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Field Effect Transistor (FET) 1
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Field Effect Transistor (FET)

Feb 25, 2016

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sasha singh

Field Effect Transistor (FET). Introduction. Field Effect Transistor (FET). Junction Field Effect Transistor (JFET). Metal Oxide Semiconductor FET (MOSFET). Depletion Type MOSFET. Enhancement Type MOSFET. Junction Field Effect Transistor (JFET). n-channel JFET. p-channel JFET. - PowerPoint PPT Presentation
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Page 1: Field Effect Transistor (FET)

1

Field Effect Transistor (FET)

Page 2: Field Effect Transistor (FET)

2

Introduction

Field Effect Transistor (FET)

Junction Field Effect Transistor (JFET)

Metal Oxide Semiconductor FET

(MOSFET)

Depletion TypeMOSFET

Enhancement TypeMOSFET

Page 3: Field Effect Transistor (FET)

3

Junction Field Effect Transistor (JFET) n-channel JFET p-channel JFET

Page 4: Field Effect Transistor (FET)

4

JFET Introduction

• JFET is always operated with the gate source p-n junction reversed biased.

Page 5: Field Effect Transistor (FET)

5

JFET IntroductionChannel width and thus the channel resistance can be

controlled by varying the gate voltage.

JFET biased for construction Greater VGG narrows the channel

Less VGG widens the channel Water analogy for the JFET control

Page 6: Field Effect Transistor (FET)

6

JFET Characteristics and Parameters

• For VGS = 0 v, the value of VDS at which ID becomes essentially constant is the pinch-off voltage (Vp) and is denoted as IDSS.

• Breakdown occurs at point C when ID begins to increase very rapidly with any further increase in VDS .

Page 7: Field Effect Transistor (FET)

7

VGS controls ID.

The value of VGS that makes ID approximately zero is the cutoff voltage VGS(off). The JFET must operate between VGS = 0 and VGS(off) .

Page 8: Field Effect Transistor (FET)

8

Transfer Characteristics • William Bradford Shockley derived a relationship

between ID and VGS which is known as Shockley’s equation and is given by

• The above equation suggests that when VGS = 0, ID = IDSS. When VGS = Vp, ID = 0

2

p

GSDSSD V

V1II

Page 9: Field Effect Transistor (FET)

9

Transfer curve from the drain characteristics

Page 10: Field Effect Transistor (FET)

10

ExampleThe following parameters are obtained from a certain

JFET datasheet: VP = -8 v and IDSS = 5 mA. Determine the values of ID for each value of VGS ranging from 0 v to -8 v in 1 v steps. Plot the transfer characteristic curve from these data.

Solution:2

p

GSDSSD V

V1II

mA5801mA5I

2

D

mA83.3811mA5I

2

D

Page 11: Field Effect Transistor (FET)

11

mA81.2821mA5I

2

D

mA95.1831mA5I

2

D

mA25.1841mA5I

2

D

mA703.0851mA5I

2

D

mA313.0861mA5I

2

D

mA078.0871mA5I

2

D

mA0881mA5I

2

D

Page 12: Field Effect Transistor (FET)

12

-8 -7 -6 -5 -4 -3 -2 -1 00

0.5

1

1.5

2

2.5

3

3.5

4

4.5

5 x 10-3

VGS

ID

Page 13: Field Effect Transistor (FET)

13

FET Biasing• The following relations can be applied to the dc

analysis of most of the FET amplifiers:A0IG

SD II 2

p

GSDSSD V

V1II

Page 14: Field Effect Transistor (FET)

14

JFET Biasing: Fixed Bias Circuit

Page 15: Field Effect Transistor (FET)

15

JFET Biasing: Fixed Bias Circuit0IG

0RIV GGRG

Circuit for dc analysis

Page 16: Field Effect Transistor (FET)

16

Fixed Bias CircuitGS Loop:• Apply KVL

GGGS VV

• Apply the Shockley’s Equation:2

p

GSDSSD V

V1II

• Plot Shockley’s equation:

Page 17: Field Effect Transistor (FET)

17

Fixed Bias Circuit• Q-Point:

Page 18: Field Effect Transistor (FET)

18

Fixed Bias Circuit• DS Loop

DSDDDD VRIV

DDDDDS RIVV

Also note that0VS

0VVVV DSDDS

DSD VV

In addition0VVVV GSGGS

GSG VV

Page 19: Field Effect Transistor (FET)

