1.1 In LTIView compare the unit step response of the systems below (you may take two...

   

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1.1 In LTIView compare the unit step response of the systems below (you may take two transfer functions at a time, or more than two, and always adjust the respective K value such that each transfer function has G(0) = 1). Are any of the poles and zeros negligible compared to other poles and zeros? Why? Can the order of each of the models be reduced, and if so what is the transfer function of the reduced-order model? G₁(s) = G₂ (s) = G3(s) = G₁(s) = G,(s) = K₁ (s+5.3) (s+5.1)(s+2+3j)(s+2-3j)(s+2+16j)(s+2-16j) K₂ (s+5.3) (s+5.1)(s+2+3j) (s+2-3j) K₂ (s+2+3j)(s+2-3j)(s+2+16j)(s+2-16j) K₁ (s+2+3j)(s+2-3j) K, (s +5.3) (s+5.1)(s+2+16j)(s+2-16j) 1.1 In LTIView compare the unit step response of the systems below (you may take two transfer functions at a time, or more than two, and always adjust the respective K value such that each transfer function has G(0) = 1). Are any of the poles and zeros negligible compared to other poles and zeros? Why? Can the order of each of the models be reduced, and if so what is the transfer function of the reduced-order model? G₁(s) = G₂ (s) = G3(s) = G₁(s) = G,(s) = K₁ (s+5.3) (s+5.1)(s+2+3j)(s+2-3j)(s+2+16j)(s+2-16j) K₂ (s+5.3) (s+5.1)(s+2+3j) (s+2-3j) K₂ (s+2+3j)(s+2-3j)(s+2+16j)(s+2-16j) K₁ (s+2+3j)(s+2-3j) K, (s +5.3) (s+5.1)(s+2+16j)(s+2-16j)

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To compare the unit step response of the given systems and analyze the significance of poles and zer... View the full answer