Answered Essay: In this problem, you will determine the finest detail that the human eye can discern at a set distance. Assume the pinhole camera model in figure 2.3 of the t

Digital image processing problem:

In this problem, you will determine the finest detail that the human eye can discern at a set distance. Assume the pinhole camera model in figure 2.3 of the text where the distance between the pinhole and the retina along the visual axis is 17mm. Assume that the density of cones in the fovea is 150,000 elements per mm2 and that the cones are arranged in a grid with no spacing between them. 1. Suppose you are looking at a scene with alternating black and white lines of equal width. Assume that you are able to discern the individual lines up to the point where the image of a line on your retina is smaller than a single cone. That is, when the image of a line is smaller than a cone, you can no longer tell it apart from an adjacent line. Calculate the width of the smallest line you can discern when the scene is: a) 0.2 meters from your eye (from the pinhole). (Note, due some simplifying ptions, you will probably get a result which seems smaller than you expect.) b) 100 meters from your eye.

Fig 2.3

In this problem, you will determine the finest detail that the human eye can discern at a set distance. Assume the pinhole camera model in figure 2.3 of the text where the distance between the pinhole and the retina along the visual axis is 17mm. Assume that the density of cones in the fovea is 150,000 elements per mm2 and that the cones are arranged in a grid with no spacing between them. 1. Suppose you are looking at a scene with alternating black and white lines of equal width. Assume that you are able to discern the individual lines up to the point where the image of a line on your retina is smaller than a single cone. That is, when the image of a line is smaller than a cone, you can no longer tell it apart from an adjacent line. Calculate the width of the smallest line you can discern when the scene is: a) 0.2 meters from your eye (from the pinhole). (Note, due some simplifying ptions, you will probably get a result which seems smaller than you expect.) b) 100 meters from your eye.

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