X1(s) 2. Solve for the transfer function G, (s) = F(s) X2(s) G3(s) F(s)' X3(s) , G2(s) %3D F(s) r3(1) K =I Nm M3=1 kg fr, =1 N-s/m f,=I N-s/m K2=1 N/m M, =1 kg M2 =1 kg fn K3= 1 N/m f,=1 N-s/m Frictionless x2(1)

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)
8th Edition
ISBN:9781305387102
Author:Kreith, Frank; Manglik, Raj M.
Publisher:Kreith, Frank; Manglik, Raj M.
Chapter4: Numerical Analysis Of Heat Conduction
Section: Chapter Questions
Problem 4.6P
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Transfer function on translational mechanical system

X3 (s)
X2(s)
G3(s)
F(s)'
X1(s)
2. Solve for the transfer function G, (s)
, G2(s)
F(s)
F(s)
r3(1)
K =I Nm
M3=1 kg
fv, =1 N-s/m-
fr,=1 N-s/m
K2=1 N/m
M, =1 kg
M2 = 1 kg f1)
K3= 1 N/m
fu,=1 N-s/m
Frictionless
x(1)
+* x2(1)
Transcribed Image Text:X3 (s) X2(s) G3(s) F(s)' X1(s) 2. Solve for the transfer function G, (s) , G2(s) F(s) F(s) r3(1) K =I Nm M3=1 kg fv, =1 N-s/m- fr,=1 N-s/m K2=1 N/m M, =1 kg M2 = 1 kg f1) K3= 1 N/m fu,=1 N-s/m Frictionless x(1) +* x2(1)
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