Op Amp Gain & Output Calculator
Use this tool to calculate closed-loop gain, expected output voltage, and clipping behavior for common operational amplifier circuits.
Tip: You can enter values like 1000, 47000, or scientific notation such as 4.7e4.
Feedback Resistor Sizing
Estimate the required feedback resistor for a target gain when one resistor value is fixed.
What This Op Amp Calculator Does
This op amp calculator helps you quickly evaluate common amplifier designs without manually re-deriving formulas each time. It supports three practical configurations: inverting, non-inverting, and voltage follower (buffer). You can calculate:
- Closed-loop gain
- Expected output voltage from a given input
- Whether the output clips due to supply rail limits
- Feedback resistor values for a desired gain target
It is ideal for students, electronics hobbyists, and engineers doing fast design checks before simulation or prototyping.
Core Equations Used
1) Inverting Amplifier
Gain: Av = -Rf / Rin
Output: Vout = Av × Vin
The output is inverted, so it is 180° out of phase with the input.
2) Non-Inverting Amplifier
Gain: Av = 1 + (Rf / Rg)
Output: Vout = Av × Vin
The output is in phase with the input.
3) Voltage Follower
Gain: Av = 1
Output: Vout ≈ Vin
A buffer is useful when you need high input impedance and low output impedance without changing signal amplitude.
How to Use the Calculator
- Select the circuit configuration.
- Enter input voltage and resistor values.
- Set supply rails (for clipping checks).
- Click Calculate Output.
For resistor sizing, choose design mode, enter target gain and known resistor, then click Calculate Feedback Resistor.
Worked Examples
Example A: Inverting Stage
If Vin = 0.2 V, Rin = 10 kΩ, and Rf = 100 kΩ:
- Av = -100k / 10k = -10
- Vout = -10 × 0.2 = -2.0 V
With ±5 V rails, this is valid and not clipped.
Example B: Non-Inverting Stage
If Vin = 0.3 V, Rg = 4.7 kΩ, and Rf = 47 kΩ:
- Av = 1 + (47k / 4.7k) = 11
- Vout = 11 × 0.3 = 3.3 V
With a single 5 V supply and realistic output swing limitations, this may approach saturation depending on the op amp used.
Practical Design Notes
- Output swing is not ideal: Many op amps cannot reach exactly the supply rails.
- Bandwidth matters: Higher gain reduces usable bandwidth due to gain-bandwidth product.
- Slew rate limits large, fast signals: Distortion may appear even when DC gain math looks correct.
- Input common-mode range: The input must remain within limits for linear operation.
- Resistor choice: Very large values increase noise and bias-current errors; very small values waste power.
Common Mistakes to Avoid
- Mixing up inverting and non-inverting gain equations
- Ignoring polarity of gain in inverting designs
- Forgetting rail clipping checks
- Assuming every op amp is rail-to-rail
- Using unrealistic resistor values for the intended signal environment
FAQ
Can this replace SPICE simulation?
No. This calculator is a first-pass design tool. Use simulation and lab testing for final validation.
Does this include frequency compensation and stability analysis?
Not directly. It focuses on DC closed-loop gain and output-level estimation.
What resistor range is typically practical?
For many general-purpose circuits, values in the 1 kΩ to 100 kΩ range are common, but your optimal range depends on noise, source impedance, bandwidth, and power constraints.