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Figure 26-3 Reflection from a Smooth Surface
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Reflection Law of reflection qi=qr
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Figure 26-4 Reflection from Smooth and Rough Surfaces
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Figure 26-6 Locating a Mirror Image
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Figure 26-8 Spherical Mirrors
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Figure 26-9 Concave and Convex Mirrors
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Figure 26-10 Parallel Rays on a Convex Mirror
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Figure 26-12 Parallel Rays on a Concave Mirror
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Figure 26-14 Principal Rays Used in Ray Tracing for a Concave Mirror
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Figure 26-15 Principal Rays Used in Ray Tracing for a Convex Mirror
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Figure 26-17 Image Size and Location in a Convex Mirror
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Figure 26-18 Image Formation with a Concave Mirror
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Example 26-3 Image Formation
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Mirrors The mirror equation
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Mirrors do =distance of the object from the mirror
di =distance of the image from the mirror f= focal length of the mirror
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Mirrors Magnification
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Mirrors Distances in front of the mirror are positive.
Distances behind the mirror are negative.
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Convex Mirror Object location Image orientation Image size Image type
Table 26-1 Imaging Characteristics of Convex and Concave Spherical Mirrors Convex Mirror Object location Image orientation Image size Image type Arbitrary Upright Reduced Virtual Concave Mirror Object location Image orientation Image size Image type Beyond C Inverted Reduced Real C Same as object Between F and C Enlarged Just beyond F Approaching infinity Just inside F Upright Virtual Between mirror and F
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Refraction The index of refraction (n) for a medium is defined as the speed of light in vacuum (c) divided by the speed of light in the medium(v).
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Refraction When light transitions between two media with different indices of refraction, it will change direction if it transitions at an angle to the demarcation between the two media.
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Refraction Angles of incidence and angles of refraction are measured in reference to a line normal (perpendicular) to the line of demarcation between media.
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Refraction If a ray is transitioning from a medium of lesser n to a medium of greater n it will bend toward the normal.
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Refraction If a ray is transitioning from a medium of greater n to a medium of lesser n it will bend away from the normal.
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Figure 26-24 Light Propagating Through a Glass Slab
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Refraction There is a mathematical relationship that is used to calculate the amount of bending called Snell’s Law.
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Refraction
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Mirrors Mirror problems: 19, and 21-24 on page 883.
Ray tracing worksheet.
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Exercise 26-4 Find the angle of refraction
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Refraction Problems on page 883.
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Lenses Refractive properties of materials are useful in manipulating light for imaging purposes through the use of lenses.
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Lenses Lenses consist of two main types converging and diverging.
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Figure 26-29 A Variety of Converging and Diverging Lenses
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Figure 26-32 The Three Principal Rays Used for Ray Tracing with Convex Lenses
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Figure 26-33 The Three Principal Rays Used for Ray Tracing with Concave Lenses
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Figure 26-35a Ray Tracing for a Convex Lens
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Figure 26-34 The Image Formed by a Concave Lens
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Lenses The lens equation
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Lenses Magnification
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Lenses do =distance of the object from the lens
di =distance of the image from the lens f= focal length of the lens
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Lenses Focal length f is positive for converging(convex) lenses
f is negative for diverging (concave) lenses Magnification m is positive for upright images (same orientation as the object) m is negative for inverted images (opposite orientation of object)
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Lenses Image distance di is positive for real images (on the opposite side of the lens from the object) di is negative for virtual images (on the same side of the lens from the object) Magnification m is positive for upright images (same orientation as the object) m is negative for inverted images (opposite orientation of object)
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Lenses do is positive for real objects (from which light diverges)
do is negative for virtual objects (toward which light converges)
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Lenses Problems on page 885. Ray tracing worksheet.
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Dispersion of light The index of refraction in a substance is different for light of different frequencies.
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Dispersion of light The greater the frequency, the greater the index of refraction.
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Dispersion of light Violet light will bend more than red light or green light, and therefore a separation of colors occurs.
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Example 26-8 Prismatics
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Figure 26-37 Dispersion in a Raindrop
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Figure 26-38 How Rainbows Are Produced
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Dispersion of light Problem 77 on p 885
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