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"Chapter 1 - The Op Amp's Place in the World" - HTL Wien 10

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VREF<br />

VIN<br />

Figure 4–8. Non<strong>in</strong>vert<strong>in</strong>g <strong>Op</strong> Amp<br />

– Input Voltage – V<br />

V IN<br />

RG<br />

RG<br />

RF<br />

_<br />

+<br />

RF<br />

VCC<br />

0<br />

0 1 2 3 4 5<br />

VOUT – Output Voltage – V<br />

Figure 4–9. Transfer Curve for Non<strong>in</strong>vert<strong>in</strong>g <strong>Op</strong> Amp<br />

5<br />

4<br />

3<br />

2<br />

1<br />

TLV2472<br />

VOUT<br />

S<strong>in</strong>gle-Supply <strong>Op</strong> Amp Design Techniques<br />

Circuit Analysis<br />

<strong>The</strong>re are many possible variations of <strong>in</strong>vert<strong>in</strong>g and non<strong>in</strong>vert<strong>in</strong>g circuits. At this po<strong>in</strong>t<br />

many designers analyze <strong>the</strong>se variations hop<strong>in</strong>g to stumble upon <strong>the</strong> one that solves <strong>the</strong><br />

circuit problem. Ra<strong>the</strong>r than analyze each circuit, it is better to learn how to employ simultaneous<br />

equations to render specified data <strong>in</strong>to equation form. When <strong>the</strong> form of <strong>the</strong> desired<br />

equation is known, a circuit that fits <strong>the</strong> equation is chosen to solve <strong>the</strong> problem. <strong>The</strong><br />

result<strong>in</strong>g equation must be a straight l<strong>in</strong>e, thus <strong>the</strong>re are only four possible solutions.<br />

4-7

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