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(a) Let f (x) = x 2 for all x. Then f ( x) = ( x)2 = x 2 = f (x) and so f is even. (b) Let f (x) = 3x 4 5x 2 +2 for all x. Then f ( x) = 3( x)4 5( x)2 + 2 = 3x 4 5x 2 + 2 = f (x) Thus, f is even. More generally, a function that is de ned for all x and involves only even powers of x is an even function.

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Fig. 9-6. The magnitude of the frequency response for Butterworth filters of orders N = 2.4, 8.

Fig. 18-12

Therefore, the poles of G,(s) are located at 2N equally spaced points around a circle of radius Q,.,

18.12 Recognizing rotational symmetry For each figure in Fig. 18-13, give the smallest angle by which the figure could be rotated around its center and still look the same.

= ( - I ) ~ / ' ~ ( ~ R , Q, expIj =)

Fig. 18-13

and are symmetrically located about the jR-axis. Figure 9-7 shows these pole positions for N = 6 and N = 7. The system function, H,(s), is then formed from the N roots of H,(s)H,(-s) that lie in the left-half s-plane. For a iiormuli-.ed Butterworth filter with Q,. = 1 , the system function has the form

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(c) Let f (x) = x 3 + 1 for all x. Then f ( x) = ( x)3 + 1 = x 3 + 1 Now x 3 + 1 is not equal to x 3 + 1 except when x = 0. Hence f is not even.

(a) 90 (b) 120 (c) 360 (no rotational symmetry) (d) 180 (e) 360 (no rotational symmetry) (f) 90

I H,(s) = -A N ( ~ ) sN alsN-'

Table 9-4 lists the coefficients of AN(s) for I a Butterworth filter are as follows:

Any combination of translations, reflections, and rotations is called a rigid motion because figures are moved without changing angles, lengths, or shapes. The image of a figure under a rigid motion will always be congruent to the original.

Find the values for the selectivity factor, k , and the discrimination factor, d. from the filter specifications. Determine the order of the filter required to meet the specifications using the design formula NZlog d log k

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18.13 Graphing rigid motions Let triangle ABC be formed by A( 4, 2), B( 4, 1), and C( 1, 1). Graph ^ABC and its image under the following combinations of transformations: (a) Reflect across the y axis and then move to the right 4 spaces. (b) Rotate 90 clockwise around the origin then move up 3 spaces. (c) Reflect across y 2 then move up 2 spaces and to the left 3 spaces.

A function f is even if and only if the graph of f is symmetric with respect to the y-axis. For the symmetry means that for any point (x, f (x)) on the graph, the image point ( x, f (x)) also lies on the graph; in other words, f ( x) = f (x) (see Fig. 7-8).

k = 0 . 1,

(d) Reflect across the x axis and then reflect across the y axis. (e) Rotate 90 counter-clockwise around the origin and then reflect across x

.... 2N-1

Fig. 6-4

(9.7)

(9.8)

Fig. 6-5

Fig. 7-8

(u) Order N = 6. ( h ) Order N = 7. Fig. 9-7. The poles of H,(a)H,(-s) a Butterworth filter of order N = 6 and N = 7. for

Thus, the two circles shown in Fig. 6-5 are concentric circles. AB is a tangent of the inner circle and a chord of the outer one. CD is a secant of the inner circle and a chord of the outer one.

Table 9-4 The Coefficients in the System Function of a Normalized Butterworth Filter (a, I) for = Orders I 5 N 5 8

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