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Exploring Radiation in Medicine: Diagnosis and Treatment Methods

Understand the use of ionising and non-ionising radiation in medical imaging and therapy. Learn about radiation intensity, reflection, refraction, total internal reflection (TIR), and optical fibers' applications. Explore the critical angle and Snell's Law. Discover how radiation helps in diagnosing and treating cancer.

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Exploring Radiation in Medicine: Diagnosis and Treatment Methods

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  1. Unit P3: Applications of physics Topic 1 Radiation in treatment and medicine Student Notes

  2. W.A.L.T We Are Learning To Unit P3: Applications of physics Topic 1 Radiation in treatment and medicine 1.1 Demonstrate an understanding of the methods that medical physicists can employ to help doctors solve medical problems, including: a CAT scans b ultrasounds c endoscopes d ionising and non-ionising radiation

  3. The Three Types of Radioactivity Alpha, Beta, and Gamma radiation are emitted from unstable nuclei Alpha Beta Gamma All three types of radiation are known as ionising radiation. Ionisation is where atoms gain or lose electrons, turning them into charged particles called ions.

  4. In order to reach a diagnosis, doctors may use radiation to produce images that show features inside the body. Radiation for diagnosis Electromagnetic spectrum X-ray images & CAT scans PET scans Endoscopes Ultra-SOUND- pre-natal checks- removing kidney stones

  5. path of rotating gamma source tumour Radiotherapy • A cancerous tumour is exposed to gamma radiation from lots of different angles. • This gives normal cells a low dose of radiation, while the tumour receives a high dose. • However, levels have to be carefully monitored so that healthy cells are not damaged as well. In some patients radiation treatment cannot destroy the cancer. Sometimes it is only used to reduce suffering (palliative care).

  6. W.A.L.T We Are Learning To Unit P3: Applications of physics Topic 1 Radiation in treatment and medicine 1.2 Use the word ‘radiation’ to describe any form of energy originating from a source, including both waves and particles 1.3 Demonstrate an understanding that the intensity of radiation will decrease with distance from a source and according to the nature of the medium through which it is travelling 1.4 Use the equation: intensity = power of incident radiation / area I = P/A

  7. Intensity (brightness) The intensity depends on: • The distance from the source • The medium the radiation is travelling through

  8. The word ‘radiation’ is used to describe any form of energy, e.g. wave or particle originating from a source The intensity of radiation will decrease with distance from a source and according to the nature of the medium through which it is travelling Different cancer tumours are treated with different intensities of gamma radiation and so doctors place the source at different distances from the tumour. Intensity is also affected by the medium the radiation is travelling through. The denser the medium, the weaker the radiation gets.

  9. Intensity The strength of a radiation is called its intensity. This is the power of the radiation per square metre and is measured in W/m2 Intensity (W/m2) = Power (W) Area (m2)

  10. W.A.L.T We Are Learning To Unit P3: Applications of physics Topic 1 Radiation in treatment and medicine 1.15 Explain, with the aid of ray diagrams, reflection, refraction and total internal reflection (TIR), including the law of reflection and critical angle 1.16 Calculate critical angle using Snell’s Law 1.17 Explain refraction in terms of change of speed of radiation 1.18 Investigate the critical angle for perspex/air or glass/air or water/air boundaries 1.19 Investigate TIR between different media 1.20 Explain how TIR is used in optical fibres 1.21 Explain uses of optical fibres in endoscopes

  11. The Law of Reflection angle of incidence = angle of reflection

  12. Refraction at a Boundary The change in direction when a wave moves from one medium into another is called refraction. The wave bends because the speed of the wave changes as it passes from one medium to another. Air If a wave hits a boundary at an angle the wave changes direction (it refracts). The wave refracts because the speed of the wave slows down in the glass. Glass Air

  13. wave A wave travelling along the normal does not refract Air Direction of travel of the wave normal glass Glass Air A wave travelling along the normal does not change direction (it does not refract). However, its speed slows down.

  14. A ray of light refracts towards the normal when it slows down and away from the normal when it speeds up. The greater the change in speed the more the ray deviates from its original path.

