This refers to a major checkpoint in your Engineering Program matriculation that allows you to take upper division courses. Engineering Graduation Engineering Admission Engineering Standing Engineering Matriculation
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Assignment 1, Due Wednesday, December 4 Section 6.1: 1, 3, 4, 7, 10, 13, 17, 18 Extra Problem #1: Use the Cayley-Hamilton Theorem to express the inverse of the matrix A = ⌈1 2 -3 0⌉ ⌈0 2 7 3⌉ ⌈0 0 -2 1⌉ ⌈0 0 0 2⌉ in terms of A, A², and A³. Extra Problem #2: Suppose that G is the graph with adjacency matrix
Adi S.
k1 = k3 = 200(10)^6 lb/in. k2 = k4 = k1/4 m1 = m3 = 2(10)^5 lb · s^2/in. m2 = m4 = m1/10 k's are equivalent spring constants Two tanks of mass m2 and m4 are suspended from very stiff girders of mass m1 and m3 as shown in the accompanying figure. Determine a) The flexibility matrix [a] of the system b) Natural frequencies and modal matrix [u] of the system
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