Mechanical system is shown in the figure represents one degree-of-freedom quarter car suspension model. System elements are described as follows: m: effective ¼ car body mass k: effective stiffness C: effective damper a) At first, draw the free-body diagram (FBD) for the system. Then, identifying the forces with given elements (parameters) in the figure, write all elemental equations used in the FBD's. [Please pay attention to the positive and negative signs that indicate the direction.] b) Obtain the equation of motion (EoM) for the system in terms of input (y) & output (x) using Newton's Laws (i.e. *Continuity Eqn's)

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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this question about control systems for mechanical engineering. i will send two times because there are 4 parts a b c d.

if u can a and b now, i will be happy. thank you!

Mechanical system is shown in the figure represents one degree-of-freedom quarter car
suspension model. System elements are described as follows:
m: effective ¼ car body mass
k: effective stiffness
C: effective damper
a) At first, draw the free-body diagram (FBD) for the system. Then, identifying the forces
with given elements (parameters) in the figure, write all elemental equations used in the
FBD's. [Please pay attention to the positive and negative signs that indicate the
direction.]
b) Obtain the equation of motion (EoM) for the system in terms of input (y) & output (x)
using Newton's Laws (i.e. *Continuity Eqn's)
Transcribed Image Text:Mechanical system is shown in the figure represents one degree-of-freedom quarter car suspension model. System elements are described as follows: m: effective ¼ car body mass k: effective stiffness C: effective damper a) At first, draw the free-body diagram (FBD) for the system. Then, identifying the forces with given elements (parameters) in the figure, write all elemental equations used in the FBD's. [Please pay attention to the positive and negative signs that indicate the direction.] b) Obtain the equation of motion (EoM) for the system in terms of input (y) & output (x) using Newton's Laws (i.e. *Continuity Eqn's)
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