Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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- A weighing scale can be modelled as a dynamic system, as shown in Figure. The transfer function of the system, using Laplace transforms, is: F(t) m Oms² + cs+k=F(s) mx+cx+kx = F(t) X (s) F(s) 1 mx + cx + k X (s) F(s) ms 2 1 +cs + k 2arrow_forwardD 3.4-5. Consider the following problem, where the value of c, has not yet been ascertained. Maximize Z = c,x1 + 2xz, subject to 4x1 + x, < 12 X - x, 2 2 and X 20, X2 2 0. Use graphical analysis to determine the optimal solution(s) for (x1, X2) for the various possible values of c1.arrow_forwardAssume F(t) is a step force input and the displacement is x(t) obtain the transfer function for the system shown below. Assume all initial conditions are zero. F(t) = 5 N, m = 0.2 kg, c = 0.3 N-s/m, k1 = 5 N/m and k2 = 4 N/m. 3. Find the global stiffness matrix, displacement at nodarrow_forward
- The Gilles & Retzbach model of a distillation column, the system model includes the dynamics of a boiler, is driven by the inputs of steam flow and the flow rate of the vapour side stream, and the measurements are the temperature changes at two different locations along the column. The state space model is given by: x = 0 00 -30.3 0.00012 -6.02 0 0 0 -3.77 00 0 -2.80 0 0 Is the system?: a. unstable b. C. not unstable x+ 6.15 0 0 0 0 3.04 0 0.052 not asymptotically stable d. asymptotically stable -1 u y = 0 0 0 0 -7.3 0 0 -25.0 Xarrow_forwardplease give me full solution thanksarrow_forward2.7. For the following mechanical system, construct the block diagram model and find the transfer function M2arrow_forward
- The hydraulic system shown below is operating at a steady state when the inlet flow pump pressure perturbated by AP Write the appropriate governing equations in the Laplace domain for the system to obtain the transfer function (3) Don't simplify. ΔΡ Ap R₁ 000 A₂ R₂ 禾arrow_forwardDo not answer in image formatarrow_forwardUsing masons rule find the transfer function G(s) = C(s)/R(s)arrow_forward
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