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Evaluate the abstraction in the borrow functionality in the library problem. The borrow function appears in three classes: library, patron, and bookcopy. The best abstraction is if the borrow function in library knows as few details about the patron and bookcopy functions as possible. For example, does the borrow function need to know about the loan class As shown in Fig. 9-3, if the borrow function in library just calls the borrow function in one of the lower levels, then it has good abstraction. That lower class will be handle the details of creating the loan instance and passing the pointer to the other lower-level class.

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and L 1 kH: 1 1

1 3.08 1 3.89

and L 106 H b For k 1; R 100 100 13.27 The device p Fig. 13-30 is speci ed by its following Z-parameters: Z22 N 2 Z11 and N in Z12 Z21 Z11 Z22 NZ11 . Find Zin V1 =I1 when a load ZL is connected to the output terminal. Show that if Z11 ) ZL =N 2 we have impedance scaling such that Zin ZL =N 2 . Ans: 13.28 Zin ZL . N 2 ZL =Z11 For ZL ( N 2 Z11 ; Zin ZL =N 2 Hint: Use the series connection rule.

0.325. 0.257.

Relationships among F, x2, and t distributions 4.48. Verify that (a) F0.95 t2 , (b) F0.99 t2 . 0.975 0.995

Find the Z-parameters in the circuit of Fig. 13-31. Ans: Z11 Z22 s 3 1=s; Z12 Z21 s 1

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(a) Compare the entries in the first column of the F0.95 table in Appendix F with those in the t distribution under t0.975. We see that 161 (12.71)2, 18.5 (4.30)2, 10.1 (3.18)2, 7.71 (2.78)2, etc.

Fig. 13-31 13.29 Find the Y-parameters in the circuit of Fig. 13-32. Hint: Use the parallel connection rule. Ans: Y11 Y22 9 s 2 =16; Y12 Y21 3 s 2 =16

(b) Compare the entries in the first column of the F0.99 table in Appendix F with those in the t distribution under t0.995. We see that 4050 (63.66)2, 98.5 (9.92)2, 34.1 (5.84)2, 21.2 (4.60)2, etc.

Fig. 9-3

t2 1

Fig. 13-32

(p>2)

Two two-port networks a and b with transmission parameters Ta and Tb are connected in cascade (Fig. 1314). Given I2a I1b and V2a V1b , nd the T-parameters of the resulting two-port network. Ans: A Aa Ab Ba Cb , B Aa Bb Ba Db , C Ca Ab Da Cb , D Ca Bb Da Db

and therefore generalize the results of Problem 4.48. v in the density function for the F distribution [(45), page 116]. Then a f (u) v 2 1 b vv>2u

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0, and f (u) 0 for u 0. Now, by the definition of a percentile value, F1 F1 p) 1 p. Therefore, a v 2 1 b 3

Find the T- and Z-parameters of the network in Fig. 13-33. The impedances of capacitors are given. Hint: Use the cascade connection rule. Ans: A 5j 4, B 4j 2, C 2j 4, and D j3, Z11 1:3 0:6j, Z22 0:3 0:6j, Z12 Z21 0:2 0:1j

Comparing with (42), page 115, we see that the left-hand side of the last equation equals 2 P(0 T !F1 p)

If, however, the borrow function in library knows about the loan class, it can check the availability of the book, create the loan instance, and call both lower-level borrow functions to set the values of the loan instance. (See Fig. 94.)

Fig. 13-33 13.32 Find the Z-parameters of the two-port circuit of Fig. 13-34. Ans: Z11 Z22 1 Zb Za ; Z12 Z21 1 Zb Za 2 2

where T is a random variable having Student s t distribution with v degrees of freedom. Therefore, 1 p !F1 p) P(0 T 2 P(T P(T !F1 p) !F1 p) p 2 p 2 P(T

(p/2)

Fig. 13-34

!F1 p)

Find the Z-parameters of the two-port circuit of Fig. 13-35. Ans: 1 Zb 2Za Zb 1 Z2 b ; Z12 Z21 2 Za Zb 2 Za Zb

(p>2))

and this number is uniquely determined, since the density function of the t distribution is strictly positive. Therefore,

Fig. 13-35 13.34 Referring to the two-port circuit of Fig. 13-36, nd the T-parameters as a function of ! and specify their values at ! 1, 103 , and 106 rad/s.

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