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By the result of Example 9.3 and (1), R R vS1 1 2 v2 1 2 R1 R1 2 R vS2 vo2 1 2 R1 2 1 R 1 2 vS1 vS2 2 R1

The worksheet is one of the best ways yet devel oped of avoiding errors in the permanent account ing records. The worksheet also simpli es the work at the end of the period, such as preparing nan cial statements.

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The circuit of Fig. 9-15(a) (represented in the s domain) is a more practical di erentiator than that of Fig. 9-5, because it will attenuate high-frequency noise. (a) Find the s-domain transfer

(a) By Theorem 26.8, cos 2 = 2 cos2 1 = 2 (b) By Theorem 26.1,

IF (s) IS (s) VS (s) 1/sC + Vo (s)

Fig. 9-15

(a) cos 2 ; (b) sin ; (c) cos ( /2); (d) sin( /2).

CHAP. 9]

function relating Vo and VS . (b) Sketch the Bode plot (Mdb only), and how high-frequency noise e ects are reduced. Assume an ideal op amp.

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(a) In an ideal op amp the inverting terminal is a virtual ground, so IS s IF s . ZF s Then But whence R sRC 1 V s sRC 1 Vo s IF s o ZF s R sRC 1 sRC 1 Vo s R sC As in Example 9.9,

2 2 4 1=2 3 9

(b) From the result of part a, Mdb 20 log jA j! j 20 log !RC 40 log j j!RC 1j % 20 log !RC 20 log !RC for !RC 1 for !RC ! 1

Figure 9-15(b) is a plot of this approximate (asymptotic) expression for Mdb . For a true di erentiator, we would have vo K dvS dt or Vo sKVS

8 9 1 = 9 9 9

which would lead to Mdb 20 log !K. Thus the practical circuit di erentiates only components of the signal whose frequency is less than the break frequency f1 1=2 RC Hz. Spectral components above the break frequency including (and especially) noise will be attenuated; the higher the frequency, the greater the attenuation.

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In analog signal processing, the need often arises to introduce a level clamp (linear ampli cation to a desired output level or value and then no further increase in output level as the input continues to increase). One level-clamp circuit, shown in Fig. 9-16(a), uses series Zener diodes in a negative feedback path. Assuming ideal Zeners and op amp, nd the relationship between vo and vS . Sketch the results on a transfer characteristic.

5 2 2 4 =1 = 3 9 9 Then, since sin is negative for in the fourth quadrant, sin = 5/3. sin2 = 1 cos2 = 1 (c) By Theorem 26.9, 1 + cos 1 + (2/3) 3+2 5 = = = = 2 2 2 6 6 Since is in the fourth quadrant, 3 /2 < < 2 ; therefore, cos2 3 < < 4 2 Thus, /2 is in the second quadrant, and cos ( /2) is negative. Hence, cos (d) By Theorem 26.9, 1 1 cos 3 = 3 2 = 1 = sin2 = 2 2 2 6 2 5 = 2 6

1. The balances that appear in the rst two columns of the worksheet originate from the ________. 2. All changes in accounts appear in the ______ columns of the worksheet. 3. If the total of the debit column of the income statement in the worksheet is larger than the total of the credit column of the income state ment, the balance is said to be a _______ for the period. Answers: 1. ledger; 2. adjustment; 3. net loss

_ _ R1 V R2 Z2 _V (a)

Fig. 9-16

From part (c), /2 is in the second quadrant. Hence, sin ( /2) is positive. Thus, sin /2 = 1/ 6 = 6/6.

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