Analyze a BJT cascode amplifier by calculating bias voltages, currents, gain, and frequency response. Enter the circuit parameters to assess and refine your amplifier design.
VB1 = R3/(R1+R2+R3)
VB2 = (R2+R3)/(R1+R2+R3)
VE1 = VB1 - VBE
VE2 = VB2 - VBE
VC1 = VE2
VC2 = VP - IC*RC
RB1 = R3*(R1+R2)/(R1+R2+R3)
IB*RB1 + IB*Beta*RE + VBE = VB1
IB = (VB1 - VBE)/(RB1 + Beta*RE)
IC = Beta*IB
gm = Ic/25mA
rπ = Beta/gm
If RE2 is zero ohms:
A = -gm*((RL||RC)*(R2||R3))/(R23+RS)*(rπ/(rπ+Rx+(R2||R3||RS))
else
A = -(RL||RC)/RE2
Rx is typically 10-30 ohms, we use 20 in the calculator.
fT = gm/(2π*(CBE+CBC))
f1 = 1/(Rin*(Cbe+2*Ccb))/(2*π)
f2 = 1/(RL*Ccb)/(2*π)
The lower pole is dominant:
BW = f1

Introduction
This BJT Amplifier online calculator is designed to compute bias voltages, currents, voltage gain, and frequency response for a Cascode amplifier configuration.
The Cascode amplifier is renowned for its high gain and exceptionally wide bandwidth. By utilizing a second transistor as a common-base current buffer, the initial common-emitter stage overcomes the limitations caused by the Miller Effect. Consequently, this configuration allows for gain-bandwidth products orders of magnitude larger than a standard common-emitter amplifier.
Key Design Considerations:
A Cascode Amplifier is a two-stage multistage amplifier consisting of a Common Emitter (CE) stage feeding into a Common Base (CB) stage.
(Note: In Field Effect Transistor (FET) terminology, this corresponds to a Common Source driving a Common Gate.)

A Bipolar Junction Transistor (BJT) is a solid-state device where the current flow between two terminals (the Collector and the Emitter) is controlled by the amount of current flowing through a third terminal (the Base).
BJTs are fundamental to analog circuits, especially in very-high-frequency applications such as Wi-Fi systems and radio transmitters. They can also be combined with MOSFETs in BiCMOS technology to create integrated circuits that leverage the high speed of BJTs and the low power consumption of FETs.
Historical Context: The BJT was invented in December 1947 at Bell Telephone Laboratories by John Bardeen, Walter Brattain, and William Shockley. This invention replaced fragile, power-hungry vacuum tubes with tiny, rugged silicon devices, revolutionizing the electronics industry.
A BJT consists of a three-layer "sandwich" of doped semiconductor materials. The three layers are the Emitter, Base, and Collector.
The physical arrangement of these layers defines the two primary types of BJTs:
The practical difference lies in the polarity of the voltages and the direction of current flow.
Comparison Table:
| Feature | NPN Transistor | PNP Transistor |
|---|---|---|
| Structure | Two N-type layers sandwiching one P-type layer. | Two P-type layers sandwiching one N-type layer. |
| Majority Carriers | Electrons | Holes |
| Current Flow | Collector to Emitter | Emitter to Collector |
| Collector Voltage | Positive (relative to Emitter) | Negative (relative to Emitter) |
| Bias Configuration | Base-Emitter Forward, Base-Collector Reverse. | Base-Emitter Forward, Base-Collector Reverse. |
| Symbol Arrow | Points Out (Not Pointing In) | Points In (Pointing In) |
| Switching Speed | Faster (Electrons move faster than holes) | Slower |
| Symbol | ![]() | ![]() |
The calculator determines DC bias voltages (VB1, VB2, VE1, VC1, VC2), bias currents (IB, IC), transconductance (gm), input resistance (rπ), voltage gain (A), and the frequency response parameters f1, f2, and bandwidth. These values are derived from your input resistors, Beta, VBE, and capacitance values.
When RE2 is set to a nonzero value, the voltage gain is calculated using the formula A = -(RL || RC) / RE2. This makes the gain dependent on the ratio of the parallel combination of the load and collector resistors to RE2.
At frequencies above 2 MHz, parasitic capacitances such as those from scope probes can significantly reduce the measured bandwidth. Adding a buffer stage, like an emitter follower, isolates the output and prevents these loading effects, preserving accurate frequency response.
The tool takes Beta (DC current gain) and VBE (base-emitter voltage) as user inputs. Beta affects the base current calculation, while VBE is used to set the emitter voltages. The formulas include IB = (VB1 - VBE) / (RB1 + Beta * RE) for the base current, and VE1 = VB1 - VBE for the lower transistor, with VE2 = VB2 - VBE for the upper transistor.
The bandwidth is maximized by increasing the sum of RE1 and RE2. This lowers the low-frequency cutoff, f1 = 1 / (Rin * (Cbe + 2*Ccb)) / (2π), thereby extending the amplifier's usable frequency range.
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