  15. Snell’s law For waves passing from one medium into another, Snell’s law links the angle of incidence (i), and angle of refraction (r). medium 1 (air) n1 normal i sin i = constant sin r medium 2 (glass) n2 r The constant in Snell’s law is related to the refractive index (n) of each material. n1 sin i = n2 sin r

  16. Refraction and gems Diamond has a very high refractive index of 2.417 so it separates colours better than other substances. It also has a critical angle of 24.4° so light is internally reflected many times before emerging, spreading out the colours more and more. Refractive index = sin i sin r Note:The higher the refractive index the slower light travels in the medium.

  17. Example 1 normal 45 medium 1 (air) airn  1 i medium 2 (glass) glass n2 r 30 n1 sin i = n2 sin r 1 sin 45 = n2 sin 30 sin 45 = n2 sin 30 0.7071 = n2 0.5 Refractive index of glass = 1.41

  18. Example 2 A light ray approaches a glass block at 300 to the normal. The refractive indices of air and glass are 1 and 1.5 respectively. At what angle will the light be refracted? n1 sin i = n2 sin r 1 sin 30 = 1.5 sin r sin 30 = 1.5 sin r 30 airn1 1 sin 30 = sin r 1.5 0.5 = sin r 1.5 glass n2= 1.5 r 0.3333 = sin r Angle of refraction = 19.50

  19. What happens as the angle changes? Critical angle, c 2) Light still gets refracted 1) Light is refracted n1 sini1 = n2 sinr2 3) Light refracted along surface 4) Light internally reflected sin c = n2/n1 • Total internal reflection takes place when: • The incident substance has a higher refractive index. • The angle of incidence exceeds the critical angle.

  20. Calculation of critical angle glass air Air n2 n1 sin i = n2 sin r Glass n1 c n1 sin c = n2 sin 90 n1 sin c = n2 x 1 n1 sin c = n2 sin c = n2 n1 airn2 1 sin c = 1 n1

  21. Critical angle question: Calculate the critical angle for perspex of refractive index 1.48 when in air. sin c = 1 n1 Sin c = 1 1.48 Sin c = 0.6757 Critical angle = 42.50

  22. transmitter >200km receiver Total internal reflection is used in fibre optics Fibre optic communications The transmission of information by the passage of light through flexible, glass fibres.

  23. Endoscopes are used to look inside the body. An image of the inside of the larynx, showing the vocal cords.

  24. Endoscope An endoscope is a tube which allows a doctor to look into the passageways of the body without having to operate. Endoscopes consist of a flexible tube containing glass fibres called optical fibres. The endoscope allows the transmission of light into and out of the body. It has a light source attached, and the light passes along one set of optical fibres, down the endoscope and out at the end. The light is reflected off the objects inside the body and then the light travels back up a different set of optical fibres to the eyepiece. The doctor looks at the image through the eyepiece, or it is displayed on a screen.

  25. Uses of total internal reflection Reflecting prisms in binoculars and periscopes Optical fibres for endoscopes, TV, Internet communications and phone calls transmitter >200km receiver

  26. W.A.L.T We Are Learning To Unit P3: Applications of physics Topic 1 Radiation in treatment and medicine 1.5 Describe the refraction of light by converging and diverging lenses 1.6 Relate the power of a lens to its shape 1.7 Use the equation: power of lens (dioptre, D) = 1/focal length (metre, m) 1.8 Investigate variations of image characteristics with objects at different distances from a converging lens

  27. Convex lens (converging lens) Parallel rays of light are refracted and meet at the focal point For a diverging lens, the focal point is the point from which the rays seem to be coming after passing through the lens. Concave lens (diverging lens)

  28. Real and virtual images REAL imagescan be cast onto a screen, for example a projector image. They form where light rays cross after refraction by a lens. VIRTUAL images are formed from where light rays only appear to come from. A virtual image cannot be cast onto a screen, for example the image formed by a flat mirror or a magnifying glass.

