Disadvantages of Non-Inverting Summing Op Amp

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Discussion Overview

The discussion revolves around the disadvantages of using a non-inverting summing operational amplifier (op-amp) compared to an inverting summing op-amp. Participants explore the implications of input impedance, precision, and circuit design considerations, particularly in the context of a center of mass calculation circuit.

Discussion Character

  • Technical explanation
  • Debate/contested
  • Conceptual clarification

Main Points Raised

  • One participant questions the disadvantages of non-inverting summers compared to inverting ones, noting a specific application involving a division step that requires the denominator to be greater than the numerator.
  • Another participant mentions that the main advantage of inverting summers is their constant input impedance, which may affect output precision.
  • A suggestion is made to use a two-stage op-amp design to achieve the desired functionality with an inverting summer.
  • Concerns are raised about the inability to define input resistance for non-inverting summers due to the lack of a virtual ground connection for input resistors.
  • There is a query about whether the reasoning regarding input resistance applies to non-inverting amplifiers, with a participant expressing uncertainty about the functional equivalence of non-inverting and inverting amplifiers.
  • Another participant clarifies that non-inverting amplifiers still require a DC path to ground, which may necessitate additional components depending on the source impedance.
  • It is noted that both non-inverting and inverting amplifiers have their respective advantages and disadvantages, suggesting that the choice depends on specific design requirements.

Areas of Agreement / Disagreement

Participants express varying opinions on the advantages and disadvantages of non-inverting versus inverting summers, with no consensus reached on which is definitively better. The discussion remains unresolved regarding the functional differences and implications for circuit design.

Contextual Notes

Participants highlight limitations related to input impedance definitions and the need for additional components in certain configurations, but these aspects remain unresolved within the discussion.

Poptart
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Hi,

I was wondering what the disadvantage of using a non-inverting summer was rather than using an inverting summer. I was told that inverting summers are better, but not why they are.

I ask because I'm making a circuit that performs a center of mass calculation:

(V1 + V2) - (V3 + V4) = Vout
(V1 + V2 + V3 + V4)

and the IC that does the division step requires that the denominator is greater than the numerator, so using a non-inverting summer on the denominator seems to make the most sense to me.

Thanks in advance :)
 
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The main advantage that comes to mind for using an inverting summer is that the input impedance is constant compared to a non-inverting.
 
Okay. Does that noticeably affect the output? What kind of precision can I expect with using one versus using the other?
 
Poptart said:
the IC that does the division step requires that the denominator is greater than the numerator, so using a non-inverting summer on the denominator seems to make the most sense to me.

You could use 2 stage op-amp design to get the job done with an inverting summer.

The second stage would simply be a unity gain inverting amplifier.
 
Last edited:
Oh, excellent. Such a simple solution and works perfectly since the AD706 I'm using for the weighting sum has two op amps on the chip as it is.

I'd still like to know what the functional difference is between the two summers is, but that's more of a curiosity thing than a necessary question :) Thanks a ton to both of you
 
Poptart said:
I'd still like to know what the functional difference is between the two summers is

The only thing that I can think of is exactly what Averagesupernova has already mentioned.

For a non-inverting summer, the input resistors do not connect to a virtual ground. Thus a current flows in each input resistor that is a function of the voltage at all inputs.

This makes it impossible to define the input resistance for anyone input unless all other inputs are grounded.
 
jegues said:
The only thing that I can think of is exactly what Averagesupernova has already mentioned.

For a non-inverting summer, the input resistors do not connect to a virtual ground. Thus a current flows in each input resistor that is a function of the voltage at all inputs.

This makes it impossible to define the input resistance for anyone input unless all other inputs are grounded.
That makes sense. So then (last question) that reasoning wouldn't apply to a non-inverting amplifier, correct? Since it only has one input tied directly to the op amp's positive terminal, a non-inverting amplifier is just as good as an inverting amplifier? Intuitively it seems to me like it would be, otherwise an inverting unity gain amplifier would need to follow it to achieve the same result (but I'll be the first to admit that my intuition's not perfect).

Thanks again :)
 
Poptart said:
That makes sense. So then (last question) that reasoning wouldn't apply to a non-inverting amplifier, correct? Since it only has one input tied directly to the op amp's positive terminal, a non-inverting amplifier is just as good as an inverting amplifier? Intuitively it seems to me like it would be, otherwise an inverting unity gain amplifier would need to follow it to achieve the same result (but I'll be the first to admit that my intuition's not perfect).

Thanks again :)

The non-inverting input of the operational amplifier will still need a path for DC to ground. This is usually obtained through the signal source, but nonetheless if this isn't the case, or be it that the source requires a certain load impedance, the circuit will require another resistor from the input to ground.

Non-inverting amplifiers and inverting amplifiers have both their disadvantages and advantages.

The preference to one or the other will depend on the specific design you are trying to achieve.
 

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