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In the first part of this chapter, you learned that the inner surface of a shiny spoon acts as a concave mirror If you turn the spoon around, the outer surface acts as a convex mirror, a reflective surface with edges that curve away from the observer What do you see when you look at the back of a spoon You see an upright, but smaller image of yourself Properties of a spherical convex mirror are shown in Figure 17-14 Rays reflected from a convex mirror always diverge Thus, convex mirrors form virtual images Points F and C are behind the mirror In the mirror equation, f and di are negative numbers because they are both behind the mirror The ray diagram in Figure 17-14 represents how an image is formed by a spherical convex mirror The figure uses two rays, but remember that there are an infinite number of rays Ray 1 approaches the mirror parallel to the principal axis The reflected ray is drawn along a sight line from F through the point where ray 1 strikes the mirror Ray 2 approaches the mirror on a path that, if extended behind the mirror, would pass through F The reflected part of ray 2 and its sight line are parallel to the principal axis The two reflected rays diverge, and the sight lines intersect behind the mirror at the location of the image An image produced by a single convex mirror is a virtual image that is upright and smaller compared to the object The magnification equation is useful for determining the apparent dimensions of an object as seen in a spherical convex mirror If you know the diameter of an object, you can multiply by the magnification fraction to see how the diameter changes You will find that the diameter is smaller, as are all other dimensions This is why the objects appear to be farther away than they actually are for convex mirrors Field of view It may seem that convex mirrors would have little use because the images that they form are smaller than the objects However, this property of convex mirrors does have practical uses By forming smaller images, convex mirrors enlarge the area, or field of view, that an observer sees, as shown in Figure 17-15 Also, the center of this field of view is visible from any angle of an observer off the principal axis of the mirror; thus, the field of view is visible from a wide perspective For this reason, convex mirrors often are used in cars as passenger-side rearview mirrors. crystal reports barcode font encoder ufl Native Crystal Reports Barcode Library to Generate QR Code Native QR Code Barcode Library/SDK/API in Crystal Reports ... 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The amount of signal phase shift due to XPM from multiple channels is estimated by Cvijetic14 by adding a channel quantity term to Eq (735), see Eq (745) Launch power maximum limit for multichannel systems can be roughly estimated by Eq (746) assuming the maximum pulse phase shift XPMJ is 1 radian This equation assumes all channel powers are equal, the fiber has zero dispersion, and optical pulses from all the different channels propagate at the same velocity It also assumes that all the different channel signals one-bit level patterns line up, which results in the worst-case XPM effect (no channel walk-off) These conditions are unrealistic, but provide the reader with a general idea of the possible severity of this effect XPM j = P0Leff (2 M 1) PMax j < [1 exp( L)](2 M 1) microsoft word code 39 barcode font,how to print barcode in crystal report using vb net,asp.net barcode generator,how to search text in pdf using c#,java barcode reader library free,rdlc data matrix barcode font for crystal report free download Crystal Reports 2D Data Matrix GS1 | Barcode Generator Generate 2D Data Matrix ECC200 and GS1-DataMatrix in Crystal Reports ...Native Barcode Generator created for Crystal Reports without the need for fonts. crystal reports barcode font encoder How to Create Code 39 Barcodes in Crystal Reports using Fonts ... 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