Simulation of transistor switch circuit

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SUMMARY

The discussion centers on simulating a transistor switch circuit using the 2N2222A transistor in Proteus software. A discrepancy arose between the calculated LED current of 12.7mA and the simulated value of 10.9mA, attributed to the omission of the collector-emitter saturation voltage (Vcesat) in the initial calculation. The correct formula for LED current, incorporating Vcesat, is I = (Vcc - Vd - Vcesat) / R, which confirmed the simulation's result. The conversation highlights the importance of considering Vcesat and manufacturing tolerances in practical electronics.

PREREQUISITES
  • Understanding of transistor operation, specifically the 2N2222A model
  • Familiarity with circuit simulation software, particularly Proteus
  • Knowledge of Ohm's Law and Kirchhoff's Voltage Law (KVL)
  • Basic concepts of voltage drop across components, including LEDs
NEXT STEPS
  • Research the datasheet for the 2N2222A transistor to understand its characteristics, including Vcesat
  • Learn about the impact of base current on transistor saturation and switching behavior
  • Experiment with varying resistor values in transistor circuits to observe changes in current and voltage
  • Explore advanced simulation techniques in Proteus for more accurate circuit analysis
USEFUL FOR

Electronics enthusiasts, students learning about transistor circuits, and engineers involved in circuit design and simulation will benefit from this discussion.

Alex Hughes
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Hello, I'm new to electronics and I'm reading a book currently to learn more about the topic. I'm currently on a section where I'm building circuits where I'm using a transistor as a switch. I decided to experiment with the circuit they gave me and put it in a simulation software called Proteus. Here it is.

upload_2018-3-21_11-1-29.png


There was one thing I was confused on. In the book it told me I can calculate the current across the LED by taking 6V - 1.8 (voltage drop across the LED) and dividing it by the 330Ohm resistor. When they did this they got 12.7mA. However according to the simulation, if you look at the ammeter it reads 10.9mA. Why is this? I also went to calculate the Vce (voltage across the collector and emitter of the transistor) using the KVL method. I calculated the voltage from the source - the voltage drop across the resistor (330*0.0127) and the voltage drop across the LED and set it equal to Vce. This gave me Vce = 6 - (330*0.0127) - 1.8 which equals 9mV. This seems very low to me but doesn't this make sense because if the transistor is in saturation the voltage across the collector and emitter should be really close to 0 right? Lastly, when I took a voltmeter across the collector and emitter in the simulation I got 0.58V. Can somebody tell me if either me or the simulation is screwing up here. I also made sure to set the voltage drop of my LED to 1.8V in the simulation, so that's not the issue. Please help, this is really bothering me.
 

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OK, I am beginner when it comes to these things as well, so I can be off, but have you tried to change R1 to 10k, or even 1k? You are driving 2N2222 with just 60 μA, that can be not enough (β is listed as up to 300, but depending on conditions can start at much lower values, 100 would produce 6 mA though the LED).
 
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Alex Hughes said:
Hello, I'm new to electronics and I'm reading a book currently to learn more about the topic. I'm currently on a section where I'm building circuits where I'm using a transistor as a switch. I decided to experiment with the circuit they gave me and put it in a simulation software called Proteus. Here it is.

View attachment 222458

There was one thing I was confused on. In the book it told me I can calculate the current across the LED by taking 6V - 1.8 (voltage drop across the LED) and dividing it by the 330Ohm resistor. When they did this they got 12.7mA.

That method ignores the Vcesat of the transistor. So it's just an approximation.
However according to the simulation, if you look at the ammeter it reads 10.9mA. Why is this?

That probably does take into account Vcesat.
I also went to calculate the Vce (voltage across the collector and emitter of the transistor) using the KVL method. I calculated the voltage from the source - the voltage drop across the resistor (330*0.0127) and the voltage drop across the LED and set it equal to Vce. This gave me Vce = 6 - (330*0.0127) - 1.8 which equals 9mV. This seems very low to me but doesn't this make sense because if the transistor is in saturation the voltage across the collector and emitter should be really close to 0 right?

