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INSERTING AN ELEMENT INTO A LINKED LIST Recall how new elements were inserted into the linked list that was built in Figure 3.16 on page 53. To simplify the process, we add a two-argument constructor to our Node class, as shown in Example 3.10 on page 56. This allows us to create the node and insert it all at once. Figure 3.18 illustrates the invocation of the two-argument Node constructor. It shows next as a reference to a Node object and x as an int with value 50. Passing these two arguments to the constructor creates a new Node object that contains 50 and whose next field points to the same object that the given next pointer points to. The constructor then returns a reference to the new Node object, which is assigned to q.

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Consider a system with input x(n) and output y(n) that satisfies the difference equation y(n) = ny(n - I) If x(n) = 6(n), determine y(n) for all n.

The output is:

+ x(n)

The code for inserting an element into a nonempty linked list is given in Example 3.11. To appreciate its simplicity, compare it with the equivalent method in Example 3.2 on page 49. EXAMPLE 3.10 A Node Class with Two Constructors

- 1)

The collection pq is a priority queue, so its elements are removed according to their priorities. The element type for this queue is String, which has its own natural ordering: alphabetical order. So regardless of the order in which they are inserted, they are removed in alphabetical order.

Find the step response of the system (i.e., the response to the input x(n) = u(n)).

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If the input is x(n) = 2u(n) - 3nu(n), find the response of the system assuming initial conditions of y(-1) = 2 and y(-2) = 1.

If the element type has no natural ordering, then PriorityQueue instances will apply the compareTo() method to determine priorities among the elements. EXAMPLE 13.7 Using Elements that Explicitly Implement the Comparable Interface

- 1) + 0.25y(n - 2) = x(n) - 0.25x(n - 1)

class Node { int data; Node next; Node(int data) { this.data = data; } Node(int data, Node next) { this.data = data; this.next = next; } }

(a) Find the unit sample response of the system. (b) Find the response of the system to x(n) = (0.25)"u(n).

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Heaps could represent family descendant trees because the heap property means that every parent is older than its children. Heaps are used to implement priority queues (page 247) and to the heap sort algorithm (page 266). THE NATURAL MAPPING Every complete binary tree has a natural mapping into an array. (See Algorithm 11.1 on page 206.) The mapping is obtained from a level-order traversal of the tree. In the resulting array, the parent of the element at index i is at index i/2, and the children are at indexes 2i and 2i+1. EXAMPLE 13.2 Storing a Heap in an Array

For a savings account that pays interest at the rate of I percent per month, if deposits are made on the first of each month at the rate of $50 per month, how much money will there be in the account at the end of 1 year

public class TestingPriorityQueues { public static void main(String[] args) { PriorityQueue<Student> pq = new PriorityQueue<Student>(); pq.add(new Student("Ann",44)); pq.add(new Student("Bob",99)); pq.add(new Student("Cal",33)); pq.add(new Student("Don",66)); while (!pq.isEmpty()) { System.out.printf("%s ", pq.remove()); } } } class Student implements Comparable{ private String name; private int credits; public Student(String name, int credits) { this.name = name; this.credits = credits; } public int compareTo(Object object) { if (object == this) { return 0; } else if (!(object instanceof Student)) { throw new IllegalArgumentException("comparing apples and oranges!"); } Student that = (Student)object; return this.credits - that.credits; } public String toString() { return String.format("%s(%d)", name, credits); } }

A savings account pays interest at the rate of 1 percent per month. With an initial deposit of $50, how much will there be in the account after 10 years

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