Let 12 = the current flowing into the Opamp's inverting input. Indicate its value and explain how you know it.

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### Diagram Explanation

The image shows an operational amplifier (op-amp) circuit with the following components:

- **Op-amp Symbol**: Represented by a triangle with a non-inverting input (+) and an inverting input (−).
- **Input Voltage (\(V_{in}\))**: Connected to the inverting input through a resistor \(R_{in}\).
- **Feedback Resistor (\(R_{f}\))**: Connected from the output (\(V_{out}\)) to the inverting input.
- **Output Voltage (\(V_{out}\))**: The op-amp output.

### Problem Statement

Identify the current (\(I_2\)) flowing into the op-amp's inverting input. Indicate its value and explain how you know it.

### Options

1. \(I_2 = V_{in}/R_{in}\), Ohm's Law
2. \(I_2 = 0\), Ideal op-amp has infinite input impedance. We can assume no current flows into its inputs.
3. \(I_2 = 0 - V_{o}/R_{f}\), Ohm's Law
4. \(I_2 = \) infinite, Ideal op-amps have infinite current at the inputs.
Transcribed Image Text:### Diagram Explanation The image shows an operational amplifier (op-amp) circuit with the following components: - **Op-amp Symbol**: Represented by a triangle with a non-inverting input (+) and an inverting input (−). - **Input Voltage (\(V_{in}\))**: Connected to the inverting input through a resistor \(R_{in}\). - **Feedback Resistor (\(R_{f}\))**: Connected from the output (\(V_{out}\)) to the inverting input. - **Output Voltage (\(V_{out}\))**: The op-amp output. ### Problem Statement Identify the current (\(I_2\)) flowing into the op-amp's inverting input. Indicate its value and explain how you know it. ### Options 1. \(I_2 = V_{in}/R_{in}\), Ohm's Law 2. \(I_2 = 0\), Ideal op-amp has infinite input impedance. We can assume no current flows into its inputs. 3. \(I_2 = 0 - V_{o}/R_{f}\), Ohm's Law 4. \(I_2 = \) infinite, Ideal op-amps have infinite current at the inputs.
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