Chapter 5
Transistor bias circuits
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Transistor bias circuits 1 Objectives Discuss the concept of dc - - PowerPoint PPT Presentation
Chapter 5 Transistor bias circuits 1 Objectives Discuss the concept of dc biasing of a transistor for linear operation Analyze voltage-divider bias, base bias, emitter bias and collector-feedback bias circuits. and collector-feedback
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+VCC – IBRB – VBE = 0
B
− VBE VCC R I B = = = =
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VCC I Csat = = = = R Csat R C
VCE ≅ ≅ ≅ ≅ 0 V
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IC = VCC / RC VCE = 0 V
VCE = VCC
IC = 0 mA The Q-point is the operating point:
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From Kirchhoff’s voltage law:
+ VCC - IERE - VBE - IERE = = = =0
Since IE = (β β β β + 1)IB:
VCC - IBRB - (β β β β + + + +1)IBRE = = = = 0 VCC - IBRB - (β β β β + + + +1)IBRE = = = = 0
Solving forIB:
E B
VCC - VBE + + + + (β β β β + + + +1)R IB = = = = R
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From Kirchhoff’s voltage law:
CE C C CC + I R − V =0 IERE + V
Since IE ≅ ≅ ≅ ≅ IC:
VCE = = = = VCC – IC(RC + + + + RE ) VCE = = = = VCC – IC(RC + + + + RE )
Also:
VE = = = = IERE VC = = = = VCE + + + + VE = = = = VCC - ICRC VB = = = = VCC – IRRB = = = = VBE + + + + VE
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The endpoints can be determined from the load line.
VCEcutoff: ICsat:
VCE = = = = VCC IC = = = = 0mA
VCC RC + + + + R IC = = = =
VCE = = = = 0 V
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Where IB << I1 and I1 ≅ ≅ ≅ ≅ I2:
2 1 B
R + + + + R R2VCC V = = = =
Where β β β βRE > 10R2:
I = = = = VE
E E
R VE = = = = VB − − − − VBE
From Kirchhoff’s voltage law:
VCE = VCC − ICRC −IERE
IE ≅ IC VCE =VCC−IC(RC + RE )
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Transistor Saturation Level VCC I
E C
= = = = ICmax = = = =
Csat
R + + + + R Load LineAnalysis Load LineAnalysis Cutoff: Saturation:
VCE = = = = VCC IC = = = = 0mA
CE VCC RC + + + + RE
V = = = = 0V
IC = = = =
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Another way to improve the stability
circuit is to add a feedback path from collector to base. collector to base. In this bias circuit the Q- point is only slightly dependent
the transistor beta, β β β β.
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From Kirchhoff’s voltage law:
VCC – I′ ′ ′ ′CRC – IBRB – VBE – IERE = = = = 0
Where IB << IC:
C I' = IC + IB ≅IC
Knowing I = β β β βI and I ≅ ≅ ≅ ≅ I , the loop Knowing IC = β β β βIB and IE ≅ ≅ ≅ ≅ IC, the loop equation becomes:
VCC – β β β βIBRC − − − − IBRB − − − − VBE − − − − β β β βIBRE = = = = 0
Solving for IB:
RB + + + + β β β β(RC + + + + RE) VCC − − − − VBE IB = = = =
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Applying Kirchoff’s voltage law: IE + VCE + I’CRC – VCC =0 Since I′′ ′′ ′′ ′′C ≅ ≅ ≅ ≅ IC and IC = β β β βIB: IC(RC + RE) + VCE – VCC=0 Solving forVCE: VCE = VCC – IC(RC + RE)
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Transistor Saturation Level
E C Csat
VCC I R + + + + R = = = = ICmax = = = = Load LineAnalysis Cutoff: Saturation:
V
= VCC VCE IC = 0mA
E C C I
VCE = 0 V
R + R = CC
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The analysis for pnp transistor biasing circuits is the same as that for npn transistor circuits. The only difference isthat the currents are flowing in the opposite direction.
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Base voltage Emitter voltage
EE E DC B
V R R R R V
= β β β β
2 1 1
BE B E
By Ohm’s Law, And,
DC B E BE B EE E
E E C C CC EC C C C
BE E E B B B EE
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Evaluate IC and VEC for pnp transistor circuit in Figure below.
Given VEE = +15V, R1 = 63kΩ, R2 = 27kΩ, RC = 1.8kΩ, RE = 2.6kΩ, βDC =120.
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Figure below shown the schematic with a negative supply
voltage, determine IC and VCE for a pnp transistor circuit with given values: R1 = 25kΩ, R2 = 60kΩ, RC = 6kΩ, RE = 9kΩ, VCC = -12V, and βDC = 90
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Construct a complete circuit required to replace the transistor in
Figure below with a pnp transistor. Given VCC = 10V, R1 = 78kΩ, R2 = 100kΩ, RC = 18kΩ, RE = 8kΩ.
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