P6 The Wave Model Of Radiation

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P6 The Wave Model Of Radiation - Presentation Transcript

  1. P6 The Wave Model of Radiation Introduction Source of much of the information and diagrams: http://www.gcse.com/waves.htm
  2. Waves
    • A wave is a disturbance moving through a material.
    • It transfers energy in the direction that the wave travels, without transferring matter.
    What is different about these two sorts of wave? Transverse wave Longitudinal wave
  3. From KS3
    • What is a source (of waves)?
    • What is a medium?
    • What is a vacuum?
  4. From KS3
    • What is a source (of waves)?
    • – something that vibrates
    • What is a medium?
    • -the material that the wave travels through
    • What is a vacuum?
    • - the absence of matter
  5. Transverse Waves
    • The oscillations are at 90° to the wave motion:
    One way of remembering this is that is looks like an s on its side. Transverse has two s's in it, longitudinal has none.
  6. Most waves are transverse:
    • all electromagnetic waves i.e. radio, micro, infra red, light, ultra violet, X-rays and gamma waves
    • water waves - ripples on the surface of a sea or lake
    • S Waves - a type of earthquake wave
  7. Longitudinal Waves
    • The oscillations are in the direction of wave motion.
    • E.g. sound, ultrasound and earthquake P-waves.
  8. Wavelength
    • The length of a complete wave (in metres)
    • The biggest mistake most people make is with drawing this on a picture of a transverse wave.
    • Draw a complete wave length - from the same point on each wave ripple:
  9. Wavelength
    • Wavelength is the distance between parts of the wave that are doing the same thing .
  10. Amplitude
    • (For water waves/rope/spring)
    • The maximum distance that each point in the medium moves from its normal position as the wave passes.
    • (measured in metres)
  11. Amplitude
    • (For water waves/rope/spring)
    • The maximum distance that each point in the medium moves from its normal position as the wave passes.
    • (measured in metres)
  12. Amplitude
    • All waves involve an oscillation of some kind. This means that something is pulled away from an equilibrium position, moves back, then through the other side.
    • We call the amount of movement from equilibrium displacement.
    • Amplitude is just the maximum displacement of a wave:
    • Amplitude is defined as the maximum displacement from the rest position .
    • In other words, the furthest distance something moves from where it was at rest.
    • Looking at the snapshot below of part of a longitudinal motion. At the top, the red line is at its rest position .
    Underneath is the red line shown at its maximum displacement to the right. The distance it has moved is the amplitude of the oscillation.
  13. Frequency
    • The number of waves that pass any point in the medium every second.
    • = number vibrations per second
    • Measured in hertz (Hz)
    • 1 Hz = 1 wave per second
  14. Frequency in hertz
    • Like any unit, we can add prefixes in front of it to make alternatives:
    • e.g. 1 kilohertz = 1 kHz = 1,000 Hz 1 megahertz = 1 MHz = 1,000,000 Hz 1 gigahertz = 1 GHz = 1,000,000,000 Hz
    • You will no doubt be using a computer that has a speed of many mega-hertz, or even giga-hertz!
    • Historical note: hertz is named after the German physicist, Heinrich Hertz (d. 1967)
  15. Speed, frequency and wavelength
    • The frequency of a set of waves is set at the source itself.
    • For instance, if Billy pokes a pond with a stick twice each second, the frequency will be 2 Hz.
    • As the waves travel over the pond's surface, this frequency will not change. What may change is the distance between waves - the wavelength - and their speed.
    • Isobel sets up a ripple tank to produce 2 waves each second (i.e. frequency = 2 Hz).
    • She times the waves 2 s to travel the 100 cm distance to the other side of the tank. She measures the distance between the waves as 25 cm: this is the wavelength.
    • A frequency of 2 Hz means one wave is produced every 0.5 s (this is known as the time period of the waves and is 1÷frequency).
    • In 0.5 s, waves move 25 cm, so we can find the speed using:
    • We can check the speed found using the length of the tank and the time taken:
    • So the relationship between speed, frequency and wavelength is:
    • Incidentally, the funny upside-down y is a greek letter called "lamda". You may need to know this formula!
  16. Speed = Frequency × Wavelength
    • Bill counts 5 waves on a pond in 10 s. The distance between them is 80 cm. What is their speed?  
    • Lizi reads the back label of her microwave oven. It says frequency = 2,450 MHz. The speed of microwaves is 3.00×108 m/s. What wavelength are they?  
    • Paul plays a note of wavelength 25 cm on his synthesiser. He knows the speed of sound is 340 m/s in air. What is its frequency?
  17. Solutions
    • 5 waves in 10 s. Distance between is 80 cm. Speed? frequency = 5/10 = 0·5 Hz. speed = frequency × wavelength = 0·5 × 80 = 40 cm/s  
    • frequency = 2,450 MHz. speed = 3.00×108 m/s. speed = frequency × wavelength 3.00×108 = 2,450×106 × wavelength wavelength = 3.00×108 ÷ 2,450×106 = 0·122 m = 12·2 cm  
    • wavelength= 25 cm = 0·25 m. Speed = 340 m/s speed = frequency × wavelength 340 = frequency × 0·25 frequency = 340 ÷ 0·25 = 1,360 Hz
  18. Waves Summary
    • Waves all transfer energy from one place to another. They do this by vibrating something.
    • There are two types of waves: longitudinal and transverse. Most waves are transverse.
    • Longitudinal waves have vibrations in the same direction as the wave motion.
    • Transverse wave vibrations are at 90° to the direction of the wave.
  19. Waves Summary
    • Wavelength is the distance from one part of a wave and the same point on the next wave along. e.g. peak to peak.
    • Amplitude is the maximum movement from the original position. For transverse waves this is the height of the wave from the middle.
    • Frequency is the number of waves per second and it is measured in hertz (Hz).
    • The speed of a wave can be found by using this formula:
    m/s = Hz x m
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