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Today, we begin with the common mode voltage range for differential amplifiers. Can anyone tell me why this range is crucial?
Isn't it important because it affects how the amplifier operates?
Exactly! The operating point of the transistors must be within the active region to avoid distortion. Since we want to keep both transistors Q1 and Q2 in their active regions, let's calculate the suitable range of common mode voltage.
What happens if the common mode voltage is too high?
Great question! If the common mode voltage is too high, we risk pushing the transistors towards saturation, limiting the output swing. Let's summarize key points: 1. Importance of active region for Q1 and Q2; 2. Distortion risks with high common mode voltage.
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Now, let's shift to current flow calculations. If we have a base voltage of 0.8 V and a resistor of 1 kβ¦, what would the current be?
I think it's 0.2 mA, right?
Exactly! Since we have 0.2 V across the resistor, using Ohm's law, we indeed find a current of 0.2 mA. Writing it as I = V/R helps memorize these relationships efficiently.
And how does this current affect the overall voltage drop?
Good observation! The voltage drop relates directly to the current. In this case, we discover that the output swing is limited by the conditions set by this current. Always remember: Current influences voltage drop directly.
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Next, letβs address gain characteristics. How does the current value influence our differential mode gain?
If the current is lower, the gain would also be lower, right?
Exactly! If our reference case shows a gain dropping from 200 to 20 due to low current, it emphasizes the relationship. Can anyone remember how we compute gain using resistance and transconductance?
Is it A_d = g_m * R_C?
Spot on! Remember that the lower gain limits the maximum output voltage swing, which we've established may signal distortion risks. Always think in terms of output consequences when changes occur!
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Letβs conclude with the saturation limits. What did we learn about how common mode voltage affects saturation?
Higher common mode causes transistors to enter saturation, affecting the output!
Exactly! In our case, we calculated the ideal conditions where common mode voltage shouldnβt push voltages close to the supply limits. Can anyone summarize what happens when we exceed this limit?
It leads to distortion and affects the amplifier's response!
Great summary! Remember, understanding this allows us to design circuits that operate smoothly without distortion.
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The section delves into differential amplifier analysis, discussing the current flow, voltage drop across resistors, and the implications of varying common mode voltages on the device's operational range. It emphasizes understanding the differential and common mode gain and provides examples illustrating these principles.
In this section of the chapter, we focus on the analysis of current flow and voltage drop within differential amplifiers, a critical aspect in the design of analog electronic circuits. We initiate the study by setting a relevant DC voltage for the operating point of the differential amplifier, establishing a baseline for our analysis.
This analysis unpacks complex interactions between current, voltage, and gain characteristics within differential amplifiers, revealing crucial design parameters that engineers must consider to optimize circuit performance.
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So, we are talking about the Differential Amplifier and we assume that we do have meaningful value of this DC voltage. So, our next exercise is to find what may be the range, suitable range of this common mode voltage.
So, here we are having some value of V which is just 0.8 V. In fact, we need this voltage to be at least 0.6 V because to make Q1 and Q2 ON, we need the BE voltage sufficiently high.
Before starting the analysis, we need to ensure that the voltage applied to the base of the transistors (Q1 and Q2) is adequate. In this case, a voltage of at least 0.6 V is necessary to turn on the transistors. Given that the voltage here is set at 0.8 V, it is sufficient to keep both transistors active.
Think of a light switch. Just as a switch needs a minimum amount of pressure to turn on the light, the transistors require a minimum voltage (0.6 V) to operate properly.
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So, if the voltage here it is only 0.2 V and R it is 1 k⦠and the DC voltage here it is 0.8 V which is given here. So, the current flow here it is 0.2 mA. Of course, strictly speaking if we have say 0.2 mA current...
In this section, we are calculating the current flowing through a 1 kβ¦ resistor based on a voltage drop of 0.2 V. The current can be calculated using Ohm's Law (I = V/R). Hence, with a voltage drop of 0.2 V across 1 kβ¦, the resulting current is 0.2 mA. This information is crucial for understanding the operations concerning the current flowing through the differential amplifier circuit.
Imagine you are watering a garden with a hose. The water pressure (voltage) determines how much water (current) flows through the hose. If there is less pressure, less water is able to flow.
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So, if the I current and I current it is 0.1 mA and hence we can approximate that I = 0.1 mA... the drop across this resistor 5.2 kβ¦ is only 0.52 V. So, the DC voltage here and here it is 12 V β 0.52 V, so that is 11.48 V.
As the current through the circuit changes, the resulting voltage drop across connected resistors also changes. In this case, if the currents I are approximated to 0.1 mA, then the drop across a 5.2 k⦠resistor computes to 0.52 V. If the overall DC supply voltage is 12 V, subtracting the drop gives you 11.48 V remaining across the other part of the circuit.
Consider a road with toll booths (the resistors) along the way. If many cars (currents) are passing through but only stopping briefly (small voltage drops), the cars can still travel a long distance before they need to stop at another toll booth.
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So, the signal swing towards the +ve side it is very limited, it will be only theoretically only 0.52 V. On the other hand, the βve side we do have very good swing.
The behavior of the output voltage swing illustrates the limitations encountered in the differential amplifier design. While the output can swing significantly into the negative side, limited swing on the positive side (only 0.52 V) creates an imbalance that may affect overall amplification and signal integrity.
Imagine a seesaw (the output swing) where one side can go high while the other side can go very low. If one side is stuck close to the ground, it limits the fun that can be had versus when both sides can move freely.
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So the differential mode gain A_d, which is g_m R_C = . So, that is equal to only 20.
This chunk reveals the calculation of the differential mode gain. The expression for the differential gain involves the transconductance (g_m) and the load resistance (R_C). With a resulting gain of 20, this indicates the amplifier's ability to amplify the differential input signal compared to the prior case where the gain was 200.
Think of a microphone (the amplifier) capturing sound (the input signal). If the microphoneβs sensitivity drops (from 200 to 20), it means it doesnβt pick up the sound as well, leading to weaker audio output.
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Key Concepts
Common Mode Voltage: The average voltage that can affect the performance of differential amplifiers.
Current Flow: The movement of electric charge, which influences voltage drops across circuit components.
Voltage Drop: The loss of voltage that occurs when current passes through resistors or other components.
Gain Characteristics: The relationship between input and output voltages in terms of the amplifier's gain.
Saturation Limits: Conditions that can distort the output signal if exceeded.
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With a common mode voltage of 0.8 V, the current is analyzed to understand the resultant voltage drop in a resistor, affecting the amplifier's operating point.
Calculating the maximum allowable common mode voltage where transistors remain in the active region helps avoid distortion in the output signal.
Use mnemonics, acronyms, or visual cues to help remember key information more easily.
To measure the drop across the resistor, Ohm's law is the true keeper.
Imagine a pair of twins (transistors) sharing a toy (signal). If they both want too much, they risk breaking it (distortion).
CVD - Common voltage causes distortion.
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Review the Definitions for terms.
Term: Common Mode Voltage
Definition:
The average voltage present at the inputs of a differential amplifier.
Term: Differential Mode Gain
Definition:
The gain of the differential signal relative to the total signal.
Term: Voltage Drop
Definition:
The reduction in voltage across a component in a circuit.
Term: Saturation Region
Definition:
The state of a transistor when it is fully on, leading to maximum current flow.