Question: Consider the differential equation d 2 x d t 2 + 3 d x d t + 2 x = f ( x ) Where

Consider the differential equation
d2xdt2+3dxdt+2x=f(x)
Where f(x) is the input and is a function of the output,
x. If f(x)=sin(x), linearize the differential equation
for small excursions 1)x=0 and 2)x=.
Try this yourselves!
a)x+3x+x=0
b)x+3x+3x=0
c)3x+3x+x=0
d)3x+3x+3x=0
 Consider the differential equation d2xdt2+3dxdt+2x=f(x) Where f(x) is the input and

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