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A JFET for which (4.2) holds is biased by the voltage-divider arrangement of Fig. 4-5. (a) Find IDQ as a function of IDSS ; Vp0 , and VGG . (b) Find the total di erential of IDQ , and make reasonable linearity assumptions that allow you to replace di erentials with increments so as to nd an expression analogous to (5.13) for the JFET.

(a) We use (4.4) to nd an expression for VGSQ and then use (4.2) to obtain VGG IDQ RS 2 IDQ IDSS 1 Vp0 which we can solve for IDQ : IDQ

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Thus, the curve moves upward without bound toward the right, and downward without bound toward the left.

(b) Since VGSQ depends upon the bias network chosen, our result will have more general application if we take the di erential of (4.2) and then specialize it to the case at hand, instead of taking the di erential of (2). Assuming that IDSS ; Vp0 ; and VGSQ are the independent variables, we have, for the total di erential of (4.2), dIDQ @IDQ @IDQ @IDQ dI dVp0 dVGSQ @IDSS DSS @Vp0 @VGSQ 3

100* 100

For the case at hand, VGSQ is given by (4.4), from which dVGSQ RS dIDQ Substituting (4) into (3) and rearranging, we nd dIDQ @IDQ =@IDSS @IDQ =@Vp0 dI dVp0 1 RS @IDQ =@VGSQ DSS 1 RS @IDQ =@VGSQ 5 4

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The second-derivative test tells us nothing when f (c) = 0 and f (c) = 0. This is shown by the examples in Fig. 23-7, where, in each case, f (0) = f (0) = 0.

The assumption of linearity allows us to replace the di erentials in (5) with increments and de ne appropriate stability factors: IDQ % SI IDSS SV Vp0 SI SV @IDQ =@IDSS 1 VGSQ =Vp0 1 RS @IDQ =@VGSQ 1 2RS IDSS =Vp0 1 VGSQ =Vp0

2 2 @IDQ =@IDSS 2IDSS 1 VGSQ =Vp0 VGSQ =Vp0 1 RS @IDQ =@VGSQ 1 2RS IDSS =Vp0 1 VGSQ =Vp0

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Fig. 23-7 To distinguish among the four cases shown in Fig. 23-7, consider the sign of the derivative f just to the left and just to the right of the critical point. Recalling that the sign of the derivative is the sign of the slope of the tangent line, we have the four combinations shown in Fig. 23-8. These lead directly to Theorem 23-4. Theorem 23.4 (First-Derivative Test for Relative Extrema): Assume f (c) = 0. { , +} If f is negative to the left of c and positive to the right of c, then f has a relative minimum at c. {+, } If f is positive to the left of c and negative to the right of c, then f has a relative maximum at c. {+, +} and { , } If f has the same signs to the left and right of c, then f has an in ection point at c. 23.3 GRAPH SKETCHING

6 7 8

The JFET of Fig. 4-5(b) is said to have xed bias if RS 0. parameters are given by the manufacturer of the device as

We are now equipped to sketch the graphs of a great variety of functions. The most important features of such graphs are: (i) Relative extrema (if any) (ii) In ection points (if any)

*$12,000 times 10% per year times (1/12) year equals $100 Solved Problem 5.4 (a) The balance in the Prepaid Insurance account, before adjust ments, is $1,800, and the amount expired during the year is $1,200. The amount needed for the adjusting entry required is _____. (b) A business pays weekly salaries of $4,000 on Friday. The amount of the adjusting entry necessary at the end of the scal period ending on Wednesday is _______. (c) On December 31, the end of the scal year, the supplies account had a balance before adjustment of $650. The scal supply inventory ac count on December 31 is $170. The amount of the adjusting entry is _______. Solution: (a) $1,200 (b) $2,400 (c) $480

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