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Answer the following questions relating to a CE-connected transistor: (a) How are the input characteristics (iB versus vBE ) a ected if there is negligible feedback of vCE (b) What might be the e ect of a too-small emitter-base junction bias (c) Suppose the transistor has an in nite output impedance; how would that a ect the output characteristics (d) With reference to Fig. 3-9(b), does the current gain of the transistor increase or decrease as the mode of operation approaches saturation from the active region

12.41. State the equation of the line or pair of lines which is the locus of points (a) Whose coordinates are equal (b) Whose ordinate is 5 more than the abscissa (c) Whose abscissa is 4 less than the ordinate (d) Whose ordinate exceeds the abscissa by 10 (e) The sum of whose coordinates is 12 (f) The difference of whose coordinates is 2 (g) Equidistant from the x-axis and y-axis (h) Equidistant from x y 3 and x y 7

!0

(a) The family of input characteristics degenerates to a single curve one that is frequently used to approximate the family. (b) If IBQ were so small that operation occurred near the knee of an input characteristic curve, distortion would result. (c) The slope of the output characteristic curves would be zero in the active region. (d) iC decreases for constant iB ; hence, the current gain decreases.

(12.16)

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! ! !0 Consequently,

Use a small-signal h-parameter equivalent circuit to analyze the ampli er of Fig. 3-10(a), given RC RL 800 , Ri 0; R1 1:2 k , R2 2:7 k ; hre % 0; hoe 100 S; hfe 90, and hie 200 . Calculate (a) the voltage gain Av and (b) the current gain Ai .

12.42. Describe the locus of each of the following equations: y 3 5 (a) y 2x 5 (c) x 2 4 y 3 1 4 (b) (d) y 2x x 2

2 The energy dissipated per cycle (in the resistor) is Wd Imax R =!. W 1=!CR ! !0 Q 2 s max !L=R ! ! !0 Wd

12.43. State the equation of a line which passes through the origin and has a slope of (a) 4; (b) (d)

Fig. 12-37 (b) For the parallel combination with applied voltage v t , 1 2 1 2 q Ws LIL 2 2C C and If v 0, then qC 0 and iL IL max Vmax !L dWs di q LiL L C iC v iL iC 0 dt dt C

(a) The small-signal circuit is shown in Fig. 6-13, where RB R1 R2 = R1 R2 831 . division in the collector circuit, iL RC 1=hoe h i RC 1=hoe RL 1=hoe RL RC fe b By current

2 5;

2 Vmax 2L!2

LL = Lce _

2; (c) 2; (12.17)

2 Vmax =R!.

Fig. 6-13

A three-element series circuit contains R 10 , L 5 mH, and C 12:5 mF. Plot the magnitude and angle of Z as functions of ! for values of ! from 0.8 !0 through 1:2 !0 .

(e) 0.

p !0 1= LC 4000 rad/s. At !0 , XC 1 20 4000 12:5 10 6

12.44. State the equation of a line which has a y- intercept of (a) 5 and a slope of 4 (b) 2 and a slope of (c) 3 (d) 8 and is parallel to y (e) 3 and is parallel to y

CHAP. 6]

CHAP. 12]

12.45. State the equation of a line which has a slope of 2 and passes through (a) (1, 4); (b) ( 2, 3); (c) ( 4, 0); (d) (0, 7). (12.17) 12.46. State the equation of a line (a) Which passes through the origin and has a slope of 4

The voltage gain is then Av hfe RL RC vL RL iL 90 800 2 173:08 vi hie ib hie RC RL hoe RL RC 200 1600 100 10 6 800 2 RB i RB hie i i RB iL RB hie 831 200 173:08 34:87 A Ai L 800 1031 ii RB hie ib RL RB hie v ib 1

The values of the reactances at other frequencies are readily obtained. A tabulation of reactances and impedances appear in Fig. 12-39(a), and Fig. 12-39(b) shows the required plots. ! 3200 3600 4000 4400 4800 XL 16 18 20 22 24 XC 25 22.2 20 18.2 16.7 10 j9 10 j4:2 10 10 j3:8 10 j7:3 (a) Z 13:4 428 10:8 22:88 10 08 10:7 20:88 12:4 36:28

(12.17)

Fig. 12-39

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