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35.8 Sketch the graph of y = ex , and show that it is the re ection in the diagonal line y = x of the graph of y = ln x.

Fig. 7-31

In This :

In the circuit of Fig. 7-32, the triodes are identical, RG % 1, and RL rp = 1 ( RK . Show that the circuit is a di erence ampli er, meaning that vo f v1 v2 . Ans: vo RL v1 v2 = 2RL 2rp

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From Problem 35.7 we know that ex is positive and increasing, and that it approaches + on the right and approaches 0 2 on the left. Moreover, since Dx ex = ex > 0, the graph will be concave upward for all x. The graph is shown in Fig. 35-1(a). By Theorem 35.1, y = ex is equivalent to x = ln y. So, a point (a, b) is on the graph of y = ex if and only if (b, a) is on the graph of y = ln x. But the points (a, b) and (b, a) are symmetric with respect to the line y = x, by Problem 6.4. In general, the graphs of any pair of inverse functions are mirror images of each other in the line y = x.

+ RG RG RK _

Fig. 7-32

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(a) Let > 0. To prove continuity at x, we must show that there exists > 0 such that |u x| < implies |eu ex | < . Let 1 be the minimum of /2 and ex /2. Since ln is increasing and continuous, the range of ln on ex 1 , ex + 1 is an interval (c, d) containing x. Let > 0 be such that x , x + is included within (c, d). Then, for any u, if |u x| < , it follows that |eu ex | < 1 < . (b) The proof will consist in showing that ex+h ex = ex h h 0 lim ex eh ex ex+h ex eh 1 eh 1 = = ex , it will suf ce to show that lim = 1. h h h h h 0 Let k = eh 1. Then eh = 1 + k and, therefore, h = ln (1 + k), by Theorem 35.1. Since ex is continuous and e = 1, k 0 as h 0. Hence, Because eh 1 k = lim h h 0 k 0 ln 1 + k 1 = lim k 0 ln 1 + k ln 1 k 1 = ln 1 + k ln 1 lim k k 0 lim But lim

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In the analyses of the two preceding chapters, we assumed operation in the midfrequency range, in which the reactances of all bypass and coupling capacitors can be considered to be zero while all inherent capacitive reactances associated with transistors are in nitely large. However, over a wide range of signal frequencies, the response of an ampli er is that of a band-pass lter: Low and high frequencies are attenuated, but signals over a band (or range) of frequencies between high and low are not attenuated. The typical frequency behavior of an RC-coupled ampli er is illustrated by Fig. 8-1(a). In practical ampli ers the midfrequency range spans several orders of magnitude, so that terms in the gain ratio expression which alter low-frequency gain are essentially constant over the high-frequency range. Conversely, terms that alter high-frequency gain are practically constant over the low-frequency range. Thus the high- and low-frequency analyses of ampli ers are treated as two independent problems.

|A| Low-frequency range Amid Amid 2 Midfrequency range I1 (s) + V1 (s) _ T (s) = N (s) D (s) I2 (s) + V2 (s) _

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[since ln 1 = 0]

Fig. 8-1

CHAP. 8]

ln 1 + k ln 1 eh 1 is the derivative Dx ln x = 1 at x = 1; that is, it is equal to 1. Hence, lim = 1. x k h k 0 h 0

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