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This example illustrates the importance of having the function expressed as a fraction in the right way. Suppose we had e x chosen the wrong way, and tried to evaluate the same limit as lim . Then repeated application of L H pital s rule x + x n would have given e x ( 1)e x ( 1)2 e x = lim = ... lim n = lim (n+1) 2 (n)(n + 1)x (n+2) x ( n)x ( 1) and we should never have arrived at a de nite value. (e) See Problem 34.13(c). By L H pital s rule, lim ln x = lim 1/x = lim 1 =0

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Example 8.5. For the ampli er of Fig. 3-10, assume that CC ! 1 but that the bypass capacitor CE cannot be neglected. Also, let hre hoe % 0 and Ri 0. Find an expression that is valid for small signals and that gives (a) the voltage-gain ratio Av s at any frequency; then nd (b) the voltage-gain ratio at low frequencies, (c) the voltage-gain ratio at higher frequencies, and (d) the low-frequency cuto point. (e) Sketch the asymptotic Bode plot for the ampli er (amplitude ratio only). (a) The small-signal low-frequency equivalent circuit (with the approximation implemented) is displayed in Fig. 8-4. In the Laplace domain, we have ZE RE k 1 R 1=sCE RE E sCE RE 1=sCE sRE CE 1

8:11

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Since ln x + and 1/x 0, it is not clear what the limit is. Let y = (ln x)1/x . Then ln y = L H pital s rule, 1 1 . ln (ln x) 1 ln x x = lim lim ln y = lim = lim =0 x + x + x + x + x ln x x 1 Therefore, (2) Find lim x 1/x .

LL _

Fig. 8-4

Since x + and 1/x 0, the limit is not obvious. Let y = x 1/x . Then ln y = 0 by (e) above. Hence, lim y =

We next note that IE Ib hfe Ib hfe 1 Ib Then KVL and (8.12) yield Vi hie Ib ZE IE hie hfe 1 ZE Ib But, by Ohm s law, VL hfe Ib RC kRL hfe RC RL I RC RL b 8:14 8:13 8:12

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Solving (8.13) for Ib , substituting the result into (8.14), using (8.11), and rearranging give the desired voltagegain ratio: Av s hfe RC RL VL sRE CE 1 Vi RC RL sRE CE hie hie hfe 1 RE 8:15

(b) The low-frequency voltage-gain ratio is obtained by letting s ! 0 in (8.15): Av 0 lim hfe RC RL VL Vi RC RL hie hfe 1 RE 8:16

CHAP. 36]

Comparison of ( 8.16) with (1) of Problem 6.7 (but with hoe 0) shows that inclusion of the bypass capacitor in the analysis can signi cantly change the expression one obtains for the voltage-gain ratio. (c) The higher-frequency (midfrequency) voltage-gain ratio is obtained by letting s ! 1 in (8.15): Av 1 lim hfe RC RL hfe RC RL VL RE CE 1=s lim s!1 Vi RC RL RE CE hie hie hfe 1 RE =s hie RC RL 8:17

CHAP. 8]

Warning: When the conditions for L H pital s rule do not hold, use of the rule usually leads to false results. EXAMPLE

(d) Equation (8.15) can be rearranged to give Av s hfe RC RL RC RL hie hfe 1 RE sRE CE 1 RE CE hie s 1 hie hfe 1 RE 8:18

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which clearly is of the form Av s kv Thus, we may use (8.18) to write !1 and !2 1 1 1 CE RE 1 hie hfe 1 RE 2 RE CE hie (8.19) (8.20) 1 s 1 2 s 1

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