To measure the output impedance you need to ground the input at V1 (or just leave V1 connected since it has a zero AC impedance to ground), not ground the base (which effectively turns the transistor off).
gilmanli said:You have first check the DC biase at collector of transistor
It may work in an AC simulation, but it is not realiistic and would never work in the actual circuit.,,,,,,,,,,,,,,,,,,,,,,
I'm still missing something.
If I use a test current of 1A at output, I measure 508,7 V (from where I get Zo = 508.7V / 1A = 508.7 ohm).
BUT... I think that 508.7 V from collector to emitter is something crazy, unless maybe you are trying to destroy the transistor. At 508V output, this amplifier just isn't working. Am I wrong?
If I use a test current of 1mA, I measure 508 mV (this seems reasonable), which leads to the same Zo = 508 ohms.
Is it OK to use a 1A test current to find Zo in any circuit, even though that would make an impossible output?
An ideal AC voltage source does have zero AC impedance to ground. An ideal current-source has infinite impedance.V1 is an AC source, so it isn't zero AC impedance to ground. But, following your tip, I shorted it (see attach) and now I get a Zo = 508.7 ohms, which is fairly close to the theorical 495 ohms..............
An ideal AC voltage source does have zero AC impedance to ground. An ideal current-source has infinite impedance.
I see. In simulation software it is OK to use a 1A current to get Zo. Right now, I'm only interested in simulation.
Thank you guys.
True.
But, if I don't short the AC source to ground, I get Zo = 3.6 kohms, which just isn't right (I can attach the LTSpice project if you want to quickly try it).
To get the right Zo I need to set AC source to 0V or short it.
According to "output impedance" definition I read in my book, it is the (output voltage) / (output current) with signal source = 0V. I understand that to be AC source short to ground.
Are you sure the input resistor is 10k?
Try using a 1 milliamp peak test current on the output with the input AC source shorted to zero. Measure the output voltage total deviation Vdev in peak to peak volts. Divide this voltage by the test current and divide the result by 2:
Rout=Vdev/(Itest*2)
If you'd like to double check, with a small input AC test voltage of say 0.1v peak, measure the no load output AC peak to peak voltage, then load the output with a resistor of say 500 ohms in series with a 2 Farad capacitor and measure the output voltage again. Lower the 500 ohm resistor value until the output reaches 1/2 of the measurement with no load. The resistor then equals the output Rout approximately.
No.R2 is not a feedback resistor for AC. It is a collector-to-base bias resistor.
So you really don't have any AC feedback.
No.
R2 provides AC negative feedback because R4 prevents a very low impedance of the signal generator from shorting the AC negative feedback.
audioguru,
R2 exists for collector-to-base biasing. Its value for the correct bias might not be what is desired for feedback. It is better to split R2 and bypass it in order to suppress its AC feedback, as I suggested in my previous posting. Then if negative feedback is desired, an emitter resistor should be inserted.
R4 is there to prevent the source voltage from being applied directly across the emitter-base junction, and thereby give nonlinear performance, or even damage the transistor.
Ratch
First, although it is true that R2 sets the DC bias, it also in part sets the AC voltage gain of the circuit. This should be easy to demonstrate with a circuit simulator.
Second, if we divide R2 in half and use a capacitor to shunt the AC feedback to ground (so as to obtain a nearly pure DC feedback) we would end up cutting off most of the AC feedback, which would cause a very large uncontrollable AC gain which would probably cause a huge non linearity and hence great distortion in the intended application, but if we reduced the input to make up for that we would end up with a bandpass filter. That's because that feedback section is much like an op amps feedback section and would function in a similar manner.
Third, R4 is partly what sets the AC gain in conjunction with R2. For example, with R2=50k and R4=10k we get an AC gain of about 5. With R2=100k we would get a gain of (roughly) 10. R2 also sets the DC bias so that's another consideration.
If you still have a problem with any of the above i would suggest that you take another careful look at this and maybe do a circuit simulation.
We use cookies and similar technologies for the following purposes:
Do you accept cookies and these technologies?
We use cookies and similar technologies for the following purposes:
Do you accept cookies and these technologies?