Ideal Op-Amps and Basic Circuits

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    Op-Amp

    Operational Amplifier

    Non Inverting Amplifier

    Inverting Amplifier

    Adder (and Subtractor using an Inverter)

    Differential Amplifier Integrator

    Differentiator

    Op-Ampname derives from early usage of these elements in

    performing mathematical operat ionsin analog computers.

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    Three Ways to Examine Op-Amp

    Behavior

    Consider as an Ideal Op-Amp

    Component

    Consider as a Feedback Model

    and Examine Behavior

    Perform Conventional CircuitAnalysis

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    VE= VIN+- VIN-

    VOUT= a * VE

    VIN+

    VIN-

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    Ideal Op-Amp Model

    VE= VIN+- VIN-

    VOUT= a * VE

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    Behavior of Feedback Model

    of

    Non Inverting Amplifier

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    Behavior of Feedback Model

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    Behavior of Feedback Model

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    Behavior of Feedback Model

    Summary

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    Circuit Analysis Approach

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    Circuit Analysis Approach

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    Op-Amp

    Operational Amplifier

    Non Inverting Amplifier

    Inverting Amplifier

    Adder (and Subtractor using an Inverter)

    Differential Amplifier Integrator

    Differentiator

    Op-Ampname derives from early usage of these elements in

    performing mathematical operat ionsin analog computers.

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    Differential Amplifier Circuit Analysis

    a (V+- V-)

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    Differential Amplifier Circuit Analysis

    a (V+- V-)

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    Differential Amplifier Circuit Analysis

    a (V+- V-)

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    Differential Amplifier Circuit Analysis

    a (V+- V-)

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    Differential Amplifier Circuit Analysis

    a (V+- V-)

    ZF/ ZG

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    Common Mode Rejection

    Ratio

    vicm

    v2

    v1

    vi1 vi2vid/ 2

    vid/ 2

    v2

    v1

    Original Inputs Model of inputs with common-

    mode and differential-mode

    components

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    cmA

    ACMRR

    whereAis the differential

    mode gain andAcm

    is thecommon mode gain

    dBA

    ACMRR

    cm

    dB log20

    Ideally: CMRR Typically: 60 dB CMRR120 dB

    Common Mode Rejection Ratio

    CMRR

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    Assumes R2 = R4and R1 = R3

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    Differential Amplifier Circuit Analysis

    with Component Imbalance

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    Differential Amplifier Circuit Analysis

    with Component Imbalance

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    Differential Amplifier Circuit Analysis

    with Component Imbalance

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    Differential Amplifier Circuit Analysis

    with Component Imbalance

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    Differential Amplifier Circuit Analysis

    with Component Imbalance

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    The Maximum Power Transfer Theoremsimply

    states, the maximum amount of power will be

    dissipated by a load resistance when that loadresistance is equal to the Thevenin/Norton resistance

    of the network supplying the power.

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    To create the Thevenin Equivalent Circuit we need:1. Value of the Thevenin Voltage Source

    2. Value of the Thevenin Resistance

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    Instrumentation Amplifier

    121

    2

    3

    4 21 vvR

    R

    R

    Rvv refout -

    -

    vout

    R3

    v1

    R2

    R3

    v2

    R1

    R2

    R4

    R4

    vref

    -

    -

    1

    2

    3

    4

    12

    21R

    R

    R

    R

    vv

    vvG

    refout

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    f

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    Instrumentation Amplifier

    ExampleBu rr-Brown INA118

    Parameters: kRRkRRR G 6025 4321

    - ININrefoout VvVvvVv 12 Ref

    GIN

    o

    R

    kVG

    -

    -

    -

    501

    VV

    Ref

    IN

    If RG 49.9,

    G 150,000

    49.91,003

    Gain:

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    Instrumentation Amp (cont.)A feedback network may also be included with the instrumentation amplifier.

    vout

    R3

    v1

    R2

    R3

    vdiff = v2- v12R

    1

    R2

    R4

    R4

    R

    C

    RCs

    Gs

    sV

    sV

    diff

    out

    1

    v2

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