Voltage at the output/Parallel resistors

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The output voltage Vo is taken across three resistors in parallel, meaning they share the same voltage. The confusion arises from combining these resistors into an equivalent single resistor, RL', for simplification. While the individual voltages across each resistor are not known, the total current through them can be calculated using the known transconductance and gate-source voltage. This approach simplifies the analysis without losing accuracy in determining the output voltage. Understanding the relationship between the resistors and the current source is key to solving the circuit effectively.
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Homework Statement



Reading the voltage taken at the output, Vo.

Homework Equations



Resistors in parallel carry the same voltage.

The Attempt at a Solution



The circuit shown in the diagram, the output is taken directly in parallel with Ro, so shouldn't that mean that:

VRL = VRD = Vro ?

In calculating the output, they combine all those 3 resistors in parallel into RL', I don't understand why.


In other words, why doesn't Vo = VRL ?
 

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The output voltage is indeed the voltage across those three parallel resistor components. It doesn't matter if they are drawn as 3 resistors or the equivalent single resistor, unless some individual current is needed for some other part of the model calculation.
 
I might be repeating the above post:

The circuit shown in the diagram, the output is taken directly in parallel with Ro, so shouldn't that mean that:

VRL = VRD = Vro ?
Yes

In calculating the output, they combine all those 3 resistors in parallel into RL', I don't understand why.
You don't know the voltage across either of those three. But the total current passing through all three resistors is g_m*V_gs which is known as I am assuming. You can go solve the circuit in either way: it's a simple circuit with three resistors in parallel and one current source. Simplest possible method is to combine all three ll resistors and find the voltage.
 
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