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Solve for unknowns 'x' and 'y' from Equations (1) and (2) using MATLAB. (However, if MATLAB is not the appropriate software to solve these two simultaneous equations, please suggest other methods, thanks!)
Equation (1)
0.5*exp(y*-29)+2.175/x*exp(y*-27)+4.47/x*exp(y*-26)+1.659/x*exp(y*-24)+1.76/x*exp(y*-21)+4.26/x*exp(y*-20)+11/x*exp(y*-19)+4.02/x*exp(y*-18)+4.44/x*exp(y*-17)+4.44/x*exp(y*-14)+10.36/x*exp(y*-13)+3.713/x*exp(y*-12)+1.33/x*exp(y*-11)+2.175/x*exp(y*-9)+2.556/x*exp(y*-6)+10.36/x*exp(y*-5)+3.375/x*exp(y*-4) = 1.3671
Equation (2)
0.5*exp(y*-58)+2.175/x*exp(y*-56)+4.47/x*exp(y*-55)+1.659/x*exp(y*-53)+1.76/x*exp(y*-50)+4.26/x*exp(y*-49)+11/x*exp(y*-48)+4.02/x*exp(y*-47)+4.44/x*exp(y*-46)+4.44/x*exp(y*-43)+10.36/x*exp(y*-42)+3.713/x*exp(y*-41)+1.33/x*exp(y*-40)+2.175/x*exp(y*-38)+2.556/x*exp(y*-35)+10.36/x*exp(y*-34)+3.375/x*exp(y*-33)+1.659/x*exp(y*-29)+4.44/x*exp(y*-28)+4.56/x*exp(y*-27)+2.175/x*exp(y*-26)+4.26/x*exp(y*-23)+1.76/x*exp(y*-20)+4.56/x*exp(y*-18)+11/x*exp(y*-16)+2.175/x*exp(y*-15)+3.2/x*exp(y*-14)+2.556/x*exp(y*-12)+3.713/x*exp(y*-9)+10.36/x*exp(y*-8)+10.36/x*exp(y*-6)+5.77/x*exp(y*-4) = 1.8642
Model the three degree of freedom system shown in Figure Q5 and solve for the displacements of the three masses due to a force of 10 N applied to the bottom mass at a frequency of
MATLAB. • MATLAB Programming; • Simulation in MATLAB.
gwbasic
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