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< 1 and 6, < 1, what are the approximate passband and stopband ripples of G(ejw) < < With a cascade, g(n) = h ( n )* h(n),the frequency response is

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(b) If chords drawn from the ends of a diameter make congruent angles with the diameter, the chords are congruent. (c) In a circle, congruent chords are equally distant from the center of the circle. (d) In a circle, chords that are equally distant from the center are congruent. 6.5. Determine each of the following, assuming t, t9, and t99 in Fig. 6-46 are tangents. (a) If mjA (b) If BR 90 in Fig. 6-46(a), what kind of quadrilateral is PAQO RC in Fig. 6-46(b), what kind of triangle is ABC (6.5)

(0 5 7 7

(c) What kind of quadrilateral is PABQ in Fig. 6-46(c) if PQ is a diameter (d) What kind of triangle is AOB in Fig. 6-46(c)

(I - 6,)' = 1 - 26, and (1

+ 6,)"

Fig. 6-46

= +

+ 226, + 6%

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In circle O, radii OA and OB are drawn to the points of tangency of PA and PB. Find mjAOB if mjAPB equals (a) 40 ; (b) 120 ; (c) 90 ; (d) x ; (e) (180 x) ; (f) (90 x) . (6.6) Find each of the following (t and t9 in Fig. 6-47 are tangents). In Fig. 6-47(a) (a) If mjPOQ (b) If mjPBO (c) If mjPAQ 80 , find mjPAQ. 25 , find mj1 and mjPAQ. 72 , find mj1 and mjPBO. (6.6)

+ 26,,

Fig. 6-47

In other words, the passband ripple is approximately doubled. In the stopband, however, the ripple is much smaller with the cascade. In fact, in decibels, the stopband attenuation is doubled. With other systems built out of interconnections of h(n) it is possible to improve the filter characteristics in both the passband and the stopband.

In Fig. 6-47(b) (d) If PB bisects jAPQ, find mj2. (e) If m j1 (f) If PQ 6.8. 35 , find mj2. QB, find mj1. (6.7)

to indicate that f (x) gets larger without bound as x approaches 0 from the right [see Fig. 8-l(a)]. Similarly, we write lim 1 = x

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Show that a type I equiripple low-pass filter of order N may have either L L = N/2.

A(.'.)

In Fig. 6-48(a), ^ABC is circumscribed. (a) If y 9, find x. (b) If x 25, find y. In Fig. 6-48(b), quadrilateral ABCD is circumscribed. (c) Find AB CD. (d) Find perimeter of ABCD. In Fig. 6-48(c), quadrilateral ABCD is circumscribed. (e) If r 10, find x. (f) If x 25, find r.

FILTER DESIGN with L = N/2. Because the desired response, &(elW),and the weighting function,

Fig. 6-48

0) )"

x 0

If two circles have radii of 20 and 13, respectively, find their line of centers: (a) If the circles are concentric (b) If the circles are 7 units apart (c) If the circles are tangent externally (d) If the circles are tangent internally

Therefore, the derivative of A(ej"') with respecl to w is always equal to zero at w = 0 and w = n . In addition. however, the derivative is equal to zero at L - I other frequencies between 0 and n ,which correspond to the roots of the polynomial given by the sum. Therefore, A(d'") may have at most L + 1 local maxima and minima. In addition. however, the band-edge frequencies, w,, and w,, must also be extremal frequencies. Thus, the maximum number of alternations is L 3. Because the alternation theorem requires a minimum of L 2, the optimum filter may have either L 2 or L 3 alternations.

(6.8)

(a) For a type I linear phase FlR filter of order N , the alternation theorem states that the minimum number of alternations is L + 2, where L = N/2. Therefore. with N = 30, the minimum number of alternations is 17.

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