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Since the range of ln x is the set of all real numbers, there must exist such a number e. It can be shown that e = 2.718 . . . . [See Problem 35.30(c).] Theorem 35.1: The functions ex and ln x are inverses of each other: ln ex = x Indeed, substituting e for a in (35.1), ln ex = x ln e = x 1 = x If we replace x in this result by ln x, ln eln x = ln x Hence, eln x = x [since ln u = ln v implies u = v by Property 10, Section 34.2] and eln x = x

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For a triode with plate characteristics given by Fig. 7-8, nd (a) the perveance and (b) the ampli cation factor .

(a) The perveance can be evaluated at any point on the vG 0 curve. Choosing the point with coordinates iP 15 mA and vP 100 V, we have, from (4.9), iP

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Theorem 35.1 shows that the natural logarithm ln x is what one would call the logarithm to the base e ; that is, ln x is the power to which e has to be raised to obtain x: eln x = x. Theorem 35.2: ax = ex ln a . Thus, every exponential function ax is de nable in terms of the particular exponential function ex , which for this reason is often referred to as the exponential function. To see why Theorem 35.2 is true, notice that, by Theorem 35.1, ln ex ln a = x ln a But y = ax is the unique solution of the equation ln y = x ln a. Therefore, ex ln a = ax

(b) The ampli cation factor is most easily evaluated along the vP axis. From (4.9), for the point iP 0, vP 100 V; vG 4 V, we obtain vP 100 25 4 vG

Note!

Use the current-source small-signal triode model of Fig. 7-9(a) to derive the voltage-source model of Fig. 7-9(b).

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In Problem 35.9 it is shown that ex is differentiable and that: Theorem 35.3: Dx ex = ex . Thus, ex has the property of being its own derivative. All constant multiples Cex share this property, since Dx Cex = C Dx ex = Cex . Problem 35.28 shows that these are the only functions with this property. From Theorem 35.3, we have ex dx = ex + C Knowing the derivative of ex , we obtain from Theorem 35.2 Dx ax = Dx (ex ln a ) = ex ln a Dx x ln a =e This proves: Theorem 35.4: Dx ax = ln a ax ax dx = ax +C ln a

We need to nd the Thevenin equivalent for the circuit to the left of the output terminals in Fig. 7-9(a). If the independent source is deactivated, then vg 0; thus, gm vg 0, and the dependent current source acts as an open circuit. The Thevenin resistance is then RTh rp . The open-circuit voltage appearing at the output terminals is vTh gm vg rp vg where gm rp is the ampli cation factor. Proper series arrangement of vTh and RTh gives the circuit of Fig. 7-9(b).

For the ampli er of Example 7.6, (a) use (7.9) to evaluate the plate resistance and (7.10) to nd the transconductance.

(35.3)

a rp % vP 218 152 10 k iP vG 4 14:7 8:1 10 3

gm %

During a period of in ation or rising prices, the use of FIFO will have these effects, but in a declining economy the results will be reversed.

Find an expression for the voltage gain Av vp =vg of the basic triode ampli er of Fig. 4-12, using an ac equivalent circuit.

[by the chain rule]

The equivalent circuit of Fig. 7-9(b) is applicable if RL is connected from P to K. division in the plate circuit, vp RL vg R L rp so Av vp RL vg RL rp Then, by voltage

In the ampli er of Problem 4.27, let vS 2 cos !t V. (a) Draw the ac load line on Fig. 4-31. (b) Graphically determine the voltage gain. (c) Calculate the voltage gain using small-signal analysis.

or, in terms of antiderivatives,

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