The integrator circuit, built using an operational amplifier, is one of the fundamental analog circuits. This circuit produces an output that is the time integral of the input signal. Integrators are useful in waveform generation, analog computation, and signal processing.
Construct an op-amp integrator circuit and observe the output waveform when a square wave input is applied. Verify the integrator behavior by comparing the input and output waveforms on an oscilloscope.
Note: Ensure the correct orientation of the op-amp IC and check all connections before applying power to the circuit.
The circuit consists of an op-amp configured with a resistor (R) connected between the input and inverting terminal, and a capacitor (C) between the inverting terminal and output. The non-inverting terminal is grounded. The output voltage (Vout) of an ideal integrator is given by:
Vout = - (1/RC) ∫ Vin dt
Record the input and output waveforms displayed on the oscilloscope. The input should be a square wave, while the output waveform should approximate a triangular wave, demonstrating the integration of the input signal.
The op-amp integrator circuit integrates the input square wave, producing a triangular waveform as output. The slope of the triangular waveform is determined by the RC time constant, and the output amplitude is inversely proportional to the RC values. By changing the resistor or capacitor value, the integrator’s response can be adjusted.
This experiment demonstrates the integration function of an op-amp integrator circuit. The circuit successfully converts a square wave input into a triangular waveform, verifying the mathematical integration behavior of the circuit.