8) A rigid body with mass m is performing a damped oscillation in one dimension. Write the differential equation characterizing the motion. du Convert the equation into = Au. Find the dt eigenvalues and the eigenvectors of the coefficient matrix A and write the complete- solution. Take = y and 4 = w3. т m k (m = 0.2 kg,k = 2.5 × 10-2N/m, µ = 0.2.) ||
8) A rigid body with mass m is performing a damped oscillation in one dimension. Write the differential equation characterizing the motion. du Convert the equation into = Au. Find the dt eigenvalues and the eigenvectors of the coefficient matrix A and write the complete- solution. Take = y and 4 = w3. т m k (m = 0.2 kg,k = 2.5 × 10-2N/m, µ = 0.2.) ||
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Transcribed Image Text:8) A rigid body with mass m is performing a
damped oscillation in one dimension. Write the
differential equation characterizing the motion.
du
Convert the equation into
= Au. Find the
dt
eigenvalues and the eigenvectors of the
coefficient matrix A and write the complete-
solution. Take = y and 4 = w3.
т
m
k
(m = 0.2 kg,k = 2.5 × 10-2N/m, µ = 0.2.)
||
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