Free Online Flashcard Deck

4 Kirchhoff’s Laws and Circuit Analysis Free Online FlashCards

Study 4 Kirchhoff’s Laws and Circuit Analysis with 12 free online flashcards. Review key terms, definitions, and concepts with this interactive flashcard deck.

12 cards
01
Front

What does Kirchhoff’s current law state?

Back

The total current entering a node equals the total current leaving it.

02
Front

If I1I_1 and I2I_2 enter a node and I3I_3 leaves, what does KCL give?

Back

With entering currents positive and leaving currents negative, the equation is I1+I2−I3=0I_1 + I_2 - I_3 = 0, so I3=I1+I2I_3 = I_1 + I_2.

03
Front

What conservation principle underlies KCL?

Back

KCL expresses conservation of electric charge: charge does not accumulate at an ordinary junction in a steady circuit.

04
Front

What does Kirchhoff’s voltage law state?

Back

The signed voltage changes around any closed loop sum to zero: ∑ΔV=0\sum \Delta V = 0.

05
Front

What conservation principle underlies KVL?

Back

KVL expresses conservation of energy: a charge returning to its starting point has no net change in electric potential energy.

06
Front

How is the voltage change across a resistor signed in a loop?

Back

Tracing a resistor in the direction of the assumed current gives a potential change of −IR-IR; tracing against it gives +IR+IR.

07
Front

How is an ideal source’s voltage change signed when tracing a loop?

Back

Across an ideal source, moving from negative to positive gives +E+\mathcal{E}; moving from positive to negative gives −E-\mathcal{E}.

08
Front

How many independent KCL node equations are possible for NN nodes?

Back

For a network with NN nodes, at most N−1N-1 node equations are independent.

09
Front

What does a negative solved current mean?

Back

The actual current flows opposite to the direction you assumed.

10
Front

When do circuit components belong to the same node?

Back

Components connected by ideal wire belong to the same node.

11
Front

What component relation connects resistor voltage, current, and resistance?

Back

For a resistor, use Ohm’s law, V=IRV = IR, with voltage polarity and current direction defined consistently.

12
Front

What kind of equations describe networks of ideal voltage sources and resistors?

Back

Networks made of ideal voltage sources and resistors have linear circuit equations.