
To calculate the current through the Zener diode (\(I_z\)), follow these steps:
Supply Voltage: The circuit's voltage supply is \(V = 10\) V.
Zener Breakdown Voltage: The Zener diode has a breakdown voltage of 3.0 V, meaning the voltage across it is 3.0 V when conducting.
Voltage Across Resistor: The voltage across the 1kΩ resistor is the difference between the supply voltage and the Zener voltage.
\(V_R = V - V_{Z} = 10\, V - 3.0\, V = 7.0\, V\)
Current Through Resistor: Using Ohm’s law, the current through the 1kΩ resistor is:
\(I = \frac{V_R}{R} = \frac{7.0\,V}{1\,k\Omega} = 7\,mA\)
Current Through Zener Diode: The total current \(I\) splits between the Zener diode and the parallel 2kΩ resistor. First, calculate the current through the 2kΩ resistor:
\(I_{\text{2k}} = \frac{V_{Z}}{2\,k\Omega} = \frac{3.0\,V}{2\,k\Omega} = 1.5\,mA\)
Applying Kirchhoff’s current law:
\(I_z = I - I_{\text{2k}} = 7\,mA - 1.5\,mA = 5.5\,mA\)
The Zener diode current (\(I_z\)) is 5.5 mA. The correct answer is 5.5 mA.

Which of the following statements is not correct in the case of light emitting diodes (LEDs)?
A. It is a heavily doped p-n junction.
B. It emits light only when it is forward-biased.
C. It emits light only when it is reverse-biased.
D. The energy of the light emitted is equal to or slightly less then the energy gap of the semiconductor used.
Choose the correct answer from the options given below:
