You are requested to design an automotive suspension or shock absorber system. In order to simplify the problem to one dimensional multiple mass-spring-damper system, a quarter vehicle model is used. The system parameters and free-body diagram of such a system is shown below. Automc Suspen syste M1: Automobile body mass M2: Wheel and suspension mass K1: Spring constant of suspension system : 80,000 N/m :2500 kg :320 kg : 500,000 N/m K2: Spring constant of wheel and tire B: Damping constant of shock absorber : 350 N.s/m
You are requested to design an automotive suspension or shock absorber system. In order to simplify the problem to one dimensional multiple mass-spring-damper system, a quarter vehicle model is used. The system parameters and free-body diagram of such a system is shown below. Automc Suspen syste M1: Automobile body mass M2: Wheel and suspension mass K1: Spring constant of suspension system : 80,000 N/m :2500 kg :320 kg : 500,000 N/m K2: Spring constant of wheel and tire B: Damping constant of shock absorber : 350 N.s/m
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* if possible, kindly the solution isnt handwriting ( text through keyboard ) is much appreciated and readable*
Course:
EE 350 ( System Dynamics and control ) Major: electrical engineering

Transcribed Image Text:You are requested to design an automotive suspension or
shock absorber system. In order to simplify the problem to one
dimensional multiple mass-spring-damper system, a quarter vehicle
model is used. The system parameters and free-body diagram of such
a system is shown below.
Automobile
M,
Suspension
system
Mi: Automobile body mass
My: Wheel and suspension mass
K: Spring constant of suspension system : 80,000 N/m
: 2500 kg
: 320 kg
Wheel
K;: Spring constant of wheel and tire
B: Damping constant of shock absorber : 350 N.s/m
: 500,000 N/m
- Tire
(a) Obtain the transfer function of
T;(s) =
and T2(s) = X,(9)-X;(s)
F(s)
%3D
F(s)
in terms of the parameters of mass, damper and elastance (M, B and K).
(b) Express the T,(s) and T2(s) with numerical values.
(c) Plot the x,(t) and x,(t) – x2(t) outputs of this passive suspension system for the input torque of
f(t) = 2,000 N
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