Simple Transistor: Basics, Types & Uses

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Discussion Overview

The discussion revolves around the analysis of a transistor circuit, specifically focusing on the calculation of the base voltage (VB) while considering the loading effects of the bias network. Participants explore various methods for solving the circuit, including nodal analysis and Thevenin's theorem, while addressing potential errors in previous calculations.

Discussion Character

  • Homework-related
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • Some participants point out the omission of a 150K resistor in earlier calculations, suggesting it is crucial for solving the circuit.
  • There are multiple references to using nodal analysis and KVL (Kirchhoff's Voltage Law) to derive equations for the circuit.
  • Participants discuss the application of Thevenin's theorem to simplify the circuit by replacing the voltage divider with its equivalent circuit.
  • One participant questions the validity of the KVL equations presented, specifically regarding the placement of the RB resistor and the currents involved.
  • There is a suggestion that the equivalent resistance Rb could be calculated as Rb1||Rb2.
  • Some participants express confusion about the correct application of KVL and the relationships between the currents and voltages in the circuit.
  • A later reply provides a nodal equation for calculating VB, indicating a specific mathematical approach to the problem.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the correct approach to solving the circuit. Disagreements persist regarding the application of KVL, the role of specific resistors, and the correct formulation of equations. Multiple competing views remain throughout the discussion.

Contextual Notes

Limitations include unresolved assumptions about the circuit configuration, potential misinterpretations of KVL and KCL (Kirchhoff's Current Law), and the dependency on the definitions of the components involved. Some mathematical steps remain unclear or unverified.

Who May Find This Useful

This discussion may be useful for students and practitioners interested in circuit analysis, particularly those working with transistor biasing and looking for different methods to approach similar problems.

Duave
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Your answer is not correct. You forget about 150K resistor.

Maybe this circuit will be easy for you to solve, you can even use nodal analysis.

attachment.php?attachmentid=67808&stc=1&d=1395236790.png


Also notice that I1 = (Ib + I2)

Or you can replace voltage divider with his thevenin equivalent circuit.
 

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Jony130 said:
Your answer is not correct. You forget about 150K resistor.

Maybe this circuit will be easy for you to solve, you can even use nodal analysis.

attachment.php?attachmentid=67808&stc=1&d=1395236790.png


Also notice that I1 = (Ib + I2)

Or you can replace voltage divider with his thevenin equivalent circuit.

Here is a revised version of the solving for VB using KVL
This is question 2(a).

Thank you for any help that you can offer.

Did I answer the question correctly and thoroughly? Can you please find any errors, and point them out to me so that I can fix them?

Homework Statement



2(a): Calculate VB including loading of the bias network by the BJT

Homework Equations



IE = IC + IB
............
VCC-(IB)(RB) -(IE)(RE)-(VBE) = 0
...................


The Attempt at a Solution




https://scontent-b.xx.fbcdn.net/hphotos-frc1/t1.0-9/1964876_10151943479145919_1107480603_n.jpg


Is the answer correct for V(B)? If not, where are the errors located?

Thanks again for your help.
 
Duave said:
IE = IC + IB
............
VCC-(IB)(RB) -(IE)(RE)-(VBE) = 0
...................

.
You have error already in the the second expression. Are you sure that this is correct KVL/KCL for this circuit? Can you tell me where do you see RB resistor in this circuit ?
The KCL for VB node is I1 = I2 + Ib

Or why you don't try to use thevenin's theorem and replace R1 and R2 and Vcc with his equivalent circuit (Rth and Eth)?
 
Jony130 said:
You have error already in the the second expression. Are you sure that this is correct KVL/KCL for this circuit? Can you tell me where do you see RB resistor in this circuit ?
The KCL for VB node is I1 = I2 + Ib

Or why you don't try to use thevenin's theorem and replace R1 and R2 and Vcc with his equivalent circuit (Rth and Eth)?

Could Rb= Rb1||Rb2?
 
Jony130 said:
You have error already in the the second expression. Are you sure that this is correct KVL/KCL for this circuit? Can you tell me where do you see RB resistor in this circuit ?
The KCL for VB node is I1 = I2 + Ib

Or why you don't try to use thevenin's theorem and replace R1 and R2 and Vcc with his equivalent circuit (Rth and Eth)?


How many loops do you have with KVL?
 
Two loops:
First loop
Vcc = I1*R1 + I2*R2
And the second one
I2*R2 = ??

Or we can use nodal equation

(15V - Vb)/130k = Vb/150k + Ib

Where Ib = ??

Duave said:
Could Rb= Rb1||Rb2?
Yes, but what about Vcc ?
 
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Jony130 said:
Two loops:
First loop
Vcc = I1*R1 + I2*R2
And the second one
I2*R2 = ??

Or we can use nodal equation

(15V - Vb)/130k = Vb/150k + Ib

Where Ib = ??Yes, but what about Vcc ?
I don't understand,

Wouldn't it be :

Vcc - Ib(R1||R2) - IeRe - Vbe = 0

and
Vcc = I1*R1 + I2*R2
 
Duave said:
I don't understand,

Wouldn't it be :

Vcc - Ib(R1||R2) - IeRe - Vbe = 0

and
Vcc = I1*R1 + I2*R2
No this is incorrect because Ib current flows only through R1 resistor.
But we can use Rb = R1||R2 if you replace R1 and R2 voltage divider with his thevenin's equivalent circuit.
 
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Duave said:
...

Do *NOT* remove content from your posts. Check your PMs.
 
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Jony130 said:
No this is incorrect because Ib current flows only through R1 resistor.
But we can use Rb = R1||R2 if you replace R1 and R2 voltage divider with his thevenin's equivalent circuit.

you please just tell me the KVL for this circuit again. I cannot obtain an official answer anywhere. I've been working on this problem for four days and it's only worth two points. I don't get it, and I need it to be laid out without anymore theory, on math.

You've been a big help. Could you show me both of the KVLs for this circuit

thank you
 

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