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The ampli er of Fig. 9-9 has been shown in Example 9.10 to be a signal-conditioning ampli er with gain sensitive to the polarity of vS . Use SPICE methods to simulate this ampli er if R1 10 k and R2 R3 20 k . Use the op amp model of Section 9.12. The ideal diode can be realized by specifying the emission coe cient n 1 10 10 . Use the simulation results to validate (9.21) and (9.22).

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(i) sec 1 ( 2) 37.14 (a) Let = cos 1 ( 1 ). Find the values of sin , tan , cot , sec , and csc . 3 (b) Let = sin 1 ( 1 ). Find cos , tan , cot , sec , and csc . 4 37.15 Compute the following values: 4 (a) sin cos 1 5 1 1 tan 1 2 (d) sin cos 5

The netlist code that describes the circuit is as follows:

Prb9_25.CIR vs 1 0 SIN( 0V 0.5V 1000Hz ) R1 1 2 10kohm R2 2 4 20kohm D2 4 3 DMOD R3 2 3 20kohm X1 2 0 3 0 OPAMP .SUBCKT OPAMP 1 2 3 4 * Model Inv NInv Out Com Rd 1 2 500kohm E 5 4 (1,2) -le5 Ro 5 3 100ohm .ENDS OPAMP .MODEL DMOD D(n=le-10) ; Ideal diode .TRAN 1us 2ms .PROBE .END

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Execute hPrb9_25.CIRi and use the Probe feature of PSpice to yield Fig. 9-30 where it is seen that for vS > 0, Av 0:5=0:5 1. By (9.21), the predicted gain is Av R2 R3 20 103 20 103 1 R1 R2 R3 10 103 20 103 20 103 By (9.22), the expected gain is

Thus, (9.21) is validated. From Fig. 9-30 for vS < 0, Av 1=0:5 2. Av Hence, (9.22) is also validated.

(e) sin 1 (sin )

Before any rm can sell merchandise, it must purchase goods to be resold. Purchasing goods for resale is synonymous with incurring an expense. Cost accounts are similar to expense accounts, because both decrease the owners capital and both are temporary. In order to record the cost of all goods bought during an accounting period, a new account, Purchases, must be established.

Add an inverting ampli er (see Fig. 9-2) to the output for the circuit of Fig. 9-28 to give a positive transfer function. Select the resistor values for this inverting ampli er to adjust the low-

Fig. 9-30

Fig. 9-31

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[Hints: Part (b) 52 + 122 = 132 ; part (c) cos (u + v) = cos u cos v sin u sin v; part (e) is a trick question.] 37.16 Find the domain and the range of the function f (x) = cos (tan 1 x). 37.17 Differentiate: (a) sin 1 x + cos 1 x (b) tan 1 x + cot 1 x (c) sec 1 x + csc 1 x (d) tan 1 x + tan 1 1 x

frequency voltage gain of the complete network to unity. Let C1 C2 0:001 F, R1 500 k , and R2 15 k . Then from Problem 9.21, 1= 1 1=R1 C1 2 106 rad=s > 1= 2 1=R2 C2 66:7 krad=s, making the circuit a lag-lead network. Use SPICE methods to generate the Bode plot of this circuit over the frequency range from 100 Hz to 10 MHz. The op amp model of Section 9.12 is applicable.

Netlist code describing the circuit is shown below:

CHAP. 37]

Note!

Prb9_26.CIR vs 1 0 AC 1V R1 1 2 500ohm C1 1 2 0.001uF R2 2 3 15kohm C2 2 3 0.001uF X1 2 0 3 0 OPAMP * Inverting amplifier to set * dc gain to unity R3 3 4 15kohm R4 4 5 500ohm X2 4 0 5 0 OPAMP .SUBCKT OPAMP 1 2 3 * Model Inv NInv Out Rd 1 2 500kohm E 5 4 (1,2) -le5 Ro 5 3 10ohm .ENDS OPAMP .AC DEC 250 100Hz 10MegHz .PROBE .END

Execute hPrb9_26.CIRi and use the Probe feature of PSpice to generate the gain magnitude plot (Mdb) and the phase plot (Phi) shown in Fig. 9-31. Notice that the phase angle plot begins to lag toward 908 at 0:1= 2 and then moves in a leading sense back to 08 at 10= 1 . Thus, the lag-lead characteristic is exempli ed.

37.19 What identity is implied by the result of Problem 37.18(i)

CHAP. 9]

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