S.No. | Name Of The Equipment | Range | Type | Quantity |
1 | RPS | 0-30V | - | 1 NO |
2 | Voltmeter | 0-20 V | Digital | 4 NO |
3 | Ammeter | 0-20mA | Digital | 4 NO |
4 | Bread board | - | - | 1 NO |
5 | Connecting wires | - | - | Required number. |
6 | Resistors | 470 Ω | 2 NO | |
1 kΩ | 1 NO | |||
680 Ω | 1 NO |
a) Kirchhoff's Voltage law states that the algebraic sum of the voltage around any closed path in a given circuit is always zero. In any circuit, voltage drops across the resistors always have polarities opposite to the source polarity. When the current passes through the resistor, there is a loss in energy and therefore a voltage drop. In any element, the current flows from a higher potential to lower potential. Consider the fig shown above in which there are 3 resistors are in series. According to kickoff's voltage law.
V = V1 + V2 + V3
b) Kirchhoff's current law states that the sum of the currents entering a node equal to the sum of the currents leaving the same node. Consider the fig shown above in which there are 3 parallel paths. According to Kirchhoff's current law.
I = I1 + I2 + I3
1. Connect the circuit as shown in fig (2a).
2. Measure the voltages across the resistors.
3. Observe that the algebraic sum of voltages in a closed loop is zero.
1. Connect the circuit as shown in fig (2b).
2. Measure the currents through the resistors.
3. Observe that the algebraic sum of the currents at a node is zero.
S.No. | Voltage Across Resistor | Theoretical | Practical |
1 | |||
2 | |||
3 |
S.No. | Current Through Resistor | Theoretical | Practical |
1 | |||
2 | |||
3 |
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