- The Laplace Transform Of A 4th Order Dynamic System Consisting Of Masses M And M Connected By Spring K Is Given As 2k X 1 (147.51 KiB) Viewed 50 times
The Laplace transform of a 4th order dynamic system consisting of masses m and M connected by spring K is given as -2K X
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The Laplace transform of a 4th order dynamic system consisting of masses m and M connected by spring K is given as -2K X
The Laplace transform of a 4th order dynamic system consisting of masses m and M connected by spring K is given as -2K X(s) 2K Ms? +K Y() ms? +4K x) 1-(FO)-(0) The variables x and y describe the displacement of masses m and M, respectively. The system is driven by external Force F(t). The input/ output EOM in Laplace format is 2K X(S)= (ms? +4K)(Ms? +K)-4K? F(s) 2 X(s) -2K *F(s) (ms? +4K)(Ms? +K)+4K2 2 2K *F(s) X(s)= (ms? +4K)(Ms+K)+4K2 -2K X(S)= (ms? + 4K)(Ms? +K)+2K2 *F(S) 2 2K X(S)= *F(s) (ms? +4K)(Ms? +K)
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