Understanding Logic Comparators with Negative Feedback: Sam's Confusion

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Discussion Overview

The discussion centers around understanding logic comparators with negative feedback, particularly in the context of operational amplifiers (op-amps). Participants explore the implications of negative feedback on output stability and gain, as well as the mathematical relationships involved.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant expresses confusion about the behavior of op-amps with negative feedback, particularly regarding the output being equal to the input when using 100% negative feedback.
  • Another participant explains that op-amps have very high gain, suggesting that even a small voltage difference can lead to significant output changes, and discusses the implications of feedback configurations.
  • A participant questions the relationship between output voltage and the gain formula, indicating a lack of clarity on how these concepts interrelate.
  • One participant provides a theoretical perspective on stability, suggesting that if the inputs are equal, the output should be zero, but acknowledges that practical considerations may lead to different interpretations.
  • Another participant offers a mathematical example to illustrate how high gain can lead to nearly equal input voltages in practical scenarios.
  • Some participants recommend additional resources, such as videos, for further clarification on op-amps and feedback concepts.

Areas of Agreement / Disagreement

Participants express varying levels of understanding and confusion regarding the behavior of op-amps with negative feedback. There is no consensus on the interpretation of stability and output behavior, indicating multiple competing views remain.

Contextual Notes

Participants discuss assumptions about gain and voltage relationships without resolving the mathematical complexities involved. The discussion reflects a range of interpretations of stability in feedback systems.

Who May Find This Useful

Individuals interested in operational amplifiers, feedback systems, and those seeking to deepen their understanding of logic comparators in electronic circuits may find this discussion beneficial.

samski
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everyone loves these things but i can't get my head around it... any explanations seem to go from blindingly simple to technical very quickly... i understand logic comparators but as soon as negative feedback is included i get all confuzzled.

OK so i understand that the output will become G((V+)-(V-)). So if you use 100% negative feedback, i don't undertand why you will get the same output out as you put in... this is what i am referring to - http://web.telia.com/~u85920178/begin/opamp00.htm in the first part of the section "The Op-Amp As A Comparator - Analogue"

it says: "The only stable condition that can exist is if the + and - inputs are the same voltage."

however i was under the impression that if the + and - input are the same, the output is 0v because G*(x-x)=G*0=0. therefore this wouldn't be a stable input...

im also quite confused about limiting gain by using resistors and things but i guess ill understand that if i understand the basics...

i hope somebody can help...
thanks!

sam
 
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Op-amps have a very high gain 100,000x so even a small voltage across the inputs will bring the output to the highest available voltage from the power supply. Doesn't sound that useful unless using window comparators

With a gain of 100,000 what would have to be the voltage across inputs to produce output of 5 volts? , which is well below the power voltage for the IC.

Well simple, divide that and you get .000005 Volt across inputs to make 5V

Think about that? This is unrealistic.

So if some output is sampled back to the input, it's possible it can make a voltage difference between inputs 0.000005 volts or just call it 0, that depends on hundreds of different feedback configurations, you could study, but the general quick rule with feedbacks is

1. The output will do whatever is necessary to make the voltage across inputs zero. If it can't achieve that, the output will swing to positive or negative power supply.

This is from Horowithz Art of Electronics book, The Classic.

As an example, look at the simplest op-amp feedback circuit "the buffer"
You see output is directly hooked up to one input.

So if you apply voltage to the other input, output will do anything it can to to make the voltage difference between inputs zero. The only way it can do that is to swing to the actual input voltage.
 
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hmm thanks that's a much better way of thinking of it. the thing that is still bugging me is that that doesn't follow output v = G(vplus-vneg)

o well... i'll have another look and see if it makes more sense now... :D
 
If you have a couple of hours on your hands, may I suggest that you take a look at these videos, the explanation is simply beautiful

PS there are two lecture about op-amps, the First one is about the basic theory and application, and the other one is about Positive feedback.
 
samski said:
it says: "The only stable condition that can exist is if the + and - inputs are the same voltage."

however i was under the impression that if the + and - input are the same, the output is 0v because G*(x-x)=G*0=0. therefore this wouldn't be a stable input...

You are right, in theory.

But suppose G = 100000 and V1 is at 10V.

Then V2 = 100,000(V1-V2)
V2 = V1 x (100000/100001) = 9.9999V

For most practical purposes, assuming that V2 = V1 is near enough.
 
thanks aleph... that's a good way of working it out :D

sorry abdo i couldn't see any links on your post so i couldn't watch the videos you were referring to...

anyway, that's cleared things up a bit...

thanks guys!


sam
 

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