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Identify the MM testing coverage for the linked list of rectangles problem. class point { oat x; oat y; public: point( oat newx, oat newy) {x=newx; y=newy;} getx(){return x;} gety(){return y;} }; class rectangle { point pt1, pt2, pt3, pt4; public: rectangle( oat pt1x, pt1y, pt2x, pt2y, pt3x, pt3y, pt4x, pt4y) { pt1 = new point(pt1x, pt1y); pt2 = new point(pt2x, pt2y); pt3 = new point(pt3x, pt3y); pt4 = new point(pt4x, pt4y);} oat length(point r, point s){return sqrt((r.getx()-s.getx())^2+ (r.gety()-s.gety())^2); } oat area(){return length(pt1,pt2) * length(pt1,pt3);} }; class linklistnode { rectangle* node; linklistnode* next; public: linklistnode(rectangle* newRectangle){node=newRectangle; next=0;} linklistnode* getNext(){return next;} rectangle* getRectangle(){return node;} void setnext(linklistnode* newnext){next=newnext;} }; class rectanglelist { linklistnode* top; public: rectanglelist(){top = 0;} void addRectangle( oat x1, y1, x2, y2, x3, y3, x4, y4) { linklistnode* tempLinkListNode; rectangle* tempRectangle; tempRectangle = new rectangle(x1,y1,x2,y2,x3,y3,x4,y4); tempLinkListNode = new linkListNode(tempRectangle); tempLinkListNode->setnext(top); top=tempLinkListNode; } oat totalArea(){ oat sum; sum=0; linklistnode* temp; temp=top; while (temp !=0){sum=sum + temp->getRectangle()->area(); temp=temp->getNext();} return sum;} };

operator<< ostream&, operator>> istream&,

const Vector<T>&); Vector<T>&);

13.23 Add the following member function to the Vet t or class template: void sort();

This function rearranges the elements of the Vet t or so that they are in increasing order. Use your favorite sorting algorithm. Use of this function, of course, requires that the order operators C, >, etc., are defined for the type T.

The calling structure is shown in the following. For each class, the functions of that class are listed and then for each function that calls other functions, those called functions are listed. For MM testing, every one of those calls must be executed. For example, four calls to point will be made. No decisions are shown; however, in this program, there are no decisions that affect the calling sequence. class point point() getx() gety() class rectangle rectangle() point::point() point::point() point::point() point::point() length() point::getx() point::getx() point::gety() point::gety() area() length() length() class linklistnode linklistnode() getNext() getRectangle() setnext() class rectanglelist rectanglelist() addRectangle() rectangle::rectangle() linklistnode::linklistnode() linklistnode::setnext() totalArea() linklistnode::getRectangle() rectangle::area() linklistnode::getNext() MM testing: Any test case that builds at least one rectangle and then gets the total area will execute all of these calls.

13.24 Add the following member function to the Vet t or class template: int find(T t);

translate("a string to concatenate", "cat", "dog") returns dondogenoge; translate("a string to concatenate", "cat", "do") returns dondoenoe.

This function searches for the element t in the Vet tor. If found, it returns the index of the element; otherwise, it returns - 1. Use the binary search algorithm, assuming that the Vet tor has already been sorted.

Add a constructor to the Vet tor class template that replicates an ordinary array of elements of type T. This will allow the following simpler way to initialize a vector:

that replaces the sz data member with one that holds the last subscript value. Your new Array class template should have the same member functions as the Array subclass template.

Function pair coverage requires that for all possible sequences of method executions, those of length two must be tested. This is usually done based on a state machine diagram or on a regular expression showing the possible method executions.

Add a constructor to the Matrix class template that replicates an ordinary two-dimensional array as a matrix. (See Problem 13.8.) This will allow the following simpler way to initialize a matrix:

float a[]

= ( (2.2, 4.4, 6.6}, (3.3, 5.5, 7.7) }

m(a);

Since a regular expression can be mapped to a nite state machine, these two approaches are equivalent. Although the nite state machine used to describe the behavior of a software system may not be minimal, having additional states will increase the e ectiveness of the test set.

13.28 Add the following two I/O functions for the Matrix class template: friend ostream& friend istream& operatorcc(ostream&, operator>>(istream&, const Matrix<T>&); Matrix<T>&);

13.29 Add the following member function to the Matrix class template: MatrixcT> transposeo;

The transpose of a matrix is the matrix with the same elements except that the rows and columns have been interchanged. For example, the transpose of the 2-by-3 matrix on page 364 is the following 3-by-2 matrix:

13.30 Add the following member function to the Matrix class template: Vector<T> column(int j);