resulting in an amplitude of zero.