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From Section 12.15, or by letting L ! 0 in Problem 12.6(a), Qs For this large Qs -value, Rp % Rs Q2 1010 M s Cp % Cs 20 pF 1 1 6370 !Cs Rs 2 50 103 20 10 12 25

Given: Right ^ABC with right angle at C Right ^DEF with right angle at F AB > DE, BC > EF To Prove: ^ABC > ^DEF Plan: Move the two given triangles together so that BC coincides with EF, forming an isosceles triangle. The given triangles are proved congruent by using Theorem 1 and SAA.

The dependent current source drives into Rep , where 1 1 1 1 1 1 1 1 S Rep rds RD RL 30 103 2 103 2 103 967:74 and so Eliminating vgs between (1) and (2) yields Av vL 0:97 gm Rep 0:97 2 10 3 967:74 1:88 vi vL gm vgs Rep (2)

12.19 A variable-frequency source of V 100 08 V is applied to a series RL circuit having R 20 and L 10 mH. Compute I for ! 0, 500, 1000, 2000, 5000 rad/s. Plot all currents on the same phasor diagram and note the locus of the currents.

PROOF:

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Z R jXL R j!L Table 12-2 exhibits the required computations. With the phasor voltage at the angle zero, the locus of I as ! varies is the semicircle shown in Fig. 12-45. Since I VY, with constant V, Fig. 12-45 is essentially the same as Fig. 12-28(c), the admittance locus diagram for the series RL circuit. Table 12-2 !, rad/s 0 500 1000 2000 5000 XL ; 0 5 10 20 50 R; 20 20 20 20 20 Z; 20 08 20:6 14:048 22:4 26:578 28:3 458 53:9 68:208 5 08 4:85 14:048 4:46 26:578 3:54 458 1:86 68:208 I; A

Statements 1. BC > EF 2. Move triangles ABC and DEF together so that BC coincides with EF, and A and D are on opposite sides of BC. 3. /C and /F are right angles. 4. /ACD is a straight angle. 5. AD is a straight line segment. 6. AB > DE 7. /A > /D 8. ^ABC > ^DEF

Show that a small-signal equivalent circuit for the common-drain FET ampli er of Fig. 4-15 is given by Fig. 7-12(b).

12.20 The circuit shown in Fig. 12-46 is in resonance for two values of C when the frequency of the driving voltage is 5000 rad/s. Find these two values of C and construct the admittance locus diagram which illustrates this fact.

Reasons 1. Given 2. A geometric figure may be moved without changing its size or shape. Equal lines may be made to coincide. 3. Given 4. The whole equals the sum of its parts. 5. The sides of a straight angle lie in a straight line. 6. Given 7. If two sides of a triangle are congruent, the angles opposite these sides are congruent. 8. SAA.

The voltage-source model of Fig. 7-1(b) has been inserted in the ac equivalent of Fig. 4-15, and the result redrawn to give the circuit of Fig. 7-12(a), where RG is determined as in Problem 4.6. Voltage vgd , which is

At the given frequency, XL 3 . Then the admittance of this xed branch is 1 0:147 j0:088 S 5 j3

Given: Circle O, diameter AB ' CD To Prove: CE > ED, BC > BD, AC > AD Plan: Congruent triangles are formed when radii are drawn to C and D, proving CE > ED. Equal central angles are used to prove BC > BD; then the Subtraction Postulate is used to prove AC > AD.

m L m + 1 gd _

Y1

PROOF:

CHAP. 12]

Lo _

Statements 1. Draw OC and OD. 2. 3. 4. 5. 6. OC > OD AB ' CD /OEC and /OED are right angles. OE > OE ^OEC > ^OED

Fig. 7-10

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