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The general strategy for pairing poles with zeros is to first find the two poles that are closest to the unit circle, in this case those at z = 0.9e*jnI6, and pair these with the two zeros that are closest to these poles, which are those on the unit circle at z = e*j"I6. Thus, the first pole-zero pairing yields the second-order section

44 88 22 77 33 66 55

Of the remaining poles, we next find the pair that is closest to the unit circle, which are either those at z = 0.8ei'R/4 or those at z = 0 . 8 e f j 3 x / 4Let us arbitrarily select the first of these, Paired with these poles would then be the zeros . at z = j, which gives us the second-order section

88 33

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The cascade is then done in the reverse order, with the first second-order section being H3(z),followed by H&), and then H l ( z ) .

22 44 33

Find the unit sample response for the following network:

88 22

What is the minimum number of multiplications and additions and delays required to implement a linear phase filter with h(n) = 0 for n < 0 and n r 63 How many multiplies, adds, and delays are required to implement the filter

c. Trace of the bubble sort:

H(k) =

88 77 77 88 88

k = l S , l 6 , 17

a[0] 44 a[1] 88 55 a[2] 55 88

Find the system function for the following network, where a z - ' is a unit delay combined with a multiplication by a :

33 33 33 22 44 22 33 55 22 44

.x(n) ~(n)

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Property 9 allows the existence of arrays of arrays. Technically, Java allows multidimensional arrays only with primitive types. But for objects, an array of arrays is essentially the same thing. Since arrays themselves are objects, an array of arrays is an array of objects, and some of those component objects could also be nonarrays. (See Example 2.1.) Note that a consequence of Property 13 is that changing a reference component value to null has no effect upon the length of the array; null is still a valid value of a reference component. EXAMPLE 2.1 Some Array Definitions

Find the unit sample response of the following network:

66 22 55

H(z) =

Here are some valid array definitions:

d. Trace of the selection sort:

1MPLEMENTATION OF DISCRETE-TIME SYSTEMS Draw a lattice filter implementation for the allpass filter H (z) = 0.25 - 0.52-' z-2 1 - 0.5~-I 0 . 2 5 r 2

If H(z) is an FIR filter with reflection coefficients T I , r2. . . , r,,, what is the system function of the filterG(i) with . reflection coefficients rI. r2. rl, . . . - 0 , r,, 0. 0, Suppose that the last reflection coefficient of an FIR lattice filter. not necessarily minimum phase, has unit magnitude Ir,,l = I. What general statements can be made about the system function H(z) Find the system function of the following lattice filter:

public class ArrayDefs { public static void main(String[] args) { 3 float x[]; 4 x = new float[100]; 5 args = new String[10]; 6 boolean[] isPrime = new boolean[1000]; 7 int fib[] = {0, 1, 1, 2, 3, 5, 8, 13}; 8 short[][][] b = new short[4][10][5]; 9 double a[][] = {{1.1,2.2}, {3.3,4.4}, null, {5.5,6.6}, null}; 10 a[4] = new double[66]; 11 a[4][65] = 3.14; 12 Object[] objects = {x, args, isPrime, fib, b, a}; 13 } 14 } Line 3 declares x[] to be an array of floats but does not allocate any storage for the array. Line 4 defines x[] to have 100 float components.

a[0] 44 22 a[1] 88 33 44 55 77 88 a[2] 55 a[3] 99 a[4] 66 a[5] 33 88 55 99 88 99 a[6] 22 44 a[7] 88 a[8] 77

r(n)

(a) Whal fraction does the binary number x = 1.01 101 represent in one's complemenr notation' (b) What about two's complemenl notation White noise with a variance

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