Help me fast...I will give good rating..... Consider the following unattached spring system.ci = 6,mị = 1, m2 = 26-6Write the stiffness matrix K =-666-6Write the matrix M-K =-33Find the eigenvalues and eigenvectors of M-K:1• Smaller eigenvalue =with eigenvector-2• Larger eigenvalue =with eigenvectorIf the spring system oscillates beginning with initial displacement u(0) =and initial velocity u' (0) =then compute the displacements of the masses at time t.= (1) 'nuz(t) =Find a nonzero initial velocity vector such that the displacement of the masses will be bounded.• u' (0) =

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Engineering

Mechanical Engineering

Consider the following unattached spring system. ci = 6, mị = 1, m2 = 2

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Fluid Dynamics

The study of the flow of gases and liquids, usually in and around solid surfaces, is known as fluid dynamics in physics and engineering. Fluid dynamics, for example, can be used to evaluate the movement of air through an airplane wing or the surface of a vehicle. It can also be used in ship design to increase the speed at which ships pass through water.

Question

Help me fast...I will give good rating.....

Consider the following unattached spring system.
ci = 6,
mị = 1, m2 = 2
6
-6
Write the stiffness matrix K =
-6
6
6
-6
Write the matrix M-K =
-3
3
Find the eigenvalues and eigenvectors of M-K:
1
• Smaller eigenvalue =
with eigenvector
-2
• Larger eigenvalue =
with eigenvector
If the spring system oscillates beginning with initial displacement u(0) =
and initial velocity u' (0) =
then compute the displacements of the masses at time t.
= (1) 'n
uz(t) =
Find a nonzero initial velocity vector such that the displacement of the masses will be bounded.
• u' (0) =

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