Engineering Solve RC Op-Amp Circuit Connected in a Non-Inverting configuration

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To solve an RC op-amp circuit in a non-inverting configuration with a capacitor replacing the second resistor, start by applying the principles of high negative feedback gain, which allows assuming no voltage difference between the op-amp inputs. Use Kirchhoff's Current Law (KCL) to establish circuit equations, incorporating the differential or integral relationships for the capacitor. After formulating the initial equations, consider the finite gain of the op-amp and any relevant input bias currents and offsets. A circuit sketch can enhance clarity and understanding of the configuration. This approach ensures accurate analysis of the circuit's behavior.
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How would you solve an RC op-amp circuit connected in a non-inverting fashion, such that the second resistor is replaced by a capacitor. This is not the usual differentiator or integrator circuit as far as I can tell?

No specific problem, just generally speaking, how would you approach this
 
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astonmartin said:
How would you solve an RC op-amp circuit connected in a non-inverting fashion, such that the second resistor is replaced by a capacitor. This is not the usual differentiator or integrator circuit as far as I can tell?

No specific problem, just generally speaking, how would you approach this

Can you post a sketch of the circuit? I think I can picture what you are asking, but it would be good to be more clear.

In general, you solve all opamp circuits the same way. Assume that there is no voltage between the + and - inputs, by virtue of the high negative feedback gain of the opamp, and assume that there is no input current into the + and - inputs. If there are inductors or capacitors in the circuit, you use the differential or integral relationship between their current and voltage as part of the circuit equations. I usually use KCL equations and solve them.

Then you go back and factor in the non-infinite gain of the opamp, and the non-zero input bias currents, the input offset current and voltage, etc., if applicable to the problem.
 
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