Use MATLAB to obtain poles and zeros of Fx 10s3 60s2 80s

Use MATLAB to obtain poles and zeros of: F(x) = 10s^3 + 60s^2 + 80s + 40/s^3 + 8s^2 + 10s F(s) = s^2 + 5/s^7 + 2s^6 + 2s^5 + s^4 + s^3 + 2s^2 + s + 1

Solution

syntax is

sys = zpk(Z,P,K)
sys = zpk(Z,p,k,Ts)
sys = zpk(M)
sys = zpk(Z,p,k,ltisys)
s = zpk(\'s\')
z = zpk(\'z\',Ts)
zsys = zpk(sys)
zsys = zpk(sys, \'measured\')
zsys = zpk(sys, \'noise\')
zsys = zpk(sys, \'augmented\'

Description

Used zpk to create zero-pole-gain models (zpk model objects), or to convert dynamic systems to zero-pole-gain form.

Creation of Zero-Pole-Gain Models

sys = zpk(Z,P,K) creates a continuous-time zero-pole-gain model with zeros Z, poles P, and gain(s) K. The output sys is a zpk model object storing the model data.

In the SISO case, Z and P are the vectors of real- or complex-valued zeros and poles, and K is the real- or complex-valued scalar gain:

h(s)=k(sz(1))(sz(2))…(sz(m))(sp(1))(sp(2))…(sp(n))

Set Z or p to [] for systems without zeros or poles. These two vectors need not have equal length and the model neednot be proper (that is, have an excess of poles).

 Use MATLAB to obtain poles and zeros of: F(x) = 10s^3 + 60s^2 + 80s + 40/s^3 + 8s^2 + 10s F(s) = s^2 + 5/s^7 + 2s^6 + 2s^5 + s^4 + s^3 + 2s^2 + s + 1Solutionsy

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