You used 12.7mA (which is the current calculated by ignoring Vcesat) to try and calculate Vcesat. So obviously it will be zero.
Lastly, when I took a voltmeter across the collector and emitter in the simulation I got 0.58V. Can somebody tell me if either me or the simulation is screwing up here. I also made sure to set the voltage drop of my LED to 1.8V in the simulation, so that's not the issue. Please help, this is really bothering me.

The simulation is probably correct.

More later when I get home.
 
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Ok I'm back home..

Alex Hughes said:
There was one thing I was confused on. In the book it told me I can calculate the current across the LED by taking 6V - 1.8 (voltage drop across the LED) and dividing it by the 330Ohm resistor. When they did this they got 12.7mA

As I said above that method ignores Vcesat so is just an approximation. It's quite a reasonable thing to do because Vcesat is small compared to the 6V supply voltage and LEDs don't care much about the exact current.

If we want to do things more accurately...

Vcesat can vary depending on the transistor so here is the/a data sheet for the 2N2222A...

http://web.mit.edu/6.101/www/reference/2N2222A.pdf

It gives two values for the Collector−Emitter Saturation Voltage (Vcesat) depending on the base and collector current...

The data sheet says that with IC = 150 mAdc and IB = 15 mAdc, Vcesat will be a maximum of 0.3V. This is lower then the value the simulator gave you (0.58V) probably because your base current is a lot lower so the transistor in your circuit is ON but not as much as it could be (as Borek said). I will use 0.58V in the following calculations...

So the correct method/equation for calculating the current in the LED would be

I = (Vcc - Vd - Vcesat)/ R
= (6 - 1.8 - 0.58)/330
= 10.9mA

This is exactly what the simulator made it confirming that the difference between 12.7mA and 10.9mA is down to the inclusion of Vcesat in the equation or not.

In the real world electronic components like transistors and resistors vary a lot due to manufacturing tolerances. These sometimes have a greater effect on the result than the inclusion or omission of Vcesat. In practice the LED will work just fine with either current so the approximation is reasonable.
 
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If you want to experiment try changing the value of R1 to 330 Ohms. That would increase the base current to around

Ib = (Vcc - Vd)/R1 = (6-0.7)/330 = 16mA

That would turn the transistor on harder and should lower the Vcesat from 0.58 to below the datasheet value of 0.3V (assuming the model of the transistor is accurate).
 
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CWatters said:
Ok I'm back home..
As I said above that method ignores Vcesat so is just an approximation. It's quite a reasonable thing to do because Vcesat is small compared to the 6V supply voltage and LEDs don't care much about the exact current.

If we want to do things more accurately...

Vcesat can vary depending on the transistor so here is the/a data sheet for the 2N2222A...

http://web.mit.edu/6.101/www/reference/2N2222A.pdf

It gives two values for the Collector−Emitter Saturation Voltage (Vcesat) depending on the base and collector current...

The data sheet says that with IC = 150 mAdc and IB = 15 mAdc, Vcesat will be a maximum of 0.3V. This is lower then the value the simulator gave you (0.58V) probably because your base current is a lot lower so the transistor in your circuit is ON but not as much as it could be (as Borek said). I will use 0.58V in the following calculations...

So the correct method/equation for calculating the current in the LED would be

I = (Vcc - Vd - Vcesat)/ R
= (6 - 1.8 - 0.58)/330
= 10.9mA

This is exactly what the simulator made it confirming that the difference between 12.7mA and 10.9mA is down to the inclusion of Vcesat in the equation or not.

In the real world electronic components like transistors and resistors vary a lot due to manufacturing tolerances. These sometimes have a greater effect on the result than the inclusion or omission of Vcesat. In practice the LED will work just fine with either current so the approximation is reasonable.
Wow, that was the best explanation I've received in a long time. Thank you very much.
 
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