19

Example: Determine the following for the given Fig.(a) VGSQ (b) IDQ (c) VDS (d) VD (e) VG (f) VS.Solution:(a) VGSQ = -VGG = -2 V

mA625.5821mA10

VV1II

22

P

GSDSSDQ

(b)

(c) V75.4RIVV DDDDDS

(d) VD = VDS = 4.75 V

(e) VG = VGS = -2 V(f) VS = 0 V

Page 20: Field Effect Transistor (FET)

20

JFET Biasing: Self Bias Configuration

Page 21: Field Effect Transistor (FET)

21

Self Bias Circuit: DC Analysis

Self-bias Circuit for dc analysis

Page 22: Field Effect Transistor (FET)

22

JFET Self Bias CircuitIG = 0IS = ID From GS Loop: -VGS = VRS

or VGS = -ISRS

Substituting IS = ID

VGS = -IDRS.

Page 23: Field Effect Transistor (FET)

23

JFET Self Bias CircuitShockley Equation:

2

p

SDDSS

2

p

GSDSSD V

RI1IVV1II

2

p

SDDSSD V

RI1II

Page 24: Field Effect Transistor (FET)

24

JFET Self Bias Circuit: Q-Point

Self-Bias Line:Since VGS = -IDRS .If ID = 0 then VGS = 0and ID = IDDS/2 (say), then VGS = -IDDS RS /2Superimposing this straight

line on the transfer curve, we get Q-point as shown in the Fig.

Self Bias line

Transfer Curve(Shockley equation)

Page 25: Field Effect Transistor (FET)

25

JFET Self Bias CircuitDS Loop: Using KVL

Substituting IS = ID,

or

In addition

SSDSDDDD RIVRIV

SDDSDDDD RIVRIV

DSDDDDS RRIVV

SDS RIV

0VG

DRDDSDSD VVVVV

Page 26: Field Effect Transistor (FET)

26

JFET Self Bias Circuit: Example 1Determine the following: VGSQ , IDQ, VDS, VS, VG, and VD.Solution:Step 1: Draw the self bias line: VGS = - IDRS , When ID = 0, VGS = 0.Choosing ID = 4 mA, VGS = -4mA×1 k = -4 vThe line is drawn below:

Page 27: Field Effect Transistor (FET)

27VGS (volts)

JFET Self Bias Circuit: Example 1Step 2: Plot the Shockley equation: (IDSS = 8mA, VP = -6v)

2

p

GSDSSD V

V1II

VGS0 -1 -3 -4 -5 -6

ID (mA) 8 5.55 2 0.88 0.22 0

I D (m

A)

-6 -5 -4 -3 -2 -1 00

1

2

3

4

5

6

7

8

Page 28: Field Effect Transistor (FET)

28

JFET Self Bias Circuit: Example 1Step 3: Show the Shockley curve and the self bias line on the same

graph paper

From the graph, VGSQ = -2.6 v, IDQ = 2.6 mA

-6 -5 -4 -3 -2 -1 00

1

2

3

4

5

6

7

8

I D (m

A)

VGS (volts)

Self bias line

Shockley Curve

Q-Point

Page 29: Field Effect Transistor (FET)

29

JFET Self Bias Circuit: Example 1Step 4: Find the remaining quantities: VDS = VDD – ID(RS + RD ) = 20 – 2.6mA( 1 k + 3.3 k) = 8.82 v

VS = IDRS = (2.6mA)(1k) = 2.6 vVG = 0 vVD = VDS + VS = 8.82 + 2.6 = 11.42 v

(or VD = VDD – IDRD = 11.42 v)

Page 30: Field Effect Transistor (FET)

30

JFET Biasing: Voltage Divider Circuit

Page 31: Field Effect Transistor (FET)

31

JFET Biasing: Voltage Divider Circuit dc analysis

VG

21

DD2G RR

VRV

Applying KVL, 0VVV RSGSG

orRSGSG VVV

But VRS = ISRS = IDRS

Therefore

SDGSG RIVV

S

GSGD R

VVI

Page 32: Field Effect Transistor (FET)

32

Voltage Divider Circuit: Q-Point

Bias Line:(i) When ID = 0VGS = VG – IDRS = VG – (0)(RS)VGS = VG

(ii) When VGS = 0

S

G

S

GSGD R

0VRVVI

S

GD R

VI

Plot this line along with the Shockley Curve, as shown in the Figure.

