How Does Voltage Affect Diode Behavior in a Circuit?

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Diodes require a built-in potential of approximately 0.6 volts to conduct current effectively. In a closed circuit with a 5V battery, Kirchhoff's law applies, confirming that the diode's voltage drop is indeed around -0.6V. If the battery voltage is only 0.5V, the diode remains in a non-conductive state, resulting in minimal forward current. This behavior illustrates the importance of overcoming the diode's threshold voltage for proper operation. Understanding these principles is crucial for analyzing diode behavior in circuits.
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The following picture represents the current/voltage graph through a basic p-n junction diode.

500px-Diode-IV-Curve.svg.png



Diodes have a built in potential 0.6 volts. One must overcome this potential to make the diode work. This 0.6V are the nearly flat line in the forward region. Am I right?

My question is:
If you connect a diode in a closed circuit with resistance and a battery (+5V), then would Kirchoff work this way?

0 = 5V - 0.6V - 4.4V

Is the diode simply -0.6V?

And one more thing, what happens if the battery is only +0.5V?
 
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Sigurdsson said:
The following picture represents the current/voltage graph through a basic p-n junction diode.

500px-Diode-IV-Curve.svg.png



Diodes have a built in potential 0.6 volts. One must overcome this potential to make the diode work. This 0.6V are the nearly flat line in the forward region. Am I right?

My question is:
If you connect a diode in a closed circuit with resistance and a battery (+5V), then would Kirchoff work this way?

0 = 5V - 0.6V - 4.4V

Is the diode simply -0.6V?

And one more thing, what happens if the battery is only +0.5V?

You are correct. And if the battery is only supplying 0.5V, then you are still on the right side of the plot before Vd, so very little forward current flows.
 

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