The voltage across a silicon diode at room temperature (300 K) is 0.7 Volts when 2 mA current flows through it. If the voltage increases to 0.75 V, calculate the diode current (assume V_{T} = 26 mV).
The voltage across a silicon diode at room temperature (300 K) is 0.7 Volts when 2 mA current flows through it. If the voltage increases to 0.75 V, calculate the diode current (assume V_{T} = 26 mV).
Given data
Room temperature = 300 K
Voltage across a silicon diode, V_{D1} = 0.7 V
Current through the diode I_{D1} = 2 mA
When the voltage increases to 0.75 V, V_{D2}, then
\frac{I_{D2} }{I_{D1}}=\frac{I_{o} (e^{V_{D2}/V_{T}\eta } -1)}{I_{o} (e^{V_{D1}/V_{T}\eta } -1)}=\frac{e^{0.75/26\times 10^{-3} } \times 2-1}{e^{0.7/26\times 10^{-3} } \times 2-1}=2.615
Therefore, I_{D2} = 2.615 × I_{D1}
= 2.615 × 2 × 10^{ – 3} = 5.23 mA