Chapter 25: Applied Optics. PHY2054: Chapter 25
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1 Chapter 25: Applied Optics PHY2054: Chapter 25 1
2 Operation of the Eye 24 mm PHY2054: Chapter 25 2
3 Essential parts of the eye Cornea transparent outer structure Pupil opening for light Lens partially focuses light Retina location of image Optic nerve sends image to brain Eye focuses light on retina Most refraction at cornea Rest of refraction at lens Structure of the Eye PHY2054: Chapter 25 3
4 Iris Regulates Light Entering Eye The iris is the colored portion of the eye A muscular diaphragm controlling pupil size (regulates amount of light entering eye) Dilates the pupil in low light conditions Contracts the pupil in high-light conditions PHY2054: Chapter 25 4
5 Operation of Eye Cornea-lens system focuses light onto retina (back surface) Retina contains receptors called rods (110M) and cones (7M) Rods & cones send impulses to brain via optic nerve (1M fibers) Brain converts impulses into our conscious view of the world PHY2054: Chapter 25 5
6 Picture of Retina (Seen Through Pupil) PHY2054: Chapter 25 6
7 Rods Close Up (Retina Cross Section) PHY2054: Chapter 25 7
8 Structure of Rods and Cones PHY2054: Chapter 25 8
9 Color Perception in Rods and Cones One type of rod Monochromatic vision Only used for night vision Highly sensitive 3 types of cones 3 primary colors color vision Not as sensitive as rods PHY2054: Chapter 25 9
10 Distant objects The ciliary muscle is relaxed Maximum focal length of eye Near objects The ciliary muscles tenses The Eye: Focusing The lens bulges a bit and the focal length decreases Process is called accommodation Focal length of eye (normal) f 16.3 mm 1/f 1 / m = 60 diopters (= lens power ) During accommodation, power (1/f) increases PHY2054: Chapter 25 10
11 Example of Image Size on Retina Example: A tree is 50m tall and 2 km distant. How big is the image on the retina? 50 m 2 km 16 mm h' h! 50 = h! = 0.4mm PHY2054: Chapter 25 11
12 The Eye: Near and Far Points Near point is the closest distance for which the lens can accommodate to focus light on the retina Typically at age 10, p near ~ 18 cm (use p near = 25 cm as average) It increases with age (presbyopia) If farsighted, then p near > 25 Far point is the largest distance for which the lens of the relaxed eye can focus light on the retina For normal vision, far point is at infinity (p far = ) If nearsighted, then p far is finite PHY2054: Chapter 25 12
13 Farsightedness (Hyperopia) The image focuses behind the retina See far objects clearly, but not nearby objects (p near > 25 cm) Not as common as nearsightedness PHY2054: Chapter 25 13
14 Correcting Farsightedness A converging lens placed in front of the eye can correct hyperopia 1/f > 0, rays converge and focus on retina Example: assume p near = 200 cm = 2 m Goal: See object at 25 cm (normal near point) Strategy: For object at 25 cm, make image appear at near point diopters f = p + q = ! 2.0 =! = + PHY2054: Chapter 25 14
15 Nearsightedness (Myopia) See near objects clearly, but not distant objects (p far < ) Most common condition (reading, etc) PHY2054: Chapter 25 15
16 Correcting Nearsightedness A diverging lens can be used to correct the condition 1/f < 0, rays diverge (spread out) and focus on retina Example: assume p far = 50 cm = 0.5 m Goal: See objects at infinity (normal far point) Strategy: For object at infinity, make image appear at eye s far point diopters f = p + q = " +! 0.5 =! PHY2054: Chapter 25 16
17 Presbyopia is due to a reduction in accommodation range Accommodation range is max for infants (60 73 diopters) Shrinks with age, noticeable effect on reading after 40 Can be corrected with converging lenses (reading glasses) Presbyopia and Age PHY2054: Chapter 25 17
18 Magnifier Consider small object held in front of eye Height y Makes an angle θ at given distance from the eye Goal is to make object appear bigger Larger θ y θ PHY2054: Chapter 25 18
19 Single converging lens Magnifier Simple analysis: put eye right behind lens Put object at focal point and image at infinity Angular size of object is θ, bigger! θ f p = f y Image at infinity q = PHY2054: Chapter 25 19
20 Angular Magnification (Simple) Without magnifier: 25 cm is closest distance to view Defined by average near point (younger people can do closer) θ tanθ = y / 25 With magnifier: put object at distance p = f Image at infinity θ' tanθ' = y / f Define angular magnification mθ = θ' / θ y!!" 25 m!!" = =! 25 f y f PHY2054: Chapter 25 20
21 Angular Magnification (Maximum) Can do better by bringing object closer to lens Put image at near point, q = 25 cm = Analysis p " 25 f θ tanθ = y / = + θ' tanθ' = y / p p f 25 m θ = θ' / θ = 25 / p m! = = + 1 p f Outgoing rays f θ y f Rays seen coming from near point. Can t bring any closer! PHY2054: Chapter 25 21
22 Example Find angular magnification of lens with f = 4 cm 25 m! = = Simple 25 m! = + 1 = Maximum PHY2054: Chapter 25 22
23 Example: Image Size of Magnifier How big is projected image of sun? Sun is 0.5 in diameter ( rad) Image located at focal point. (Why?) Assume f = 5 cm Size is f θ = = cm Energy concentration of 10 cm lens? All solar rays focused on image Energy concentration is ratio of areas Concentration = (10 / ) 2 = 53,000! Principle of solar furnace (mirrors) f PHY2054: Chapter 25 23
24 Projectors Idea: project image of slide onto distant screen Put slide near focal point of lens Upside down to make image upright Lens Screen q = p pf! f PHY2054: Chapter 25 24
25 Problem Lens of 5 cm focal length Lens is 3 m from screen Projector Example Where and how should slide be placed? Solution: real image required. Why? q = 3 m = +300 cm f = 5 cm Find p from lens equation ( 300)( 5) qf p = cm q! f = 300! 5 = =! p f q So cm from lens, just past focal point PHY2054: Chapter 25 25
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