Page 33: Field Effect Transistor (FET)

33

JFET Biasing: Voltage Divider Circuit dc analysis

VG

0RIVRIV sSDSDDDD

sSDDDDDS RIRIVV

)RR(IVV SDDDDDS

DDDDD RIVV

SDS RIV

21

DD2R1R RR

VII

From DS Loop:

Page 34: Field Effect Transistor (FET)

34

Voltage Divider Circuit: Example

Determine the following:(a) IDQ and VGSQ.(b) VD

(c) VS

(d) VDS

(e) VDG.

Page 35: Field Effect Transistor (FET)

35

Voltage Divider Circuit: Example 1

Solution: IDSS = 8 mA, Vp = -4 v. Shockley Equation:

Bias Line:

2GS3

2

p

GSDSSD 4

V1108VV1II

VGS -4 -2 -1 0ID mA 0 2 4.5 8

v82.110270101.2

1610270RR

VRV 36

3

21

DD2G

)105.1(I82.1

RIVV3

D

SDGGS

When ID = 0, VGS = 1.82 v For VGS = 0, ID = 1.82/1.5k = 1.21 mA

Page 36: Field Effect Transistor (FET)

36

From the Figure, IDQ = 2.4 mA, VGSQ = -1.8 v

(b) VD = VDD - IDRD = 16 – (2.4mA)(2.4k) = 10.24 v(c) VS = IDRS = 16 – (2.4mA)(2.4k) = 10.24 v

(d) VDS = V DD – ID(RD + RS ) = 16 – (2.4mA)(2.4k + 1.5k) = 6.64 v

(e) VDG = VD - VG = 10.24 – 1.82 = 8.42 v

Page 37: Field Effect Transistor (FET)

37

Voltage Divider Circuit: Example 2For the given network, Detrmine(a) VG.(b) IDQ and VGSQ.(c) VD and VS.(d) VDSQ .Solution:(a)

(b) IDSS = 10mA, Vp = -3.5 v

v16.2k110k910

20k910RR

VRV21

DD1G

2GS3

2

p

GSDSSD 4

V11010VV1II

Page 38: Field Effect Transistor (FET)

38

VGS (volts) -3.5 -2 -1 0ID (mA) 0 1.8 5.1 10

Bias Line: VGS = VG – IDRS = 2.16 – ID(1.1k)When ID = 0, VGS = 2.6 vWhen VGS = 0, I = 2.16/1.1k = 2mAFrom the graph, we see thatIDQ = 3.3 mA, VGSQ = -1.5 v(c) VD = VDD – IDQRD = 20 - (3.3mA)(2.2k) = 12.74 v VS = IDRS = 3.63 v(d) VDSQ = VDD – IDQ(RD +RS ) = 9.11 v

Page 39: Field Effect Transistor (FET)

39

Metal-Oxide -Semiconductor Field Effect Transistor (MOSFET)

MOSFET

Depletion –Type MOSFET

Enhancement-Type MOSFET

Page 40: Field Effect Transistor (FET)

40

N- Channel Depletion-Type MOSFET

Construction of D-MOSFET(n-Channel)

• The foundation of this type of FET is the substrate (p-type material).

• The source and drain terminals are connected through metallic contacts to n doped regions linked by an n channel.

• The gate is also connected to a metal contact surface but remains insulated from the n-channel by a SiO2 layer.

Page 41: Field Effect Transistor (FET)

41

Basic Operation and Charactersitics of N – Channel D-MOSFET

I D= I S= IDSS

VGS = 0

• When VGS = 0 and VDS is applied, the drain current ID = IDSS flows through the circuit due to the free electrons of the n-channel.

Page 42: Field Effect Transistor (FET)

42

Basic Operation and Characterstics of N-Channel D-MOSFET

• When VGS < 0, recombination between electrons and holes occurs. The more negative the bias, the higher the rate of combination. The resulting level of ID is reduced and becomes zero at pinch-off voltage. Electrons repelled by

negative Potential at gate.

Page 43: Field Effect Transistor (FET)

43

Basic Operation and Charactersitics of D-MOSFET

When VGS > 0, the gate will draw additional electrons from the p-substrate due to the reverse leakage current and the drain current increases at a rapid rate.

