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Unformatted text preview: ) to solve the equation ) ( 2000 4 t F x x = + & & with initial conditions 1 1 = = x x & , for three different forcing functions. These forcing functions can be found below. Too see how these forcing functions differ, plot each one of them. Produce a plot of the response and discuss how the response differs as the forcing function is changed. (a) The MATLAB code is force1.m ( ftp://ftp.prenhall.com/pub/esm/mechanical_engineering.s-048/thomson/theory_of_vibration/force1.m ). (b) The MATLAB code is force2.m ( ftp://ftp.prenhall.com/pub/esm/mechanical_engineering.s-048/thomson/theory_of_vibration/force2.m ). (c) The MATLAB code is force3.m ( ftp://ftp.prenhall.com/pub/esm/mechanical_engineering.s-048/thomson/theory_of_vibration/force3.m ). t F(t) t 1 F M M...
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This note was uploaded on 02/22/2010 for the course MECHANICAL ME 445 taught by Professor Namıkcıplak during the Fall '08 term at Yeditepe Üniversitesi.
- Fall '08