1. Determine the mesh currents I1, I2 and I3 in
figure 1. Also determine power supplied by each all voltage sources [Ans: I1=-5.037A,
I2=-2.0522A, I3=-9.701A]
2. Determine
the mesh currents I1, I2, I3 and I4 in figure 2. [Ans: I1=1.181A, I2=-0.454A,
I3=-2.037A, I4=0.555A]
3. Determine the mesh currents in figure 3. [Ans: I1=
-0.238A, I2= -0.857A and I3=1.143A]
4. Determine current in 5 Ω
resistor in figure 4. [Ans: 3.353 A]
5. Use loop current method to find the currents
through each of the resistance for the network given in figure 5 . [Ans:
7.726A, 1.0816A, 3.7086A, 2.6270A, 6.0651A, 1.1921A]
6. Obtain the current in 1 ohm resistor in the
following circuit in figure 7. [Ans: 2.79A]
7. Apply loop current method to find loop currents
in the circuit shown in figure 8. [Ans: 3.75A, 0 and 1.25A]
8. Calculate the current in 3 Ω resistor for the circuit shown in figure 10. [Ans: 0.5A]
9. Obtain
the branch currents in the unbalanced bridge circuit shown in figure 11. Also
determine the voltage drop across AC and the equivalent resistance between
terminals A and C in the bridge. [Ans: 2.4518V; 3.1673Ω]
10. Determine the node voltage and the current
through the resistors using mesh method for the network shown in figure 12.
[Ans: 0V, 3.05V, 3.36V and 12V]
11. Determine the current through Galvanometer with resistance 1
ohm in between B and D as shown in figure 15. Also calculate power delivered by
the source.
(NOTE: Use KVL and KCL)
5 Comments
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