Chapter 12: Superposition Flashcards

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1
Q

Define a stationary wave

A

A wave where there is no propagation of energy and has nodes and and antinodes occuring at fixed positions

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2
Q

Define constructive interference

A

When two waves reinforce each other such that the resultant wave has a resultant amplitude of a maximum value

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3
Q

Define destructive interference

A

When two waves cancel each other such that the resultant wave has a resultant amplitude of a minimum value

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4
Q

State the 3 conditions for observable interference to occur

A
  1. Sources must be coherent
  2. The waves cannot be polarised in mutually perpendicular planes
  3. The amplitudes of both waves must be similar
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5
Q

State Young’s Double Slit formula

A

λ = ax / D, where
a = distance between slits
D = distance between screen and the slits

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6
Q

State the single slit diffraction equation

A

sinθ = λ / b, where
b = width of the slit

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7
Q

State the diffraction grating equation

A

dsinθ = nλ, where
d = separation between slits

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8
Q

Define diffraction

A

The spreading of waves when they pass through an opening or around an obstacle

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9
Q

State Rayleigh’s criterion

A

For 2 patterns to just be distinguishable, the central maxima of one must lie on the first minimum of the other. (θ = λ / b)

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10
Q

State the principle of superposition

A

When 2 or more waves meet at a point, the actual displacement is the vector sum of the separate displacements of the individual waves, and each wave proceeds as if no other waves exist

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11
Q

Explain why in a single slit diffraction, white light is observed at the centre but different colours are observed at the edges

A

White central region: All wavelengths of light overlap at the central maximum

Coloured edges: Different wavelengths of light diffract at different angles 0 so away from the centre, fringes will partially overlap; i.e. shorter wavelengths of violet light diffract less so are nearer the centre, while longer wavelengths of red light diffract more so are further away from the centre.

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12
Q

formation of stationary waves

A
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