Matlab Code 3Second-order system transient performance For Matlab Code 3, run the program by inputting poles...

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Matlab Code 3Second-order system transient performance For Matlab Code 3, run the program by inputting poles to observe transient performance. Please select two negative real poles, two positive poles, two complex poles with negative real parts, and two complex poles with positive real parts, respectively. In total, 8 poles should be tested. insert the pole location for first pole x1=input('pole_1='); x2=input('pole_2='); if (real (x1) <0 || real (x2) <0) p1=[1 -x1] p2=[1 -x2] allocate the first pole value to x1 allocate the second pole value to x2 define polynomial for first pole. for eg if s=-x1 is the first pole the polynomial would be s+x1 deng-conv (p1.p2) multiply the two polynomials to obtain the second order polynomial in the form as^2+bs+c omegan-sqrt (deng (3) /deng (1)) define polynomial for second pole. for eg if s=-x2 is the second pole the polynomial would be s+x2 Ts=4/(zeta*omegan) zeta= (deng (2)/deng (1))/(2*omegan) disp(' calculate the natural frequency esqrt (c/a) end calculate the damping ratio= (b/a)/(2*wn) calculate settling time = (4/(z*wn)) Tp-pi/ (omegan*sqrt (1-zeta^2)) calculate peak | pos=100*exp(-zeta*pi/sqrt (1-zeta^2)) calculate percentage tovershoot (100*e^(-z*pi/sqrt (1-z^2))) *') *time=pi/[wn*sqrt (1-z^2)] end if (real (x1) <0 && imag (x1)==0) || (real (x2) <0 && imag (x2)==0) disp('====This is an overdamped system- =¹) Matlab Code 3Second-order system transient performance For Matlab Code 3, run the program by inputting poles to observe transient performance. Please select two negative real poles, two positive poles, two complex poles with negative real parts, and two complex poles with positive real parts, respectively. In total, 8 poles should be tested. insert the pole location for first pole x1=input('pole_1='); x2=input('pole_2='); if (real (x1) <0 || real (x2) <0) p1=[1 -x1] p2=[1 -x2] allocate the first pole value to x1 allocate the second pole value to x2 define polynomial for first pole. for eg if s=-x1 is the first pole the polynomial would be s+x1 deng-conv (p1.p2) multiply the two polynomials to obtain the second order polynomial in the form as^2+bs+c omegan-sqrt (deng (3) /deng (1)) define polynomial for second pole. for eg if s=-x2 is the second pole the polynomial would be s+x2 Ts=4/(zeta*omegan) zeta= (deng (2)/deng (1))/(2*omegan) disp(' calculate the natural frequency esqrt (c/a) end calculate the damping ratio= (b/a)/(2*wn) calculate settling time = (4/(z*wn)) Tp-pi/ (omegan*sqrt (1-zeta^2)) calculate peak | pos=100*exp(-zeta*pi/sqrt (1-zeta^2)) calculate percentage tovershoot (100*e^(-z*pi/sqrt (1-z^2))) *') *time=pi/[wn*sqrt (1-z^2)] end if (real (x1) <0 && imag (x1)==0) || (real (x2) <0 && imag (x2)==0) disp('====This is an overdamped system- =¹)

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Here is the corrected version matlab x1 inputpole 1 input for the first pole x2 inp... View the full answer