BASIC ELECTRICAL ENGINEERING LAB EEE DEPARTMENT
EXPERIMENT NO-2
VERIFICATION OF KVL AND KCL
AIM: To Verify Kirchhoff’s Voltage Law and Kirchhoff’s Current Law
APPARATUS REQUIRED:
S.No NAME RANGE TYPE QUANTITY
1 Ammeter (0- 200)mA MC 3
2 Voltmeter (0-30)V MC 3
1 KΩ 1
3 Resistors 2.2 KΩ - 2
3.3KΩ 1
4 Breadboard - - 1
Regulated power Supply
5 (0-30)V - 1
(R.P.S)
6 Connecting wires - - Required number
STATEMENTS:
KIRCHOFF’S VOLTAGE LAW: It states that the algebraic sum of all the branch
voltages around any closed path in a circuit is always zero at all instants of time.
KIRCHOFF’S CURRENT LAW: It states that the sum of the currents entering into
any node is equal to the sum of the currents leaving the node.
PROCEDURE :
For KVL:
1. Connect the circuit as per the circuit diagram shown in figure(1)
2. Apply 10V and measure the voltage drop across each resistor
3. Verify whether the source voltage is equal to the sum of voltage drops or not. If
equal KVL is verified
4. Repeat the same procedure by applying 15V and 18V
For KCL:
1. Connect the circuit as per the circuit diagram shown in figure (2)
2. Apply 10V and measure the currents in each branch
3. Verify whether the source current is equal to the sum of the branch currents or
not. If equal KCL is verified
4. Repeat the same procedure by applying 15V and 18V
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BASIC ELECTRICAL ENGINEERING LAB EEE DEPARTMENT
THEORITICAL CIRCUITS:
FOR KVL:
figure (a)
FOR KCL:
figure (b)
PRACTICAL CIRCUITS:
FOR KVL:
Figure (1)
FOR KCL:
Figure (2)
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BASIC ELECTRICAL ENGINEERING LAB EEE DEPARTMENT
THEORITICAL CALCULATIONS:
FOR KVL:
Vs = V1+V2+V3
V1=IR1; V2=IR2; V3=IR3;
I=VS/Req
FOR KCL:
Consider voltage at node 1 as V1
I1+I2+I3 = 0
I1=(Vs-V1)/R1 ; I2=(0-V1)/R3; I3=(0-V1)/R2
OBSERVATION TABLE:
FOR KVL:
S.No Vs(v) V1 (v) V2 (V) V3 (V) Vs=V1+V2+V3
1 10
2 15
3 18
FOR KCL:
S.No Vs(v) I1(mA) I2(mA) I3(mA) I 1= I2+I3
1 10
2 15
3 18
PRECAUTIONS:
1. Avoid loose connections
2. Take readings without parallax error
3. Set the ammeter pointer at zero position
RESULT:
VIVA-VOCE QUESTIONS:
1. Define KVL and KCL
2. Give the limitations of KCL and KVL
APPLICATIONS:
• The current distribution in various branches of a circuit can easily be found out
by applying Kirchhoff Current law at different nodes or junction points in the
circuit.
• After that Kirchhoff Voltage law is applied, each possible loop in the circuit
generates algebraic equation for every loop.
By solving all these equations, one can easily find out different unknown currents,
voltages and resistances in the circuits.
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