Page 44: Field Effect Transistor (FET)

44

Example: Sketch the transfer characteristics for an n-channel depletion type MOSFET with IDSS = 10 mA and Vp = -4 v.

Solution: 2

GS3

2

p

GSDSSD 4

V11010VV1II

VGS -4 -2 -1 0 +1ID (mA) 0 2.5 5.6 10 15.6

The curve is plotted on the next slide.

Page 45: Field Effect Transistor (FET)

45

Gate Source Voltage

Drai

n Cu

rren

t (A)

-4 -3 -2 -1 0 10

0.005

0.01

0.015

0.02

Page 46: Field Effect Transistor (FET)

46

P-Channel depletion type MOSFET

Page 47: Field Effect Transistor (FET)

47

Symbols

N-Channel P-Channel

Page 48: Field Effect Transistor (FET)

48

Example1: For the n-channel depletion type MOSFET of the Fig., determine

(a) IDQ and VGSQ.(b) VDS.Solution: Shockley Equation:

18 v

2GS3

2

p

GSDSSD

3V1106

VV1II

VGS -3 -2 -1 0 1

ID (mA) 0 0.7 2.7 6 10.7

Page 49: Field Effect Transistor (FET)

49

Bias Line:

v5.1M100M1018M10

RRVRV

21

DD2G

)750(I5.1RIVV DSDGGS

When ID = 0, VGS = 1.5,

When VGS = 0, ID = VG/RS = 1.5/750 = 2 mA

From the graph, IDQ = 3.1 mA, VGSQ = -0.8 v

VDS = VDD – ID(RD + RS) = 10.1 v

Page 50: Field Effect Transistor (FET)

50

Example2: Determine the following for the given network. (a) IDQ and VGSQ (b) VD.

Solution:(a) Shockley Equation:

2GS3

2

p

GSDSSD

8V1108

VV1II

VGS -8 -6 -5 -4 -2 0 1 2ID(mA) 0 0.5 1.125 2.00 4.5 8.00 10.125 12.5

Page 51: Field Effect Transistor (FET)

51

Bias Line:VGS = -IDRS. When VGS = 0, ID = 0.When ID = 2.5 mA (say)VGS = -2.510-3 2.4 1000 = -6V

-8 -6 -2 0 2-4.30

4

6

8

10

12

14

1.7

I D (m

A)

VGS (volts)

From the graph paperVGSQ = 4.3 V, ID = 1.7mA(b) VD = VDD – ID RD = 20 – (1.7mA)(6.2k) = 9.46 V

ShockleyEquation

Bias LineQ-Point

Page 52: Field Effect Transistor (FET)

52

Example 3: For the following network, determine (a) IDQ and VGSQ (b) VDS and VS.

Solution: Shockley Equation:

2GS3

2

p

GSDSSD

8V1108

VV1II

VGS -8 -6 -5 -4 -2 0 1 2ID(mA) 0 0.5 1.125 2.00 4.5 8.00 10.125 12.5

Page 53: Field Effect Transistor (FET)

53

Bias Line:VGS = -VSS – IDRS.When ID = 0VGS = -(-4) = 4 VWhen VGS = 0ID = -VSS/RS = 4/0.39k = 10.26 mA(a) From the graphVGSQ 0.5 V, IDQ 9mA(b) VDS = VDD – IDQ(RD + RS) = 7.69 V VS = -VGSQ = -0.5V

-8 -6 -4 -2 2 4 60.50

2

4

6

8

12

14

109

10

I D (m

A)

VGS (volts)Sh

ockley

Equati

on

Bias

Line

Q-Point

Page 54: Field Effect Transistor (FET)

54

N-Channel Enhancement Type MOSFETThe construction of an

enhancement type MOSFET is quite similar to that of the depletion type MOSFET except for the absence of a channel between the drain and source terminals.

When VGS = 0, ID = 0 because the n-channel is absent.

Page 55: Field Effect Transistor (FET)

55

Basic Operation and Characteristics of an n-Channel E-MOSFET

When VGS > 0 & VDS > 0,A depletion region is creatednear the SiO2 layer void ofholes.As VGS increases, theconcentration of electronsnear the SiO2 increases and there is some flow between drain and source.The level of VGS that results in thesignificant increase in ID iscalled the Threshold Voltage (VT).

Page 56: Field Effect Transistor (FET)

56

Basic Operation and Characteristics of an n-Channel E-MOSFET

If VGS > VT is constant and VDS is increased, ID will Increase and will reach saturation.

