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Th<br />

21. For each network of Fig. 9.130, find the value of R for<br />

maximum power to R, and determine the maximum<br />

power to R for each network.<br />

22. a. For the network of Fig. 9.136, determine the value of<br />

R for maximum power to R.<br />

b. Determine the maximum power to R.<br />

1<br />

c. Plot a curve of power to R versus R for R equal to �<br />

4,<br />

1 3 1 1 3<br />

�, �, 1, 1 �, 1 �, 1 �<br />

2 4 4 2 4,<br />

and 2 times the value obtained in<br />

part (a).<br />

*23. Find the resistance R1 of Fig. 9.137 such that the resistor<br />

R4 will receive maximum power. Think!<br />

*24. a. For the network of Fig. 9.138, determine the value of<br />

R2 for maximum power to R4. b. Is there a general statement that can be made about<br />

situations such as those presented here and in Problem<br />

23?<br />

*25. For the network of Fig. 9.139, determine the level of R<br />

that will ensure maximum power to the 100-� resistor.<br />

E<br />

R 1<br />

25 �<br />

25 �<br />

100 V R2 R4 FIG. 9.138<br />

Problem 24.<br />

SECTION 9.6 Millman’s Theorem<br />

26. Using Millman’s theorem, find the current through and<br />

voltage across the resistor RL of Fig. 9.140.<br />

27. Repeat Problem 26 for the network of Fig. 9.141.<br />

R 3<br />

E<br />

R 1<br />

4 �<br />

24 V<br />

I<br />

PROBLEMS ⏐⏐⏐ 371<br />

4 �<br />

5 A R<br />

R 2<br />

FIG. 9.136<br />

Problems 22 and 43.<br />

R 1<br />

50 �<br />

100 V R2 50 � R4 50 �<br />

12 V<br />

FIG. 9.137<br />

Problem 23.<br />

R<br />

FIG. 9.139<br />

Problem 25.<br />

R1 10 � R2 6 �<br />

E1 –<br />

5 V<br />

+<br />

R2 8.2 k�<br />

+<br />

+<br />

RL 3 �<br />

+<br />

E1 40 V<br />

–<br />

E2 42 V<br />

–<br />

R1 2.2 k� E2 –<br />

20 V<br />

FIG. 9.140<br />

Problem 26.<br />

FIG. 9.141<br />

Problem 27.<br />

R 3<br />

500 � Pot.<br />

R L<br />

R L<br />

100 �<br />

5.6 k�

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