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Using both an angle of elevation and an angle of depression Standing at the top of a lighthouse 200 ft high, a lighthouse keeper sighted both an airplane and a ship directly beneath the plane. The angle of elevation of the plane measured 25 ; the angle of depression of the ship measured 32 . Find (a) the distance d of the boat from the foot of the lighthouse, to the nearest 10 ft; (b) the height of the plane above the water, to the nearest 10 ft.

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2x x 2 on [0, 2]. [Hint: If y = f (x), then v dt = x.]

Fig. 8-14. A pth-order all-pole lattice filter. (a)The two-port network for the kth stage of the all-pole lattice filter. (b) Cascade of p lattice stages.

Fig. 8-9

If H ( z ) is an IIR filter with p poles and q zeros,

Using two angles of depression An observer on the top of a hill 250 ft above the level of a lake sighted two boats directly in line. Find, to the nearest foot, the distance between the boats if the angles of depression noted by the observer measured 11 and 16 .

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with q 5 p, a lattice filter implementation of H ( z ) consists of two components. The first is an all-pole lattice with reflection coefficients r l ,rz,. . , F, that implements I / A p ( z ) . The second is a tapped delay line with . coefficients cq(k). The structure is illustrated in Fig. 8-15 for the case in which p = 4. The relationship between the lattice filter coefficients cq(k)and the direct form coefficients bq(k) is given by

In nAB C of Fig. 8-10, m B AC In nABC, m BAC Hence, BB 90 16 90 11 74 . Then CB 79. Then CB 250 tan 74 . 250(5.1446 3.4874) 414 ft. 250 tan 79 .

This recursion is initialized with c q ( q )= bq(9).

31.17 If, in a period of time T , an object moves along the x-axis from x1 to x2 , calculate its average velocity. [Hint: 31.18 Find:

A third-order low-pass elliptic filter with a cutoff frequency of w,. = 0 . 5 ~ a system function has

250(tan 79 tan 74 )

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To implement this filter using a lattice filter structure, we first transform the denominator coefficients into reflection coefficients. Using the step-down recursion, we find

Fig. 8-10

Note that H(eJw)is, in general, complex-valued and depends on the frequency w of the complex exponential. Thus, it may be written in terms of its real and imaginary parts.

[Hint: In part (c), use Problem 31.8(a).]

8.1. Using the table of trigonometric functions at the end of the book, find (a) sin 25 , sin 48 , sin 59 , and sin 89 (b) cos 15 , cos 52 , cos 74 , and cos 88 (c) tan 4 , tan 34 , tan 55 , and tan 87 (d) which trigonometric ratios increase as the measure of the angle increases from 0 to 90 (e) which trigonometric ratio decreases as the measure of the angle increases from 0 to 90 (f) which trigonometric ratio has values greater than 1 8.2. Using the table at the end of the book, find the angle for which (a) sin x (b) sin A 8.3. 0.3420 0.4848 (c) sin B (d) cos A 0.9455 0.9336 (e) cos y (f) cos Q 0.7071 0.3584 (g) tan W (h) tan B 0.3443 2.3559 (8.2) 3 8 23 2 2 7 23 10 (8.3) (8.1) (8.1)

or in terms of its magnitude and phase,

Using the table at the end of the book, find the measure of x to the nearest degree if (a) sin x (b) sin x (c) sin x (d) cos x 0.4400 0.7280 0.9365 0.9900 (e) cos x (f) cos x (g) tan x (h) tan x 0.7650 0.2675 0.1245 0.5200 (i) tan x (j) sin x (k) sin x (l) cos x 5.5745 11 50 22 2 13 25 (m) cos x (n) cos x (o) tan x (p) tan x

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