Waves

0.0(0)
studied byStudied by 0 people
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
Card Sorting

1/24

encourage image

There's no tags or description

Looks like no tags are added yet.

Study Analytics
Name
Mastery
Learn
Test
Matching
Spaced

No study sessions yet.

25 Terms

1
New cards

Wave terms

Wavelength, λ: length of one complete wave

Time period, T: time taken for one wave to pass

Frequency, f: the number of waves that pass every second

2
New cards

wave equation

v = fλ

  • v = wave speed (ms-1)

  • f = frequency (Hz)

  • λ = wavelength (m)

3
New cards

Refraction

Change in speed and direction when waves enter a new medium

  • When speed increases, light bends away from normal

  • When speed decreases, light bends towards normal

4
New cards

Refractive index

refractive index (n) = c in vacuum / c in medium

5
New cards

Snell’s Law

n1sinθ1 = n2sinθ2

<p>n<sub>1</sub>sinθ<sub>1 </sub>= n<sub>2</sub>sinθ<sub>2</sub></p>
6
New cards

features of a wave during diffraction

  • Wavelength and and speed change

  • Frequency stays the same

7
New cards

Total Internal Reflection

Occurs when all light is reflected at a boundary between two different media

8
New cards

Conditions for Total Internal Reflection

incident angle > critical angle

  • all light reflects

incident angle = critical angle

  • total internal reflection

incident angle < critical angle

  • light reflects out

<p>incident angle <span>&gt; critical angle</span></p><ul><li><p>all light reflects </p></li></ul><p><span>incident angle = </span>critical angle</p><ul><li><p>total internal reflection</p></li></ul><p><span>incident angle &lt; </span>critical angle</p><ul><li><p>light reflects out</p></li></ul><p></p>
9
New cards

Critical angle

Incident angle at which total internal reflection occurs

  • n1sinθc = n2sinθ(90)

  • In air, n2 = 1:

    • n1sinθc = 1 x 1

    • sinθc = 1/n1

10
New cards

Polarisation

Transverse waves can be made to oscillate along the same plane

Only transverse waves can be polarised: EM waves are transverse

11
New cards

Progressive wave

Transforms energy from one place to another, without transporting matter

12
New cards

Phase difference

Δd / λ

  • Separation / wavelength

(Δt / T) x 2π or 360 degrees

13
New cards

Stationary Waves

The result of the interference between 2 waves travelling in opposite directions

  • They must have the same frequency and wavelength

14
New cards

Phase difference in stationary waves

In phase: both above / below equilibrium

In antiphase: one above one below equilibrium

<p>In phase: both above / below equilibrium</p><p>In antiphase: one above one below equilibrium</p>
15
New cards

Stationary waves

  • Fundamental → L = ½ λ

<ul><li><p>Fundamental → L = ½ λ</p></li></ul><p></p>
16
New cards

Stationary waves in a closed tube

Fundamental → L = ¼ λ

<p>Fundamental → L = ¼ λ</p>
17
New cards

Stationary waves in an open tube

Fundamental = ½ λ

<p>Fundamental = ½ λ</p>
18
New cards

Double Slit Experiment

Minimum: path difference of multiples of 1/2 λ

Maximum: path difference of 0

Demonstrates the wave-like nature of light with the bright and dark fringes being characteristic pattern to waves (constructive/destructive interference)

<p>Minimum: path difference of multiples of 1/2 λ</p><p>Maximum: path difference of 0</p><p>Demonstrates the wave-like nature of light with the bright and dark fringes being characteristic pattern to waves (constructive/destructive interference)</p>
19
New cards

Coherent waves

Constant phase relationship.

A coherent light source is required for the double slit experiment for the interference pattern to be present

20
New cards

Path Difference

The difference in distance that two waves must travel from their sources to a given point

21
New cards

Wavelength from double slit experiment

λ = ax / D

  • a = fring spacing

  • x = slit separation

  • D = distance to screen

22
New cards

Diffraction grating

A grating with many slits means there are fewer angles far from central maximum at which constructive interference occurs → orders

<p>A grating with many slits means there are fewer angles far from central maximum at which constructive interference occurs → orders </p>
23
New cards

Diffraction grating equation

NOT IN FORMULA SHEET

d sin θ = n λ

  • d = grating spacing (m)

  • n = order (i.e: 1st order, 2nd order…)

  • θ = angle with zero order maximum

24
New cards

grating spacing

lines per mm (mm-1)

  • x 1000

lines per m (m-1)

  • reciprocal

grating spacing (m)

25
New cards

Highest visible order

d sin(90) = n λ

  • nmax = d / λ (rounded down)

visible orders = 2 x nmax + 1

  • 2 of the orders on each side + zero order maximum

<p>d sin(90) = n λ</p><ul><li><p>n<sub>max</sub> = d /  λ (rounded down)</p></li></ul><p>visible orders = 2 x n<sub>max</sub> + 1</p><ul><li><p>2 of the orders on each side + zero order maximum</p></li></ul><p></p>