A system has the transfer function H(s)=3(s2+7 s)/(s2+8s+4). Draw a Bode plot of the transfer function...

A system has the transfer function H(s)=3(s2+7 s)/(s2+8s+4). Draw a Bode plot of the transfer function and classify it as lowpass, highpass, bandpass, or bandstop. Draw the Direct Form II for this system.

Expert Solution

Manojponduru answered 3 months ago

For the system with transfer function H(s)=1/(s-2)(s-1) determine the ROC for stability.

Determine the transfer function H(s)/Q(s) for the liquid-level system shown in Fig. Resistances R1 and R2...

Determine the transfer function H(s)/Q(s) for the liquid-level system shown in Fig. Resistances R1 and R2 are linear. The flow rate from tank 3 is maintained constant at b by means of a pump; i.e., the flow rate from tank 3 is independent of head h. The tanks are noninteracting

Say we have a transfer function that is H(s)= (2s^2-5s+3) / (s-1). Which of these statements...

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A Unity feedback system has an open loop transfer function of G(s) = K / s...

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1. Determine the ROC for stability for transfer function H(s) = 1 / (s-2) ( s-1)...

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3. Draw the hash table that results using the hash function: h(k)=kmod 7 to hash the...

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Consider a system with the following transfer function, G(s) = 10/ [s(s + 1)]. Design a...

Consider a system with the following transfer function, G(s) = 10/ [s(s + 1)]. Design a compensator according to the following design objectives: • Kv = 20 sec−1 ; • PM = 50 oF; • GM ≥ 10 dB. Submit your answer regarding the detailed compensator design procedures, and the corresponding MATLAB code and figures to verify your design. In addition, compare the step response of both uncompensated and compensated systems in MATLAB

Use a table to find the inverse Laplace transform h(t) of H(s). H(s) = 40s /((s2...

Use a table to find the inverse Laplace transform h(t) of H(s). H(s) = 40s /((s2 + 4)(s + 1)) for s > 0 h(t) = for t > 0

3. ÿ+ 6ẏ + 5y = r̈+ 9r (a) Find the system’s transfer function (b) Plot...

3. ÿ+ 6ẏ + 5y = r̈+ 9r (a) Find the system’s transfer function (b) Plot poles and zeros on the s-plane (c) Provide the system’s time response from the poles of the transfer function (d) Is the system stable? Why or why not? (e) What type of system is it? (undamped, over damped, critically damped, underdamped, etc.?)

H(s)G(s) = 30(s+2)/(s^3+7s^2+12s) In MATLAB, Use the function margin to plot log-magnitude, phase, gain margin, phase...

H(s)G(s) = 30(s+2)/(s^3+7s^2+12s) In MATLAB, Use the function margin to plot log-magnitude, phase, gain margin, phase margin. Do not use the function bode. I graphed it using margin, but how do I just get the phase? I got the gain margin, phase margin, and the cross over frequencies. Thanks

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