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The two most widely used methods of calculating interest are the cancellation method and the 6 per cent, 60-days method.

Fig. 8-17 The second-stage input impedance is given by (6.47) if hie is replaced with hie2 kRB2 hie2 kR21 kR22 : Zin2 Now, from (2) of Problem 8.3, Vo1 sZin2 C2 0 Av Vi sC2 Zin2 Zo1 1 and rearranging yields the rst-stage gain as Av1 Vo1 sZin2 C2 0 Av Vi sC2 Zin2 Zo1 1 6 5 hie2 RB2 hie2 R21 R22 hie2 RB2 hie2 R21 R22 R21 R22 4

(37.5)

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The second-stage gain follows directly from (6.46) if RL is replaced with RC2 : Av2 Consequently, the overall gain is

Substituting (1) into (7) and simplifying yield the desired gain: Av s hfe1 hfe2 RC1 RC2 Req sZin2 C2 hie1 hie2 Req Ri sC2 Zin2 Zo1 1 8

Inverse Cosecant (Arc Cosecant)

In the cascaded ampli er of Problem 8.7 (Fig. 6-22 with C1 ; CE ! 1), let hie1 hie2 1500 , hfe1 hfe2 40; C2 1 F; Ri 1k ; RC1 10 k ; RC2 20 k , and RB1 RB2 5 k . Determine (a) the low-frequency gain, (b) the midfrequency gain, and (c) the low-frequency cuto point.

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(a) Letting s ! 0 in (8) of Problem 8.7 makes apparent the fact that the low-frequency gain Av 0 0. (b) The midfrequency gain is determined by letting s ! 1 in (8) of Problem 8.7: From (2), (3), and (4) of Problem 8.7, Av 1 lim Av s

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Fig. 37-7

hfe1 hfe2 RC1 RC2 Req Zin2 hie1 hie2 Req Ri Zin2 Zo1 h R 1500 5000 1153:8 Req ie1 B1 6500 hie1 RB1 Zo1 RC1 10 k h R 1500 5000 1153:8 Zin2 ie2 B2 6500 hie2 RB2

Then (c)

40 40 10 103 20 103 1153:8 1153:8 7881:3 1500 1500 2153:8 1153:8 10 103

0 < x /2 or < x 3 /2

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The low-frequency cuto point is computed from the lag term in (8) of Problem 8.7: fL !L 1 1 14:3 Hz 2 2 C2 Zin2 Zo1 2 1 10 6 1153:8 10 103

The two coupling capacitors in the CB ampli er of Fig. 6-15 are identical and cannot be neglected. Assume hrb hob 0. (a) Find an expression for the voltage-gain ratio VL =VS . (b) Find an expression for the midfrequency voltage-gain ratio.

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[|y| 1]

(a) The small-signal low-frequency equivalent circuit is given in Fig. 8-18. Applying Ohm s law in the Laplace domain, we obtain IS VS sCC VS 1=sCC RE hib = RE hib sCC RE hib = RE hib 1

LL _

Interpret csc 1 x as the angle (in the rst or third quadrant) whose cosecant is x. Then, 1 Dx (csc 1 x) = x x2 1 1 dx = csc 1 x + C

Fig. 8-18

CHAP. 8]

(37.6)

Voltage division then gives Ie RE RE sCC I V hib RE S hib RE sCC RE hib = RE hib 1 S 1

2,000

By current division at the output, VL RL IL RL shfb RL RC CC Ie RC h I RC 1=sCC RL fb e sCC RL RC 1 2

37.1 A one-one function has an inverse. Prove, conversely, that a function with an inverse is one-one.

The two coupling capacitors in the CB ampli er of Fig. 6-15 are identical. Also, hrb hob 0. (a) Find an expression for the current-gain ratio Ai s that is valid at any frequency. (b) Find an expression for the midfrequency current-gain ratio.

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