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Write and test a program that instantiates a function template that implements a binary search ofa array of objects.

A search function should be passed the array a, the object key to be found, and the bounds on the array index that define the scope of the search. If the object is found, its index in the array should be returned; otherwise, the function should return -1 to signal that the object was not found: template<class T> int search(T a[], T key, int first, int last) while (first <= last) { int mid = (first + last)/2; if (key < a[mid]) last = mid - 1; else if (key > a[mid]) first = mid + 1; else return mid;

PRINCIPLE 4:

Within the whi le loop, the subarray from a [ f irs t ] to a [ 1 as t ] is bisected by mid. If key < a [mid] then key cannot be in the second half of the array, so last is reset to mid-l to reduce the scope of the search to the first half. Otherwise, if key > a [mid] , then key cannot be in the first half of the array, so firs t is reset to mid+ 1 to reduce the scope of the search to the second half. If both conditions are false, then key = = a [mid] and we can return. Here is the test template<class sample T> int search(T [I, T, int, int); "Adams","Black","Cohen","Davis","Evans","Frost", "Green","Healy","Irwin","Jones","Kelly","Lewis"};

The locus of points whose ordinate and abscissa are related by either of the equations y mx b or y x y1 x1 m

When this statement is encountered during program execution, a dialog box similar to that shown in Fig. 9.4 will appear. The user may then use this dialog box to access a file within the currently active folder, or may maneuver to another folder to access a file. The type of files (i.e., the extension) can be specified within the program by assigning an appropriate string to the CommonDialog1.Filter property; e.g.,

String names[] =

where m and b are constants, is a line (Fig. 12-21). y In the equation y mx b, m is the slope and b is the y-intercept. The equation x the line passes through the fixed point (x1, y1) and has a slope of m.

main0 { String name; while (tin >> name) { int location = search(names,

Fig. 12-21

name,

Fig. 12-22

if (location == -1) tout << name << ' is not in list.\n"; else tout << name << ' is in position ' << location << endl;

Implement and test a template for generating Queue classes. A queue works like a stack, except that insertions are made at one end of the linear structure and removed from the other end. It simulates an ordinary waiting line.

PRINCIPLE 5:

Like the implementation of the Stack template, this implementation uses an array data of s i ze elements of type T. The location in the array where the next object will be inserted is always given by the value of ( front % s i z e ) , and the location in the array that holds the next object to be removed isalwaysgivenbythevalueof (rear % size): template<class T> class Queue { public: Queue(int s = 100) : size(s+l), front(O), rear(O) { data = new T[size]; } -Queue0 { delete [] data; > void insert(const T& x) { data[rear++ % size] = x; } T remove0 { return data[front++ % size]; > int isEmpty const { return front == rear; > int isFull() const { return (rear + 1) % size == front; } private: int size, front, rear; T* data; >; The test driver uses a queue that can hold at most 3 #include <iostream.h> #include "(2ueue.h" main0 { Queue<char> q(3); q.insert('A'); q.insert('B'); q.insert('C'); if (q.isFull()) tout << "Queue is full.\n"; else tout << 'Queue is not full.\n"; chars:

The locus of points such that the sum of the squares of the coordinates is a constant is a circle whose center is the origin. x2 y2 r2 y2 r2.

CommonDialog1.Filter = "Text files (*.txt)|*.txt"