ELECTRICITY FOR TRADES
ELECTRICITY FOR TRADES
3rd Edition
ISBN: 9780078118630
Author: Petruzella
Publisher: RENT MCG
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Chapter 5.1, Problem 4RQ

Explain how circuit breakers and fuses protect a circuit.

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7. Consider the following feedback system with a proportional controller. K G(s) The plant transfer function is given by G(s) = 10 (s + 2)(s + 10) You want the system to have a damping ratio of 0.3 for unit step response. What is the value of K you need to choose to achieve the desired damping ratio? For that value of K, find the steady-state error for ramp input and settling time for step input. Hint: Sketch the root locus and find the point in the root locus that intersects with z = 0.3 line.
Create the PLC ladder logic diagram for the logic gate circuit displayed in Figure 7-35. The pilot light red (PLTR) output section has three inputs: PBR, PBG, and SW. Pushbutton red (PBR) and pushbutton green (PBG) are inputs to an XOR logic gate. The output of the XOR logic gate and the inverted switch SW) are inputs to a two-input AND logic gate. These inputs generate the pilot light red (PLTR) output. The two-input AND logic gate output is also fed into a two-input NAND logic PBR PBG SW TSW PLTR Figure 7-35. Logic gate circuit for Example 7-3. PLTW Goodheart-Willcox Publisher gate. The temperature switch (TSW) is the other input to the NAND logic gate. The output generated from the NAND logic gate is labeled pilot light white (PLTW).
Imaginary Axis (seconds) 1 6. Root locus for a closed-loop system with L(s) = is shown below. s(s+4)(s+6) 15 10- 0.89 0.95 0.988 0.988 -10 0.95 -15 -25 0.89 20 Root Locus 0.81 0.7 0.56 0.38 0.2 5 10 15 System: sys Gain: 239 Pole: -0.00417 +4.89 Damping: 0.000854 Overshoot (%): 99.7 Frequency (rad/s): 4.89 System: sys Gain: 16.9 Pole: -1.57 Damping: 1 Overshoot (%): 0 Frequency (rad/s): 1.57 0.81 0.7 0.56 0.38 0.2 -20 -15 -10 -5 5 10 Real Axis (seconds) From the values shown in the figure, compute the following. a) Range of K for which the closed-loop system is stable. b) Range of K for which the closed-loop step response will not have any overshoot. Note that when all poles are real, the step response has no overshoot. c) Smallest possible peak time of the system. Note that peak time is the smallest when wa is the largest for the dominant pole. d) Smallest possible settling time of the system. Note that peak time is the smallest when σ is the largest for the dominant pole.
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