Page 57: Field Effect Transistor (FET)

57

Drain Characteristics of an n-channel enhancement-type MOSFET

Page 58: Field Effect Transistor (FET)

58

Transfer characteristics for n-channel enhancement type MOSFET from the drain characteristics.

2TGSD VVkI where 2)Th(GS)on(GS

)on(D

VVI

k

Page 59: Field Effect Transistor (FET)

59

p-Channel enhancement-type MOSFET

Page 60: Field Effect Transistor (FET)

60

Symbols

Page 61: Field Effect Transistor (FET)

61

Feedback Biasing of n-Channel e-MOSFET

Equations:GSDS VV DDDDGS RIVV

From the above equations, we get 0IDDGS D

VV 0VD

DDD GSR

VI

Page 62: Field Effect Transistor (FET)

62

Feedback Biasing of n-Channel e-MOSFET

Page 63: Field Effect Transistor (FET)

63

Example: Determine IDQ and VDSQ for the enhancement-type MOSFET of the following.

Solution: For the transfer curve

3

2

2)TH(GS)on(GS

)on(D

1024.0)38(

mA6

VVI

k

2TGSD VVkI

VGS 3 6 8 10ID 0 2.16mA 6 11.76mA

Page 64: Field Effect Transistor (FET)

64

For the network bias line:

For ID = 0, VGS = VDD = 12 v, and for VGS = 0ID = VDD /ID = 12 v / 2k = 6 mAFrom the graphVGSQ = 6.4 vIDQ = 2.75 mA

DDDDGS RIVV

Page 65: Field Effect Transistor (FET)

65

Voltage Divider Bias

21

DD2G RR

VRV

Applying KVL around the indicated loop:0VVV RSGSG

orRSGGS VVV

sDGGS RIVV

For the output section:

SDDDSSDDSDD

RDSRDD

RRIVRIVRI

VVVVSD

)RR(IVV SDDDDDS

Page 66: Field Effect Transistor (FET)

66

Example: Determine IDQ and VDSQ for the given enhancement type MOSFET.

Solution: Network:

v18M)1822(40M18

RRVRV

21

DD2G

DSDGGS Ik82.018RIVV

When VGS = 0, mA95.21k82.0

18ID

When ID = 0, VGS = 18 v

Page 67: Field Effect Transistor (FET)

67

Device:

23

22)TH(GS)on(GS

)on(D v/A1012.0510

mA3VV

Ik

2GS32

)TH(GSGSD 5V1012.0VVkI

VGS 5 10 15 20ID

(mA)0 0.48 12 27

From the graphVGSQ = 12.5 vIDQ = 6.7 mA

v4.14RRIVV DSDDDDS

Page 68: Field Effect Transistor (FET)

68

Combination NetworksExample1: Determine the levels of VD and VC for the

given network:Solution:

v62.3k24k8216k24

RRVRV

21

CC2B

v92.27.062.3VVV BEBE

mA825.1k6.192.2

RV

RV

IE

E

E

RE

E

mA825.1II EC

CSD III

v07.11)k7.2)(mA825.1(16)k7.2(I16V DD

Page 69: Field Effect Transistor (FET)

69

2

p

GSQDSSDQ V

V1II

Plot the following equation

From the plot, VGSQ = -3.7 v

NowVC = VB – VGSQ = 3.62 – (-3.7) = 7.32 v

Page 70: Field Effect Transistor (FET)

70

Example 2: Determine VD for the given network.Solution:From the JFET:VGS = -IDRS = -ID(2.4k)From this equation, the selfBias line is plotted as shown Below.

Page 71: Field Effect Transistor (FET)

71

The resulting Q_point is at:VGSQ = -2.6 V, IDQ = 1mA

For the BJT:IE IC = ID = 1mAIB = IC/ = 1mA/80 = 12.5AVB = VCC – IBRB = 16 – 12.5A470k = 10.125 VVE = VD = VB – VBE = 10.125 – 0.7 = 9.425 V

Page 72: Field Effect Transistor (FET)

72

Example 3: For the network of Fig. (a), determine:VG , VGSQ, IDQ, IE, IB, VD and VC.Solution:VG = 3.3 VVGSQ = -1.25 VIDQ = 3.75 mAIE = 3.75 mAIB = 23.44AVD = 11.56 VVC = 15.88 V

Fig. (a)