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(g) (0, 3) (h) ( 2, 0)

(a) Since ICQ1 f ICBO1 ; ICBO2 ; VBEQ1 ; VBEQ2 ; 1 ; 2 , its total di erential is given by @ICQ1 @ICQ1 @ICQ1 dI dI dVBEQ1 @ICBO1 CBO1 @ICBO2 CBO2 @VBEQ1 @ICQ1 @ICQ1 @ICQ1 dVBEQ2 d 1 d 2 @VBEQ2 @ 1 @ 2 1

For the RLC series circuit, the Y-locus, with ! as the variable, may be determined by writing Y G jB whence G R R2 X 2 1 R jX R jX R2 X 2 X B 2 R X2

(i) (0,

Both G and B depend on ! via X. Eliminating X between the two expressions yields the equation of the locus in the form 2 G 1 2 2 1 G2 B2 or G B R 2R 2R which is the circle shown in Fig. 12-30. and ! !h . Note the points on the locus corresponding to ! !l , ! !0 ,

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Using the method of Section 5.3, we may write this as ICQ1 % SI1 ICBO1 SI2 ICBO2 SV1 VBEQ1 SV2 VBEQ2 S 1 1 S 2 2 (b) The sensitivity factors in (1) may be evaluated with the use of (5) of Problem 5.17: @ICQ1 R F 2 R E @ICBO1 RF = 1 2 RE @ICQ1 2 RE @ICBO2 RF = 1 2 RE @ICQ1 @ICQ1 1 SV2 @VBEQ1 RF = 1 2 RE @VBEQ2 @ICQ1 RF VCC VBEQ1 VBEQ2 ICBO1 RF 2 RE ICBO2 2 RE @ 1 RF 1 2 RE 2 @ICQ2 1 RE RF ICBO1 ICBO2 1 VCC VBEQ1 VBEQ2 ICBO1 RF @ 2 RF 1 2 RE 2 2

11) 2

Fig. 12-30

Execute hEx9_12.CIRi and use the Probe feature of PSpice to plot the gain magnitude Mdb as shown in Fig. 9-11. The low-frequency gain magnitude is seen to have the value predicted by the results of Example 9.9. ! 10 103 Mdbj! 0 20 log R=R1 20 log 20 db 1 103

(j) (21, 0) 2

For the practical tank circuit examined in Section 12.14, the Y-locus may be constructed by combining the C-branch locus and the RL-branch locus. To illustrate the addition, the points corresponding to frequencies !1 < !2 < !3 are marked on the individual loci and on the sum, shown in Fig. 12-31(c). It is seen that jYjmin occurs at a frequency greater than !a ; that is, the resonance is highimpedance but not maximum-impedance. This comes about because G varies with ! (see Section 12.14), and varies in such a way that forcing B 0 does not automatically minimize G2 B2 . The separation of

12.2 Coordinates of points in the four quadrants What are the signs of the coordinates of (a) a point in quadrant I; (b) a point in quadrant II; (c) a point in quadrant III; (d) a point in quadrant IV Show which coordinate has a sign and which zero value for a point between quadrants (e) IV and I; (f) I and II; (g) II and III; (h) III and IV.

Fig. 12-31

Fig. 9-11

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