Op-Amp Gain Formulas:
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Operational amplifiers (op-amps) are fundamental building blocks in analog electronics. The inverting configuration produces an output that is 180 degrees out of phase with the input, while the non-inverting configuration maintains the same phase as the input.
The calculator uses standard op-amp gain formulas:
Where:
Explanation: The gain formulas demonstrate how resistor ratios determine the amplification factor in operational amplifier circuits, with the inverting configuration providing negative gain (phase inversion) and the non-inverting providing positive gain.
Details: Accurate gain calculation is crucial for designing amplifiers, filters, signal conditioning circuits, and various analog systems. Proper gain selection ensures desired signal amplification without distortion or saturation.
Tips: Enter resistor values in ohms (Ω), select the amplifier configuration. Both resistor values must be positive and non-zero. The gain is dimensionless and represents the amplification factor.
Q1: What is the difference between inverting and non-inverting configurations?
A: Inverting amplifiers reverse the signal phase and have gain determined solely by resistor ratio, while non-inverting amplifiers maintain phase and have gain equal to 1 plus the resistor ratio.
Q2: Can the gain be less than 1?
A: In inverting configuration, gain magnitude can be less than 1 (attenuation). In non-inverting configuration, gain is always ≥1.
Q3: What are typical resistor values used?
A: Common values range from 1kΩ to 1MΩ. Values should be chosen based on input impedance requirements, power constraints, and available standard values.
Q4: How does input impedance differ between configurations?
A: Inverting configuration has input impedance approximately equal to R_in, while non-inverting has very high input impedance (typically >1MΩ).
Q5: What are practical limitations of these formulas?
A: Formulas assume ideal op-amp characteristics. Real-world limitations include bandwidth restrictions, slew rate, input offset voltage, and power supply constraints.