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98 Direct-current circuit analysis A 4 V B 8 V C 16 V D Not determinable from the data given 16 Refer to Fig 5-6 Let the resistances each be 33 K and the battery 12 V If the plus terminal of a dc voltmeter is placed between R1 and R2 (with voltages E1 and E2), and the minus terminal of the voltmeter is placed between R3 and R4 (with voltages E3 and E4), what will the meter register A 0 V B 3 V C 6 V D 12 V 17 In a voltage divider network, the total resistance: A Should be large to minimize current drain B Should be as small as the power supply will allow C Is not important D Should be such that the current is kept to 100 mA 18 The maximum voltage output from a voltage divider: A.

the points of Fig. 15-9.

Is a fraction of the power supply voltage B Depends on the total resistance C Is equal to the supply voltage D Depends on the ratio of resistances 19 Refer to Fig 5-7 The battery E is 180 V Suppose there are four resistors in the network: R1 100 , R2 220 , R3 330 , R4 470 The voltage E3 at P3 is: A 419 V B 138 V C 161 V D 294 V 20 Refer to Fig 5-7 The battery is 12 V; you want intermediate voltages of 30,60 and 90 V Suppose that a maximum of 200 mA is allowed through the network What values should the resistors, R1, R2, R3, and R4 have, respectively A 15 , 30 , 45 , 60 B 60 , 45 , 30 , 15 C.

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Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

Refer to the text in this chapter if necessary. A good score is 18 or more correct. Answers are in the back of the book. 1. The square of an imaginary number (a) can never be negative. (b) can never be positive. (c) can be either positive or negative. (d) is equal to j. 2. A complex number (a) is the same thing as an imaginary number. (b) has a real-number part and an imaginary-number part. (c) is one-dimensional. (d) is a concept reserved for elite mathematicians. 3. What is the sum of 3 + j 7 and 3 j 7 (a) 0 + j0 (b) 6 + j14 (c) 6 j14 (d) 0 j14 4. What is ( 5 + j 7) (4 j5) (a) 1 + j2 (b) 9 j2 (c) 1 j2 (d) 9 + j12 5. What is the product ( 4 j 7)(6 j2) (a) 24 j14 (b) 38 j34 (c) 24 j14 (d) 24 + j14 6. What is the magnitude of the vector 18 j24 (a) 6 (b) 21 (c) 30 (d) 52 7. The complex impedance value 5 + j0 represents (a) a pure resistance. (b) a pure inductance.

15 , 15 , 15 , 15 D There isn t enough information to design the circuit A good score is at least 18 correct answers The answers are in the back of the book..

4

AS YOU VE ALREADY SEEN, ANY ELECTRICAL DEVICE HAS SOME RESISTANCE;

(c) a pure capacitance. (d) an inductance combined with a capacitance. 8. The complex impedance value 0 j22 represents (a) a pure resistance. (b) a pure inductance. (c) a pure capacitance. (d) an inductance combined with a resistance. 9. What is the absolute-value impedance of 3.0 j 6.0 (a) Z = 9.0 (b) Z = 3.0 (c) Z = 45 (d) Z = 6.7 10. What is the absolute-value impedance of 50 j235 (a) Z = 240 (b) Z = 58,000 (c) Z = 285 (d) Z = 185 11. If the center conductor of a coaxial cable is made to have a smaller diameter, all other things being equal, what will happen to the Zo of the transmission line (a) It will increase. (b) It will decrease. (c) It will not change. (d) There is no way to determine this without knowing the actual dimensions. 12. If a device is said to have an impedance of Z = 100 , you can reasonably expect that this indicates (a) R + jX = 100 + j0. (b) R + jX = 0 + j100. (c) R + jX = 100 + j100. (d) the reactance and the resistance add up to 100 . 13. Suppose a capacitor has a value of 0.050 F at 665 kHz. What is the capacitive susceptance, stated as an imaginary number (a) BC = j4.79 (b) BC = j4.79 (c) BC = j0.209 (d) BC = j 0.209

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