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(a) The first thing that we should observe about y(n) is that it is formed by summing products of .r(n) with shifted versions of itself. For example,

2.18 Write and test this method:

y(O) =

definitions:

.r2(k)

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We expect, therefore, this system to be nonlinec~r. Let us confirm this by example. Note that if .r(n) = 6(n), y(n) = S(n). However, if x(n) = 2S(n), y(n) = 46(n). Therefore. the system is not homogeneous and, consequently, is nonlinear. (b) For shift-invariance, we want to compare y(n - no) = to the response of the system to x l ( n ) = x(n

public class Primes { private static final int SIZE = 1000; private static int size = SIZE; private static BitSet sieve = new BitSet(size); private static int last = 1;

I=-n;

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2.19 The Sieve of Eratosthenes is an array of boolean elements whose ith element is true if and only if i is a prime number. Use the following algorithm to compute and print a sieve of size 1000: (Precondition: p is an array of n bits.) (Postcondition: p[i] is true if and only if i is prime.) 1. Initialize p[0] and p[1] to be false, and all other p[i] to be true. 2. Repeat step 3 for each i from 3 to n, incrementing by 2. 3. If there is a prime the square root of i that divides i, set p[i] false. 2.20 Repeat Problem 2.19 using a java.util.Vector object. 2.21 Repeat Problem 2.19 using a java.util.BitSet object. 2.22 Define and test a Primes class with these methods:

+ k)

including this static initializer, which implements the Sieve of Eratosthenes:

where the last equality follows with the substitution k' = k - ncl. Because y , ( n ) # y(n not shift-invariant.

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public public public public public public public Use the BitSet static static static static static static static void setLast(int last) void setLast() void sizeSize(int size) void sizeSize() boolean isPrime(int n) int next() void printPrimes() // // // // // // // sets last sets last=1 sets size of bitset sets bitset size=1000 true if n is prime next prime after last prints sieve

static { for (int i = 2; i < SIZE; i++) { sieve.set(i); } for (int n = 2; 2*n < SIZE; n++) { if (sieve.get(n)) { for (int m=n; m*n<SIZE; m++) { sieve.clear(m*n); } } } }

(d) Finally, for causality, note thal the output depends on the values of .t (11) for all n. For example, y(O) is the sum of the squares of x(k) for all k. Therefore, this system is not causal.

12.1 The disadvantage of a binary search tree is that it may become very unbalanced, in which case searching degenerates into an O(n) algorithm. The advantage is the efficiency that a binary tree provides for insertions and deletions. The advantage of an AVL tree is that it is always balanced, guaranteeing the O(lgn) speed of the binary search algorithm. The disadvantages the complex rotations used by the insertion and removal algorithms needed to maintain the tree s balance.

Given that x ( n ) is the system input and y ( n ) is the system output, which of the following systems are causal

2.23 Add the following method to the Primes class and then test it:

y(n) = n x ( n - k )

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