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Proof of Theorem A.5 on page 323: 2 3 n 1 2 3 4 + ar Let S = a + ar + ar + ar + . Then rS = a r + ar + ar + ar + n, (1 r)S = a(1 r n ), and thus S = a(1 r n )/(1 r). = a ar

CHAP. 14]

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Proof of Theorem A.6 on page 323: If 1 < r < 1, then as n increases without bound, rn shrinks down to zero. Let rn =0 in the formula in Theorem A.5. Proof of Theorem A.7 on page 323: Let S = 1 + 2 + 3 + + 3 + 2 + 1 also. Add these two equations, + n . Then S = n + summing the 2n terms on the right pairwise: (1 + n), (2 + (n 1)), etc. There are n pairs, and each pair has the same sum of n + 1. So the total sum on the right is n(n + 1). Then, since the sum on the left is 2S, the correct value of S must be n(n + 1)/2.

Fig. 14-46 14.37 For the coupled circuit shown in Fig. 14-47, nd the input impedance at terminals ab. Ans: 3 j36:3

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.net core qr code generator

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Fig. 3-2

Fig. 14-47 14.38 Find the input impedance at terminals ab of the coupled circuit shown in Fig. 14-48. Ans: 1 j1:5

The output is:

Fig. 14-48 14.39 Find the input impedance at terminals ab of the coupled circuit shown in Fig. 14-49. Ans: 6:22 j4:65

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MAXIMA AND MINIMA The seventeenth-century development of the calculus was strongly motivated by questions concerning extreme values of functions. Of most importance to the calculus and its applications were the notions of local extrema, called relative maximums and relative minimums. If the graph of a function were compared to a path over hills and through valleys, the local extrema would be the high and low points along the way. This intuitive view is given mathematical precision by the following de nition. De nition: If there exists an open interval a; b containing c such that f x < f c for all x other than c in the interval, then f c is a relative maximum of f . If f x > f c for all x in a; b other than c, then f c is a relative minimum of f . (See Fig. 3-3.) Functions may have any number of relative extrema. On the other hand, they may have none, as in the case of the strictly increasing and decreasing functions previously de ned. De nition: If c is in the domain of f and for all x in the domain of the function f x @ f c , then f c is an absolute maximum of the function f . If for all x in the domain f x A f c then f c is an absolute minimum of f . (See Fig. 3-3.) Note: If de ned on closed intervals the strictly increasing and decreasing functions possess absolute extrema.

Fig. 14-49

{22, 33, 44, 55, 66, 77, 88, 99} search(a, 44): 2 search(a, 50): -1 search(a, 77): 5 search(a, 100): -1

Obtain Thevenin and Norton equivalent circuits at terminals ab of the coupled circuit shown in Fig. 14-50. Ans: V 0 7:07 458 V; I 0 1:04 27:98 A; Z 0 6:80 72:98

CHAP. 2]

Fig. 14-50

CHAP. 3]

For the ideal transformer shown in Fig. 14-51, nd I1 , given IL1 10:0 08 A Ans: 16:5 14:048 A IL2 10:0 36:878 A IL3 4:47 26:578 A

The search() method returns the index of the target x: search(a, 44) returns 2, because a[2] = 44; search(a, 77) returns 5, because a[5] = 77. The method returns 1 when the target is not in the array: search(a, 50) returns 1, because 50 is not in the array.

Fig. 14-51

When the secondary of the linear transformer shown in Fig. 14-52 is open-circulated, the primary current is I1 4:0 89:698 A. Find the coe cient of coupling k. Ans: 0:983

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.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator

.net core qr code generator