Robotics Control System

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Unit 3.0: Time Response Analysis

  1. Q1g. A system has poles at -2 and -4. What can be said about its time response? (i) Oscillatory (ii) Slow response (iii) Overdamped (iv) Underdamped20242m

    Unit 3.0: Time Response Analysis

    A system has poles at 2-2 and 4-4. What can be said about its time response?
    (i) Oscillatory
    (ii) Slow response
    (iii) Overdamped
    (iv) Underdamped

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  2. Q3a. The block diagram of a simple servo system is shown below ![Diagram](https://res.cloudinary.com/dvrkysimk/image/upload/v1777613074/pyqdeck/diagrams/diag_Q3a_vy81zd.png) (i) If k = 10, determine the values of 'a' and 'b' to give an overshoot of 16\% and a time constant of 0.1 sec to a unit step input. (ii) Determine t_r, t_p, \omega_d and t_{ss} if k = 40.20247m

    Unit 3.0: Time Response Analysis

    The block diagram of a simple servo system is shown below

    Diagram

    (i) If k=10k = 10, determine the values of 'a' and 'b' to give an overshoot of 16%16\% and a time constant of 0.10.1 sec to a unit step input.
    (ii) Determine trt_r, tpt_p, ωd\omega_d and tsst_{ss} if k=40k = 40.

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  3. Q6a. The open-loop transfer function of a unity feedback system is given by G(s) = \frac{k}{s(1 + sT)} where k and T are positive constants. By what factor should the amplifier gain be reduced so that the peak overshoot of the unit-step response of the system is reduced from 75\% to 25\%.20247m

    Unit 3.0: Time Response Analysis

    The open-loop transfer function of a unity feedback system is given by
    G(s)=ks(1+sT) G(s) = \frac{k}{s(1 + sT)}
    where kk and TT are positive constants. By what factor should the amplifier gain be reduced so that the peak overshoot of the unit-step response of the system is reduced from 75%75\% to 25%25\%.

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