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Suppose that a finite-length sequence x[n] has the N-point DFT X [k], and suppose that the sequence satisfies the symmetry condition x[n] = - x[((n + N/2)) N], 0 = n = N - 1, where N is even and x [n] is complex.
(a) Show that X [k] = 0 for k = 0, 2,..., N - 2.
(b) Show how to compute the odd-indexed DFT values X[k], K = 1, 3, ..., N - 1 using only one N/2-point DFT plus a small amount of extra computation.
Determine the vertical displacement at node 3 and the rotations at node 2 and 3 by using two elements. Also compute the reaction forces and moment at nodes 1 and 2.
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Each driver claimed that he was going at the speed limit of 30 mi/h and that he tried to slow down but couldn't avoid the crash because the other driver was going a lot faster. Knowing that the weights of cars A and B were 3600 lb and 2800 lb, res..
For the purpose of this assignment, you are the chief information officer for the Stone Goose Company. This is your big chance to be the principle change agent in the Stone Goose Company and to propose a new social media policy to executive manage..
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A 30-kg uniform thin panel is placed in a truck with end A resting on a rough horizontal surface and end B supported by a smooth vertical surface. Knowing that the panel remains in the position shown, determine
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