TL071 TL072 TL074 Circuit

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Introduction to the TL07x Series Op-Amps

The TL07x series are popular general-purpose operational amplifiers (op-amps) manufactured by Texas Instruments. This family includes the TL071 (single op-amp), TL072 (dual op-amp), and TL074 (quad op-amp) Integrated Circuits. These JFET-input op-amps offer excellent performance characteristics, making them suitable for a wide range of analog circuit applications.

Key Features of TL07x Op-Amps

  • High Input Impedance (10^12 Ω)
  • Low input bias current (65 pA)
  • Wide bandwidth (3 MHz)
  • High slew rate (13 V/μs)
  • Low noise (18 nV/√Hz)
  • Wide supply voltage range (±5 V to ±18 V)
  • Low total harmonic distortion (0.003%)

These features make the TL07x series op-amps ideal for applications such as active filters, amplifiers, buffers, and signal conditioning circuits.

Basic Op-Amp Configurations

Before diving into specific TL07x circuits, let’s review some basic op-amp configurations.

Inverting Amplifier

An inverting amplifier is a circuit that inverts and amplifies the input signal. The gain is determined by the ratio of the feedback resistor (R2) to the input resistor (R1).

Gain = -R2 / R1

Component Value
R1 1 kΩ
R2 10 kΩ

In this example, the gain is -10.

Non-Inverting Amplifier

A non-inverting amplifier amplifies the input signal without inverting its polarity. The gain is determined by the ratio of the resistors in the feedback network.

Gain = 1 + (R2 / R1)

Component Value
R1 1 kΩ
R2 9 kΩ

In this example, the gain is 10.

Voltage Follower (Buffer)

A voltage follower, also known as a buffer, is an op-amp configuration with a gain of 1. It is used to isolate a high-impedance source from a low-impedance load, preventing loading effects.

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TL07x-Circuit Examples

Now let’s explore some practical circuits using the TL07x series op-amps.

Active Low-Pass Filter

An active low-pass filter is a circuit that attenuates high-frequency signals while allowing low-frequency signals to pass through. The TL07x op-amps are well-suited for this application due to their high input impedance and low noise.

Component Value
R1 10 kΩ
R2 10 kΩ
C1 1 nF
C2 1 nF

The cutoff frequency (fc) of this filter is given by:

fc = 1 / (2π√(R1 * R2 * C1 * C2))

In this example, the cutoff frequency is approximately 15.9 kHz.

Instrumentation Amplifier

An instrumentation amplifier is a type of differential amplifier that amplifies the difference between two input signals while rejecting common-mode noise. The TL07x op-amps can be used to build a simple instrumentation amplifier.

Component Value
R1 10 kΩ
R2 10 kΩ
R3 100 kΩ
R4 100 kΩ
R5 1 kΩ
R6 10 kΩ

The gain of this instrumentation amplifier is given by:

Gain = (1 + 2R3 / R5) * (R6 / R1)

In this example, the gain is approximately 201.

Precision Rectifier

A precision rectifier is a circuit that converts an AC input signal into a DC output signal, while maintaining the waveform’s shape. The TL07x op-amps are suitable for this application due to their high slew rate and low distortion.

Component Value
R1 10 kΩ
R2 10 kΩ
D1 1N4148
D2 1N4148

The output voltage of this precision rectifier is given by:

Vout = |Vin|

Schmitt Trigger

A Schmitt trigger is a comparator circuit with hysteresis, which helps to reduce the effects of noise on the input signal. The TL07x op-amps can be used to create a Schmitt trigger circuit.

Component Value
R1 10 kΩ
R2 100 kΩ
R3 10 kΩ

The upper and lower threshold voltages of this Schmitt trigger are given by:

Vth+ = (R1 + R2) / (R1 + R2 + R3) * Vcc
Vth- = R1 / (R1 + R2 + R3) * Vcc

In this example, with a supply voltage (Vcc) of 10 V, the upper threshold is approximately 9.1 V, and the lower threshold is approximately 0.9 V.

Frequently Asked Questions (FAQ)

  1. Q: What are the main differences between the TL071, TL072, and TL074 op-amps?
    A: The main difference is the number of op-amps per package. The TL071 is a single op-amp, the TL072 is a dual op-amp, and the TL074 is a quad op-amp. All three share the same basic specifications and performance characteristics.

  2. Q: Can the TL07x op-amps be used with single-supply voltages?
    A: Yes, the TL07x op-amps can be used with single-supply voltages, as long as the input and output signals remain within the supply voltage range. However, for best performance, it is recommended to use dual-supply voltages.

  3. Q: What is the maximum supply voltage for the TL07x op-amps?
    A: The maximum supply voltage for the TL07x op-amps is ±18 V. Exceeding this voltage may damage the device.

  4. Q: Are the TL07x op-amps suitable for audio applications?
    A: Yes, the TL07x op-amps are well-suited for audio applications due to their low noise, low distortion, and high slew rate. They can be used in preamplifiers, active filters, and other audio signal processing circuits.

  5. Q: What is the input impedance of the TL07x op-amps?
    A: The input impedance of the TL07x op-amps is extremely high, typically around 10^12 Ω. This high input impedance makes them suitable for applications that require minimal loading of the input signal source.

Conclusion

The TL07x series op-amps are versatile and high-performance devices that can be used in a wide range of analog circuit applications. Their excellent specifications, such as high input impedance, low noise, and high slew rate, make them popular choices for engineers and hobbyists alike.

By understanding the basic op-amp configurations and exploring practical circuit examples, designers can harness the power of the TL07x op-amps to create efficient and reliable analog systems. Whether building active filters, amplifiers, or signal conditioning circuits, the TL07x series op-amps provide a solid foundation for successful designs.

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