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Two circles are equal if their radii are equal in length; two circles are congruent if their radii are congruent. Two arcs are congruent if they have equal degree measure and length. We use the notation mAC to denote measure of arc AC.

Synthesize the system function of the Butterworth filter from the poles of Ga(s) = Ha(s)Ha(-s) = that lie in the left-half s-plane. Thus,

Fig. 7-9

If a chord divides a circle into two equal parts, then it is a diameter. (This is the converse of Principle 1.)

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Let us design a low-pass Butterworth filter to meet the following specifications:

First, we compute the discrimination and selectivity factors:

Fig. 6-6

f,. 5 6819

PRINCIPLE 3:

The system function of the Butterworth filter may then be found using Eq. (9.8) by first constructing a sixth-order normalized Butterworth filter from Table 9-4, Hu(s) = and then replacing s with s/ R,

A function f is called odd if, for any x in the domain of f , x is also in the domain of f and f ( x) = f (x). EXAMPLES

A point is outside, on, or inside a circle according to whether its distance from the center is greater than, equal to, or smaller than the radius.

the cutoff frequency is 52, instead of unity (see Sec. 9.4.3).

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F is outside circle O in Fig. 6-6, since FO is greater in length than a radius. E is inside circle O since EO is smaller in length than a radius. A is on circle O since AO is a radius.

Chebyshev filters are defined in terms of the Chebyshev polynomials:

Fig. 6-7

These polynomials may be generated recursively as follows,

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(a) Let f (x) = x 3 for all x. Then f ( x) = ( x)3 = x 3 = f (x) Thus, f is odd. (b) Let f (x) = 4x for all x. Then f ( x) = 4( x) = 4x = f (x) Thus, f is odd. (c) Let f (x) = 3x 5 2x 3 + x for all x. Then f ( x) = 3( x)5 2( x)3 + ( x) = 3( x 5 ) 2( x 3 ) x = 3x 5 + 2x 3 x = (3x 5 2x 3 + x) = f (x) Thus, f is odd. More generally, if f (x) is de ned as a polynomial that involves only odd powers of x (and lacks a constant term), then f (x) is an odd function. (d) The function f (x) = x 3 + 1, which was shown above to be not even, is not odd either. In fact, f (1) = (1)3 + 1 = 1 + 1 = 2 but f ( 1) = [( 1)3 + 1] = [ 1 + 1] = 0

= = with To(x) 1 and Tl(x) x. The following properties of the Chebyshev polynomials follow from Eq. (9.9):

Fig. 6-8

For 1x1 5 1 the polynomials are bounded by 1 in magnitude, ITN(x)l 1, and oscillate between f1. 5 For 1x1 > I , the polynomials increase monotonically with x.

Thus in circle O of Fig. 6-8, if AC > CB, then j 1 > j 2. (Principles 6 and 7 are converses of each other.)

There are two types of Chebyshev filters. A type I Chebyshev filter i s all-pole with an equiripple passband and a monotonically decreasing stopband. The magnitude of the frequency response is

Thus in circle O of Fig. 6-9, if AB > AC, then AB > AC. (Principles 8 and 9 are converses of each other.)

where N is the order of the filter, Q, is the passband cutoff frequency, and 6 is a parameter that controls the passband ripple amplitude. Because T ~ ( Q / Q ~ ) between 0 and 1 for varies < Q,,, I H , ( ~ R ) I ~ oscillates between I and 1/(1 e2). As the order of the filter increases, the number of oscillations (ripples) in the passband increases, and the transition width between the passband and stopband becomes narrower. Examples are given in Fig. 9-8 for N = 5,6.

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