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The following terms are associated with the circle. Although some have been defined previously, they are repeated here for ready reference. A circle is the set of all points in a plane that are at the same distance from a fixed point called the cens ter. The symbol for circle is }; for circles ~. The circumference of a circle is the distance around the circle. It contains 360 . A radius of a circle is a line segment joining the center to a point on the circle. Note: Since all radii of a given circle have the same length, we may at times use the word radius to mean the number that is the length of the radius. A central angle is an angle formed by two radii. An arc is a continuous part of a circle. The symbol for arc is C. A semicircle is an arc measuring one-half the circumference of a circle. A minor arc is an arc that is less than a semicircle. A major arc is an arc that is greater than a semicircle.

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Hanning'

Table 9-2 The Peak Side-Lobe Amplitude of Some Common Windows and the Approximate Transition Width and Stopband Attenuation of an Nth-Order Low-Pass Filter Designed Using the Given Window.

Fig. 6-1

Window Side-Lobe Amplitude (dB)

Fig. 6-2

EXAMPLE To nd a simpler form for the condition |x 3| < 5, substitute x 3 for u in (1.9), obtaining 5 < x 3 < 5. Adding 3, we have 2 < x < 8. From a geometric standpoint, note that |x 3| < 5 is equivalent to saying that the distance between the point A having coordinate x and the point having coordinate 3 is less than 5.

- 13 -31 -41 -57

Thus in Fig. 6-1, BC is a minor arc and BAC is a major arc. Three letters are needed to indicate a major arc.

Stopband Attenuation (dB) -21 -44 -53 - 74

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A diameter of a circle is a chord through the center. A secant of a circle is a line that intersects the circle at two points. A tangent of a circle is a line that touches the circle at one and only one point no matter how far produced.

EXAMPLE 9.3.1 specifications:

Thus, CD is a diameter of circle O in Fig. 6-2, EF is a secant, and GH is a tangent to the circle at P. P is the point of contact or the point of tangency.

Suppose that we would like to design an FIR linear phase low-pass filter according to the following

It follows immediately from the de nition of the absolute value that, for any two numbers a and b, |a| a |a| and |b| b |b|

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For a stopband attenuation of 20 log(0.O I ) = -40 dB. we may use a Hanning window. Although we could also use a Hamming or a Blackman window, these windows would overdesign the filter and produce a larger stopband attenuation at the expense of an increase in the transition width. Because the specification calls for a transition width of Aw = w, - w, = 0.02n, or Af = 0.01, with NAf = 3.1 for a Hanning window (see Table 9.2), an estimate of the required filter order is

An inscribed polygon is a polygon all of whose sides are chords of a circle. A circumscribed circle is a circle passing through each vertex of a polygon.

The last step is to find the unit sample response of the ideal low-pass filter that is to be windowed. With a cutoff frequency of w,. = (w, w,)/2 := 0.2n, and a delay of cr = N/2 = 155, the unit sample response is

Fig. 6-3 Thus ^ ABD, ^ BCD, and quadrilateral ABCD are inscribed polygons of circle O in Fig. 6-3. Circle O is a circumscribed circle of quadrilateral ABCD.

In addition to the windows listed in Table 9-1, Kaiser developed a family of windows that are defined by

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