A 2V cell is connected across the points A and B as shown in the figure. Assume that the resistance of each diode is zero in forward bias and infinity in reverse bias. The current supplied by the cell is:
Step 1: In this circuit, the diodes act as ideal diodes, which means they conduct when forward-biased and do not conduct when reverse-biased.
Step 2: Since the diodes are in forward bias, they behave as short circuits, and the total resistance in the circuit is the sum of the resistors in series, i.e.,
\( R_{\text{total}} = 10 \, \Omega + 20 \, \Omega = 30 \, \Omega. \)
Step 3: Using Ohm's law, \( V = IR \), the current supplied by the cell is:
\[ I = \frac{V}{R} = \frac{2 \, \text{V}}{30 \, \Omega} = 0.0667 \, \text{A} \approx 0.2 \, \text{A}. \]
A 2V cell is connected across points A and B in a circuit containing two ideal diodes and two resistors. The diodes have zero resistance in forward bias and infinite resistance in reverse bias.
Circuit Analysis:
Equivalent Circuit:
The circuit simplifies to the 2V cell connected in series with only the 10Ω resistor from the top branch. The bottom branch is inactive due to the reverse-biased diode.
I= 0.2A