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With a sampling frequency f, = 1 kHz, the sampling period is T, = l/f, = IW3. and the sampled signal is J(n) = x,(nTv) = A cos - n

(3 ) + (3)

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22

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public class Ratio implements Comparable { public int compareTo(Object object) { if (object==this) { return 0; } else if (!(object instanceof Ratio)) { throw new IllegalArgumentException("Ratio type expected"); } Ratio that = (Ratio)object; normalize(this); normalize(that); return (this.num*that.den - that.num*this.den); } private static void normalize(Ratio x) { if (x.num == 0) { // x == Ratio.ZERO x.den = 1; } else if (x.den < 0) { // change sign of num and den: x.num *= -1; x.den *= -1; } }

The first term is periodic with a period N I= 10, and the second is periodic with a period N2 = 4. Therefore, the sum is periodic with period N = 20, and we may write

As a result, i ( n ) may be written as J ( ~= ~ )

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public class TestSort { public static void main(String[] args) { String[] countries = {"CN", "IN", "US", "ID", "BR"}; print(countries); Arrays.sort(countries); print(countries); Ratio[] ratios = new Ratio[3]; ratios[0] = new Ratio(22, 7); ratios[1] = new Ratio(25, 8); ratios[2] = new Ratio(28, 9); print(ratios); Arrays.sort(ratios); print(ratios); } static <T> void print(T[] a) { // generic method for (T t : a) { System.out.printf("%s ", t); } System.out.println(); } }

and then add these two methods:

which is in the form of a DFS decomposition,

Compute the N-point DFT of each of the following sequences:

Here is the output:

2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21

xl(n) = &n)

( d ) x&)

CN IN US ID BR BR CN ID IN US 22/7 25/8 28/9 28/9 25/8 22/7 The print() method defined at line 16 is a generic method. It uses the type parameter T as a place-

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The Comparable interface requires the compareTo() method, as specified at line 2. The purpose of the method is to indicate whether the implicit argument is less than, equal to, or greater than the explicit argument. The indicator is the sign of the returned integer: Negative indicates that this < object, zero indicates that this = object, and positive indicates that this > object. In the case of ratios a/b and c/d, we can tell whether a/b < c/d by cross-multiplying and checking whether ad < bc. Since that case should be indicated by returning a negative number, we can simply return ad bc. Indeed, the value of that expression will be negative, zero, or positive, when a/b < c/d, a/b = c/d, or a/b > c/d, respectively. However, that arithmetic trick works only if b > 0 and d > 0. To ensure that the denominators are not negative, we employ the static utility method defined at line 14. It ensures that the denominator of its argument is not negative.

(a) The DFT of the unit sample may be easily evaluated from the definition of the DFT:

Another approach, however, is to recall that the DFT corresponds to samples of the z-transform X l ( z ) at N equally spaced points around the unit circle. Because X I ( z ) = I, i t follows that X l ( k ) = I .

holder for an actual type, which will be determined at run time. When the generic method is invoked at lines 4 and 6, the type String is used in place of T. When it is invoked at lines 11 and 13, the type Ratio is used. This makes the method polymorphic, capable of printing arrays of String objects and arrays of Ratio objects. The program also uses the generic sort() method that is defined in the java.util.Arrays class. It requires the type parameter T to be an extension of the Comparable interface, which both the String class and our Ratio class are.

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