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x dx 1 = tan + C 2 2 x2 + 4 (b) By Problem 37.8(b), with a = 3, dx 9 x2 (c) Complete the square: x 2 + 4x + 5 = (x + 2)2 + 1. Thus, dx x 2 + 4x + 5 Let u = x + 2. Then du = dx, and dx = (x + 2)2 + 1 du = tan 1 u + C = tan 1 (x + 2) + C u2 + 1 = dx (x + 2)2 + 1 = sin 1 x +C 3

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Two identical passive RC low-pass lter sections are to be connected in cascade so as to create a double-pole lter with corner frequency at 1= 1=RC. (a) Will simple cascade connection of these lters yield the desired transfer function T s 1= 2 = s 1= 2 (b) If not, how may the desired result be realized

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(a) With simple cascading, the overall transfer function would be Vo 1= 2 T0 2 Vi s 3 1= s 1= 2 which has two distinct negative roots. The desired result is not obtained because the impedance looking into the second stage is not in nite, and thus, the transfer function of the rst stage is not simply 1= = s 1= . (b) The desired result can be obtained by adding a unity follower (Fig. 9-13) between stages (see Problem 9.44), as illustrated in Fig. 9-27.

(d) Complete the square: x 2 2x + 7 = (x 1)2 + 6. Let u = x 1, du = dx, 2x = 2u + 2 So, 2x dx = x 2 2x + 7 2u du 2du + u2 + 6 u2 + 6 1 u [by Quick Formula II and Problem 37.8(a)]1 = ln (u2 + 6) + 2 tan 1 + C 6 6 x 1 2 = ln (x 2 2x + 7) + tan 1 + C 6 6 2u + 2 du = u2 + 6

Fig. 9-27

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(a) Find the transfer function for the circuit of Fig. 9-28. (b) In control theory, there is a compensation network whose transfer function is of the form s 1= 1 = s 1= 2 ; it is called a lead-lag network if 1= 1 < 1= 2 , and a lag-lead network if 1= 2 < 1= 1 . Explain how the circuit of Fig. 9-28 may be used as such a compensation network.

37.10 Evaluate sin (2 cos 1 ( 1 )). 3

(a) By extension of (9.5), R2 Vo Z2 C s 1= 1 sR2 C2 1 T s 1 R1 VS Z1 C2 s 1= 2 sR1 C1 1 where 1 R1 C1 and 2 R2 C2 . (b) To obtain unity gain, set C1 C2 . To obtain a positive transfer function, insert an inverter stage either before or after the circuit. Then, the selection of R1 > R2 yields 1= 1 < 1= 2 , giving the lead-lag network, and R1 < R2 results in 1= 2 < 1= 1 , giving the lag-lead network.

C1 0

Let = cos 1 ( 1 ). Then, by Theorems 26.8 and 26.1, 3 sin 2 = 2 sin cos = 2( 1 cos2 )(cos ) By de nition of the function cos 1 , angle is in the second quadrant (its cosine being negative), and so its sine is positive. Therefore, the plus sign must be taken in the above formula. 1 2 1 sin 2 = 2( 1 cos2 )(cos ) = 2 1 3 3 2 2 8 2 8 1 = = 1 = 3 9 3 9 3 9 4 2 2 2 2 = = 3 3 9

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