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312 ⏐⏐⏐ METHODS OF ANALYSIS AND SELECTED TOPICS (dc)<br />

R 1<br />

2 �<br />

E 1<br />

R 1<br />

5.6 k�<br />

10 V<br />

2 � R1 R3 3 �<br />

25 V E 1 E 3 60 V<br />

R 3<br />

4 �<br />

3.3 k�<br />

FIG. 8.105<br />

Problems 13, 18, and 26.<br />

*13. Using branch-current analysis, find the current through<br />

each resistor for the networks of Fig. 8.105. The resistors<br />

are all standard values.<br />

R3 R2 2.2 k�<br />

1.2 k�<br />

R2 9 V<br />

E2 30 V<br />

8.2 k�<br />

E3 20 V<br />

R3 9.1 k�<br />

E2 R4 E 4<br />

6 V<br />

1.1 k�<br />

(I) (II)<br />

6 V<br />

E1 10 V R2 1 � R4 5 �<br />

I 3<br />

FIG. 8.107<br />

Problems 15, 20, and 28.<br />

a<br />

R 2<br />

5 �<br />

E 2<br />

I 2<br />

b<br />

V ab<br />

20 V<br />

FIG. 8.106<br />

Problems 14, 19, and 27.<br />

R 1<br />

E 1<br />

*14. For the networks of Fig. 8.106, determine the current I 2<br />

using branch-current analysis, and then find the voltage<br />

V ab.<br />

3 A<br />

R 1<br />

a<br />

Vab R2 E2 4 �<br />

3 �<br />

(I) (II)<br />

R 5<br />

3 �<br />

E 2<br />

6 V<br />

I 1<br />

I 2<br />

6 V<br />

R 4<br />

b<br />

6 �<br />

R 3<br />

E 3<br />

8 �<br />

4 V<br />

*15. For the network of Fig. 8.107:<br />

a. Write the equations necessary to solve for the branch<br />

currents.<br />

b. By substitution of Kirchhoff’s current law, reduce the<br />

set to three equations.<br />

c. Rewrite the equations in a format that can be solved<br />

using third-order determinants.<br />

d. Solve for the branch current through the resistor R 3.<br />

N A

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