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Now we also know that p( 5) = 0; that is, at time t = 5 the ball is at height 0. Thus 0 = p( 5) = 16 52 + h0 . We may solve this equation for h0 to determine that h0 = 400. We conclude that p( t) = 16t2 + 400. Furthermore, p( 0) = 400, so the initial height of the ball is 400 feet.
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Asymmetry of color and structure (+) Homogeneous reticular global pattern Irregular pigment network (boxes) Irregular hyperpigmentation (stars) Background normal skin (arrows)
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Your first order of business in a Fig. 6-5 related rate problem is to find relationshps between the variables. In this problem set up the triangle, complete with known numbers, and then label some of the distances. The change in length of the hypotenuse of h s triangle is not what we are looking for. It is lengths along the ground: the length fkom the light to Penny and the length of her shadow. Take x as the length from beneath the light to Penny, and z as the length from beneath the light to the end of her shadow. The length of her shadow is z - x . Draw this triangle (refer to Figs. 6-5 and 6-6).
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Here, fixed prevents o from being moved. Because p points to o.num, if o were moved, then p would point to an invalid location.
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6.2.1 Facts about the Exponential Function
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Of course, we still have the scratch. It s too wide to use the noise filter without blurring Baby Sue so much her own mother wouldn t recognize her. Instead, we ll use several other tools that work in different ways. In Figure 4-8, you can see the results. The scratch deliberately has not been eradicated completely so that you can compare the results with the remaining parts of the scratch.
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