LCR Resonance Circuit with Built-in Sine Wave Oscillator | AE 249A | ASICO

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LCR Resonance Circuit with Built-in Sine Wave Oscillator | AE 249A | ASICO

High-precision LCR resonance circuit with integrated sine wave oscillator for educational and research applications. Ideal for studying resonance phenomena in RLC circuits.

Category Brand:

8,000.00

Description

Specifications Table

Product NameLCR Resonance Circuit with Built-in Sine Wave Oscillator | AE 249A | ASICO
Quantity/Pack Size1 Unit
FormElectronic Circuit Module
GradeLaboratory/Educational
ApplicationResonance studies, impedance measurements, AC circuit analysis

Product Description

Understanding resonance in LCR circuits is fundamental for students and researchers in electronics and physics. The LCR Resonance Circuit with Built-in Sine Wave Oscillator (AE 249A) from ASICO simplifies this learning process by providing a ready-to-use setup that eliminates the need for external signal generators. Whether you’re demonstrating resonance conditions in a classroom or conducting precise experiments in a lab, this circuit module delivers reliable performance with minimal setup time.

Designed for educational institutions and research labs, this circuit integrates a sine wave oscillator directly into the LCR network. This means you can observe resonance phenomena firsthand without juggling multiple instruments. The built-in oscillator generates stable frequencies, allowing you to adjust components and study how capacitance, inductance, and resistance interact at resonance. It’s an ideal tool for verifying theoretical concepts like impedance matching, bandwidth calculations, and frequency response in real time.

One of the standout features of the AE 249A is its simplicity. Unlike traditional setups where you’d need separate function generators and oscilloscopes, this all-in-one module lets you focus on the experiment itself. The clear labeling of components and intuitive controls make it accessible even for beginners, while its precision ensures it meets the needs of advanced users. Whether you’re a student preparing for exams or a researcher validating circuit designs, this tool bridges the gap between theory and practice.

Durability is another key aspect of this product. Built with high-quality components, the AE 249A is designed to withstand frequent use in busy labs. The compact form factor saves bench space, and the robust construction ensures consistent performance over time. Plus, the circuit is easy to integrate with other lab equipment, such as multimeters or data loggers, for expanded experimental capabilities.

For educators, this circuit is a game-changer. It transforms abstract concepts into tangible demonstrations, helping students grasp the importance of resonance in applications like radio tuning, filter design, and power systems. The hands-on experience fosters deeper understanding and retention, making it a valuable addition to any electronics or physics curriculum.

If you’re looking to buy an LCR resonance circuit with a built-in oscillator, this model from ASICO offers the perfect balance of functionality, ease of use, and educational value. Order yours today from eqipped and take your lab experiments to the next level.

FAQs

What is the frequency range of the built-in sine wave oscillator?

The oscillator typically covers a range of 50 Hz to 10 kHz, allowing you to study resonance across a wide spectrum of frequencies. For exact specifications, refer to the product manual.

Can I connect this circuit to an external oscilloscope?

Yes, the circuit includes output terminals that let you connect it to an oscilloscope or multimeter for detailed waveform analysis and voltage measurements.

Is this suitable for high-school-level experiments?

Absolutely. The circuit is designed to be intuitive, making it accessible for high school students while still offering the precision needed for advanced studies.

Do I need additional components to use this circuit?

The AE 249A is a standalone module, but you may want a multimeter or oscilloscope for measurements. No extra signal generators are required thanks to the built-in oscillator.

How do I calculate the resonance frequency using this circuit?

Use the formula fr = 1/(2π√(LC)), where L is the inductance and C is the capacitance. Adjust the components in the circuit and observe the point where the current is maximized—this is your resonance frequency.

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