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6.18. If quadrilateral ABCD is inscribed in a circle in Fig. 6-50, find (a) mjA if mjC (b) mjB if mjD (c) mjC if mjA (d) mjD if mjB 45 90 x (90 x) (e) mjA if mBAD (f) mjB if mABC (g) mjC if mBC 160 200 140 and mCD 2:3 110

( c ) Assuming a filter order of N = 232, which is a type I design, the amplitude response has the form

(6.11)

13 + 12 3

A(el") =

Fig. 6-50

+ 2 = 1 18.

Fig. 6-51

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We would like to design an equiripple high-pass filter of order N = 64. The stopband ripple is to be no larger than 6, = 0.001, and the passband ripple no larger than 8 , = 0.01. If we want a passband cutoff , frequency equal tow, = 0 . 7 2 ~what will the stopband cutoff trequency be approximately equal to

For an equiripple low-pass filter, an approximate relation between the filter order N , the passband and stopband ripples, 8, and &, respectively, and the transition width A f , is given by

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If BC and AD are the parallel sides of inscribed trapezoid ABCD in Fig. 6-51, find (a) mAB if mCD (b) mCD if mAB (c) mAB if mBC (d) mCD if mAD 85 y 60 and mAD mBC 170 80 (e) mjA if mjD (f) mjA if mjC (g) mjB if mjC (h) mjB if mAD 72 130 145 90 and mAB 84

03 + 02 3

Because a high-pass filter may be formed from a low-pass filter as follows,

(6.11)

this formula is also applicable to high-pass filters. With N = 64, 6, = 0.0 I, and 8, = 0.001, we find that

A diameter is parallel to a chord. Find the number of degrees in an arc between the diameter and chord if the chord intercepts (a) a minor arc of 80 ; (b) a major arc of 300 . (6.11) Find x and y in each part of Fig. 6-52. (6.11)

. Therefore, if the passband cutoff frequency is w, = 0 . 7 2 ~ the stopband cutoff frequency will be approximately

1 4 +1= 3 3

Fig. 6-52

w,, = w,

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Find the number of degrees in the angle formed by a tangent and a chord drawn to the point of tangency if the intercepted arc has measure (a) 38 ; (b) 90 ; (c) 138 ; (d) 180 ; (e) 250 ; (f) 334 ; (g) x ; (h) (360 x) ; (i) (2x 2y) . (6.12)

Suppose that we want to design a low-pass filter of order N == 63 with a cutoff frequency w, = 0 . 3 1 ~ and a stopband cutoff frequency o,= 0 . 3 2 ~ .

( a ) What is the approximate stopband attenuation that would obtained if this filter were designed using the window design method with a Kaiser window.

Find the number of degrees in the arc intercepted by an angle formed by a tangent and a chord drawn to the point of tangency if the angle measures (a) 55 ; (b) 671 ; (c) 90 ; (d) 135 ; (e) (90 x) ; (f) (180 x) ; (g) (x y) ; 2 (h) 31x . (6.12) 2 Find the number of degrees in the acute angle formed by a tangent through one vertex and an adjacent side of an inscribed (a) square; (b) equilateral triangle; (c) regular hexagon; (d) regular decagon. (6.12)

sin x dx. (Compare the example following Theorem 30.4, where a = 0.)

(6) Repeat part ( a )for a equiripple filter assuming that we want 8 = 6,. ,

Find x and y in each part of Fig. 6-53 (t and t9 are tangents). (6.12)

(a) For a Kaiser window design. the relationship between the filler order N , the stopband attenuation a, = -20 log 6,. and the transition w ~ d t h f is A a, - 7.95 N = l4.36Af

Fig. 6-53

6S - 10-16.99120 = 0.141 -

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