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Welcome back! Today, we will focus on output voltage calculation in multi-transistor amplifiers. Let’s start with understanding why active loads are used. Can anyone explain their significance?
Active loads enhance voltage gain compared to passive loads.
Exactly right! When passive loads are replaced by active loads, we increase the voltage gain and improve the performance. What are some key factors we must consider for calculations?
We need to look at beta values and early voltage!
Great! Beta values affect collector current, which is crucial for our calculations. Let's remember 'B for Beta, C for Collector current' to link them.
How does early voltage relate to our calculations?
Good question! Early voltage impacts the output signal linearity. We often consider it when calculating the small-signal parameters. Let’s summarize: active loads enhance gain, beta is crucial for collector current, and early voltage affects output.
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Now, let's explore some numerical examples. Recall our circuit setup with two transistors and their parameters. What were their beta values?
One was 100 and the other was 200!
Exactly! To balance these, we adjust the base currents. Can anyone explain how we calculate the collector current?
It’s Beta times the base current, calculated from the supply voltage.
Perfect! For instance, with V_BE(on) as 0.6V and supply voltage at 12V, we find both collector currents equal. This step is crucial for designing our amplifiers.
What is the significance of keeping the collector currents equal?
Keeping them equal ensures that both transistors operate efficiently, balancing the output. Remember, consistency in design is key!
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Let’s discuss how we calculate the output voltage using our previously gathered data. Can anyone tell me what the output voltage is if both transistors are operating at 6V?
The output voltage would also be 6V.
Correct! The operating point at this voltage allows us to know how far we can swing the output signal. What is the essential calculation for swing limits?
We consider the saturation voltages!
Exactly! The capacity of the output to swing is defined by the saturation voltages, impacting both gain and linearity!
Why is it important to calculate the small-signal parameters at this point?
These parameters help design for frequency response, influencing the overall behavior of our amplifier. Always link back signal parameters to actual performance!
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In this section, the process of calculating output voltage in amplifiers utilizing active loads is discussed. Various parameters, such as transistor beta values and early voltages, are explained, along with significant design considerations to enhance voltage gain. Numerical examples provide insight into practical applications of these calculations in CE and CS amplifiers.
In this section, we discuss the methodology for calculating the output voltage in multi-transistor amplifiers that utilize active loads. Starting with the theoretical background, we explain how the use of active loads enhances the voltage gain compared to passive loads. Key parameters, such as beta (β), early voltage (V_A), and bias currents are introduced alongside practical examples designed for both BJT and MOSFET configurations.
The section emphasizes the importance of matching collector currents through correct design of bias resistances, as done in numerical examples which illustrate these calculations clearly. Throughout the explanation, we outline the impact of various parameters on operating points, how to determine DC output voltages, and how to calculate small signal parameters, including input and output resistances.
In summary, understanding output voltage calculation not only helps in theoretical analysis but also in practical design implementations for analog electronic circuits.
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So, end of it what we are getting here it is collector current of transistor-1 assuming the device it is in active region of operation it is it is β × I and I it is supply voltage minus V of transistor-1 divided by R, and that is 100 multiplied by. So, this is 12, this is 0.6 so, that is 11.4 and then R it is 570 k. So, that gives us this part it is 20 µA × 100. So, that gives us 2 mA.
In this chunk, we calculate the collector current for transistor-1. The formula used is based on the assumption that the transistor is operating in its active region. The collector current (I_C1) is determined by multiplying the transistor's beta (β) by the base current (I_B). The base current is derived from the supply voltage (12V), minus the V_BE(on) voltage of 0.6V, divided by the base resistor (R_B1) of 570 kΩ. This calculation leads us to find that the collector current is 2 mA.
Think of a water faucet (the transistor) where the base current is the amount of water you control with the faucet handle. The beta (β) acts like the efficiency of the faucet in letting water flow out; a higher beta means more water (current) comes out for less handle movement (base current). If you turn the faucet handle slightly, a large amount of water could flow out, just like how a small base current results in a larger collector current.
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To get the DC voltage at the output node say V_OUT, what we can do? we can compare β I × (V_CE of transistor-1) = β I of transistor-2 × (V_CE of transistor-2). Now this part and this part we have seen here they are equal. So, now just by equating this factor what we can get here it is since the early voltage of the 2 transistors they are equal. So, that gives us V_CE1 = V_CE2 and also we know that V_CE1 + V_CE2 = V_CC. So, this is V_CE of transistor-2, this is V_CE of transistor-1 that is V_CC which is 12 V and from that we can say that both of them are equal and they are equal to 6 V.
This chunk explains how to derive the output voltage (V_OUT) from the DC voltage across the transistors. By equating the products of beta and the collector-emitter voltage (V_CE) for both transistors, we conclude that since the early voltages are equal, the collector-emitter voltages for both transistors must also be the same. Given that the total supply voltage (V_CC) is 12V, it follows that V_CE1 and V_CE2 each must be 6V. Therefore, the output voltage is 6V.
Imagine two identical water tanks (the transistors) connected in a series with a 12V supply (the total height of the water column). If both tanks are the same size, the water level (voltage) in each tank must be the same, which would naturally be half of the total height (6V in this case). Thus, each tank's output is identical, just as the transistor voltages match in this setup.
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From that we can calculate the small signal parameters of the transistors namely in g_m say g_m of transistor-1 it is thermal equivalent voltage we can consider that is 26 mV. So, this is . So, that is ℧. So, likewise g_m it is also = ℧, then r_pi = β of transistor-1 divided by g_m of the transistor.
This section outlines how to determine small-signal parameters, which are crucial for analyzing the small-signal behavior of transistors. For transistor-1, the transconductance (g_m) can be identified using a standard thermal equivalent voltage of 26 mV. The relationship between beta (β) and g_m is employed to derive the input resistance (r_pi), where r_pi is equal to beta multiplied by a derived value related to g_m.
Think of a sensitive microphone (representing the transistor) that amplifies tiny sound waves (small signals) into something audible. The microphone's sensitivity (g_m) helps determine how well it can amplify these small sounds into larger signals, much like how the small-signal parameters allow us to understand how effectively a transistor will respond to small voltage changes.
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Key Concepts
Output Voltage: The voltage at the output node influenced by collector currents.
Active Load: Enhances voltage gain in amplifier design.
Collector Current: Relationship between base current, supply voltage, and beta.
Early Voltage: Affects the output characteristics and linearity.
Operating Point: Critical for determining the performance limits of the amplifier.
See how the concepts apply in real-world scenarios to understand their practical implications.
Calculating output voltage from equal collector currents of two transistors yielding 6V.
Designing an amplifier with active loads to achieve higher voltage gain compared to passive loads.
Use mnemonics, acronyms, or visual cues to help remember key information more easily.
To make your voltage fine, use an active line!
Imagine two friends, Beta and Early, balancing their efforts to ensure their amplifier works perfectly.
For active gains remember: 'VA, Beta - very important amplifiers!'
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Review the Definitions for terms.
Term: Output Voltage
Definition:
The voltage measured at the output node of an amplifier.
Term: Beta (β)
Definition:
The current gain of a transistor, a measure of its amplification capability.
Term: Early Voltage (V_A)
Definition:
An important parameter that affects the output characteristics of a transistor.
Term: Active Load
Definition:
A circuit component that enhances the voltage gain of an amplifier.
Term: Collector Current
Definition:
The current flowing through the collector terminal of a transistor.