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Know how to draw the equivalent circuit of FETs and BJTs at low frequencies, intermediate and high.

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Final answer:

The query relates to drawing equivalent circuits for FETs and BJTs at different frequencies, taking into account resistances and capacitances that become significant as the frequency increases. Transistors are vital in circuits as amplifiers or switches and have applications in audio amplifiers and computer processing units.

Step-by-step explanation:

The question pertains to drawing equivalent circuits of Field-Effect Transistors (FETs) and Bipolar Junction Transistors (BJTs) at low, intermediate, and high frequencies. When dealing with these components at different frequencies, certain internal capacitances and resistances become significant in the equivalent circuit representation. At low frequencies, the capacitive effects are negligible, and the equivalent circuits focus on the inherent resistances and DC behavior of the devices. For intermediate frequencies, the capacitive reactances start to play a role, typically represented by capacitances in the equivalent circuit. At high frequencies, these effects become dominant, along with additional effects such as the transit time of carriers and the Miller effect.

In order to understand transistors in a circuit, we must first examine the response of a p-n junction to forward and reverse bias voltages. Under forward bias, the p-n junction allows current to flow relatively freely, while under reverse bias, it inhibits current flow, essentially acting as an insulator. This behavior is the foundation of a transistor's operation, which acts as a switch or an amplifier in a circuit.

Transistors are crucial in electric circuits, often used to amplify small-amplitude signals, like the signal to power speakers in earbuds. The function of a transistor can be leveraged in many applications, from audio amplifiers to the processing units of computers. Analyzing transistor circuits may involve using Kirchhoff's rules, Ohm's law, as well as calculating impedance, resonant frequency, and power in more complex situations like RLC circuits.

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