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

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<strong>The</strong> simultaneous equations are given below.<br />

VREF<br />

Figure 18–13. DAC Current S<strong>in</strong>k to Actuator Interface Circuit<br />

+V<br />

1 m b<br />

4 2 b<br />

RF<br />

_<br />

+<br />

RF<br />

+V<br />

–V<br />

DAC to Actuator Analog Interface<br />

VO<br />

Design<strong>in</strong>g Low-Voltage <strong>Op</strong> Amp Circuits<br />

(18–30)<br />

(18–31)<br />

From <strong>the</strong>se equations we f<strong>in</strong>d that b = –2 and m = –3. <strong>The</strong> slope and <strong>in</strong>tercept values are<br />

substituted <strong>in</strong>to Equation 18–28 to get Equation 18–32.<br />

V (18–32)<br />

OUT –I (–m) IN b mIIN b<br />

<strong>The</strong> current equation for <strong>the</strong> circuit shown <strong>in</strong> Figure 18–13 is given below as Equation<br />

18–33, and after algebraic manipulation it becomes Equation 18–34.<br />

V OUT<br />

R F<br />

I IN V REF<br />

R G<br />

V OUT I IN R F V REF<br />

RF RG (18–33)<br />

(18–34)<br />

Compar<strong>in</strong>g terms between Equations 18–29 and 18–34 enables <strong>the</strong> extraction of m and<br />

b.<br />

R (18–35)<br />

F |m| 3<br />

|b| V REF<br />

RF RG 2<br />

5<br />

RF RG (18–36)<br />

(18–37)<br />

<strong>The</strong>se equations are written <strong>in</strong> terms of mA and kΩ. R G is selected as 51 kΩ, so R F =<br />

20 kΩ. When I IN = 2 mA, <strong>the</strong> compliance of <strong>the</strong> DAC is 0.0 V.<br />

18-19

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