Waves and quantum behaviour

Cards (65)

  • Antiphase
    When two waves are at opposite positions (eg. one is at a peak and the other is at a trough), they are in antiphase
  • Phase
    The stage in the wave cycle
  • Wave Properties
    • Wavelength: the distance, in metres, between equivalent points on two consecutive waves (eg. peak to peak or trough to trough)
    • Displacement: the distance from equilibrium position. The maximum displacement is known as the amplitude
    • Frequency: the number of complete waves passing a given point in one second
    • Time period: the time taken for a wave to completely pass through any given point. This is the reciprocal of the frequency: 1/time period = frequency & 1/frequency = time period
  • Out of phase
    When two waves are not in phase or antiphase
  • Phase difference calculation
    Can be worked out using phasor arrows, which rotate 360 degrees in the time it takes for a wave to complete a full cycle. 360° is equal to 2π radians. Radians are commonly used to describe phasors. Resultant phasors can be worked out in the same way as resultant vectors - scale arrows are drawn tip to tail, and then connected by a resultant arrow. The angle can be measured from a scale drawing
  • Path difference
    The difference between the distance travelled by two waves when they meet. A path difference that is a whole number multiple of the wavelength (n λ) produces waves in phase. A path difference of (n +1/2)of the wavelength produces waves in antiphase. Anything in between produces waves that are out of phase
  • Coherent waves
    Waves that have a constant phase difference
  • In phase
    When two waves are at the same point at the same time, they are in phase
  • Light can be modelled as discrete packages of energy called photons
  • Absolute refractive index
    The ratio of the speed of light in a material to the speed of light in a vacuum
  • Refraction is the change in speed of a wave (eg. light) when it reaches a boundary between two media
  • The energy of a photon of light depends on its frequency
  • Refractive index
    The ratio of the speed of light in two different materials
  • Working out the speed of sound in air
    1. Use a resonance tube partially submerged in water
    2. Hold a tuning fork over the top and move the tube up and down until resonance occurs, producing a louder sound
    3. Measure the length required to produce the first resonance
    4. Repeat for the second resonance
  • Photon
    Carries a fixed quantity of energy called a quanta
  • Nodes
    Always form at closed ends
  • Sound waves travel along a tube
    1. Reflect at the end of the tube
    2. Waves travel up and down the tube and superimpose
  • Huygens’ wavelet model
    Helps to explain refraction by describing a wave of light as being made up of many smaller wavelets
  • Diffraction is the spreading out of waves when they pass through a gap of roughly the same width as their wavelength
  • Diffraction gratings have multiple slits and work similarly to double slits
  • The energy of waves is normally a very small quantity, so the electronvolt unit is used
  • Antinodes
    Always form at open ends
  • Snell’s law relates the refractive index to the angles of incidence and refraction
  • Young’s double slit experiment
    Light passes through two small slits and spreads out, producing a pattern of light (antinodes) and dark (nodes) fringes on a screen
  • The photoelectric effect occurs when light is incident on the surface of a metal and quantas of energy carried by photons are absorbed
  • 1 electronvolt is equal to 1.6 x 10^-19 Joules
  • Single slit diffraction produces the same interference effect and can be explained by Huygens’ wavelet model
  • Work function (Φ)
    The amount of energy required to liberate electrons from the surface of the metal
  • The de Broglie equation provides a way to calculate the wavelength of electrons: λ = h / mv
  • LEDs rely on the photoelectric effect and can be used to determine Planck’s constant
  • Energy of emitted electrons
    Depends on the frequency of the light, with higher frequency light resulting in higher energy photoelectrons
  • Quantum model of light
    The quantum behaviour of light models a ray of light as taking every possible path between where it is emitted and detected
  • If the frequency is below the threshold frequency, no electrons will be emitted
  • More intense light does not change the energy of the electrons but means that more electrons are emitted
  • 1eV = 1.6 x 10^-19 J
  • Photoelectric effect
    Occurs when light is incident on the surface of a metal, causing electrons to move up to a higher energy level or be liberated from the surface
  • Intensity
    The amount of energy per second per unit area
  • Electron diffraction
    Electrons diffract in the same way as light to produce diffraction patterns, showing wave behaviour
  • Maximum energy of emitted electrons calculation
    E = hf - Φ
  • Intensity
    Proportional to the square of the length of the resultant phasor