  29. Looking at images Magnified / enlarged image close to concave mirror Diminished image close to convex mirror

  30. Convex lens (converging lens) object F image

  31. Image description: Inverted Diminished Real 1. Object 2F F F 2F Image Convex lens Object past 2F

  32. Image description: Inverted Same size Real 2. Object 2F F F 2F Image Convex lens Object at F

  33. Image description: Inverted Magnified Real 3. Object 2F F F 2F Image Convex lens Object between F and 2F

  34. Image description: Upright Magnified Virtual 4. Image Object 2F F F 2F Convex lens Object between F and lens

  35. Concave lens (diverging lens) object F image

  36. Image description: Upright Diminished Virtual Object image 2F F F 2F Concave lens

  37. Lenses of different powers More powerful lenses Weak lenses

  38. The power of lenses The power of a lens measures how ‘quickly’ parallel rays of light converge to a focus. lens power = 1 / focal length focal length positive If the focal length is measured in metres then the lens power is in dioptres (D). Converging lenses have positive powers, diverging lenses have negative powers. negative

  39. Calculate: (a) the power of a converging lens of focal length 20 cm. (b) the power of a diverging lens of focal length 50 cm. (c) the focal length of a lens of power 4.0 D lens power = 1 / focal length (a) power = 1 / 0.20m = + 5.0 dioptres (b) power = 1 / 0.50m = 2.0 dioptres (c) 4.0 = 1 / f f = 1 / 4.0 focal length = 0.25 m (25 cm) Lens power questions

  40. W.A.L.T We Are Learning To Unit P3: Applications of physics Topic 1 Radiation in treatment and medicine 1.9 Use the lens equation: 1/f = 1/u + 1/v (f = focal length (m), u = object distance (m), v = image distance (m)) The use of the real is positive sign convention is preferred and will be used in the exam

  41. 1 = 1 + 1 f u v The lens equation u = object distance along the principal axis from the centre of the lens v = image distance of the along the principal axis from the centre of the lens f = focal length By convention the focal distance f is positive for a converging lens and negative for a diverging lens

  42. 1 = 1 + 1 f u v u = object distance along the principal axis from the centre of the lens v = image distance of the along the principal axis from the centre of the lens f = focal length 1 = 1 + 1 2 3 v 1 - 1 = 1 2 3 v Object 1 - 1 = 1 2 3 v 2F F F 2F Image 3 - 2 = 1 6 6 v 1 = 1 6 v v = 6 Since v is positive, the image is real

  43. u = object distance along the principal axis from the centre of the lens v = image distance of the along the principal axis from the centre of the lens f = focal length 1 = 1 + 1 f u v 1 = 1 + 1 2 1 v Image 1 - 1 = 1 2 1 v Object 1 - 2 = 1 2 2 v 2F F F 2F - 1 = 1 2 v v = -2 Since v is negative, the image is virtual

  44. 1 = 1 + 1 f u v - 1 = 1 + 1 2 4 v u = object distance along the principal axis from the centre of the lens v = image distance of the along the principal axis from the centre of the lens f = focal length - 1 - 1 = 1 2 4 v Object image - 2 - 1 = 1 4 4 v 2F F F 2F - 3 = 1 4 v - 3 = 1 4 v v = -4/3 (or – 1.3) Since v is negative, the image is virtual

  45. The lens equation: 1 = 1 + 1 f u v Question 1 An object is 10cm from a lens with a focal length of +5cm. Where will the image be? Question 2 An object is 5cm away from a converging lens with a focal length of +10cm. Where will the image be? Question 3 A pupil sits 100cm from a converging lens with a focal length of 5cm. Where will her image be formed? Question 4 A magnifying glass with a focal length of 5cm is used to examine a postage stamp 3cm away. (1) Where will the image be formed? (2) What indicates the image is virtual?

  46. W.A.L.T We Are Learning To Unit P3: Applications of physics Topic 1 Radiation in treatment and medicine 1.10 Identify the following features in a diagram of the eye – cornea, iris, pupil, lens, retina, ciliary muscles 1.11 Demonstrate an understanding that light is focused on the retina by the action of the lens and cornea 1.12 Recall that the average adult human eye has a near point at about 25 cm and a far point at infinity

  47. How do our eyes work? Retina – where image is formed Iris – makes pupil larger or smaller Cornea – window into eye Optic nerve– sends signal to brain Pupil– gap that lets light enter eye Lens– focuses light Ring of ciliary muscle – changes shape of lens

  48. Forming a sharp image – distant object To form a sharp image, light rays must converge and focus on the retina. Light rays are refracted by the cornea and lens Light rays from a distant object (parallel rays) The ciliary muscles are relaxed pulling the lens into a thinner shape

  49. Forming a sharp image – closer object Light rays from an object that is closer The ring of ciliary muscles are contracted, making it smaller and allowing the lens to relax into a fatter shape.

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