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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;} };

x)2 # 2x a xjk #

Find the value of the adjustable resistance R which results in maximum power transfer across the terminals ab of the circuit shown in Fig. 4-32.

2xxjk ##

Fig. 4-32 First a Thevenin equivalent is obtained, with V 0 60 V and R 0 11 . power transfer occurs for R R 0 11 , with Pmax V 02 81:82 W 4R 0 By Section 4.10, maximum

x2 B #

abx2 # abx2 #

4.17 Apply the mesh current method to the network of Fig. 4-33 and write the matrix equations by inspection. Obtain current I1 by expanding the numerator determinant about the column containing the voltage sources to show that each source supplies a current of 2.13 A.

x)2 # 2x a xj. # #

CHAP. 4]

2xxj. ##

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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.

x2 B #

Fig. 4-33 4.18 Loop currents are shown in the network of Fig. 4-34. currents. Ans. 3.55 A, 1:98 A, 2:98 A Write the matrix equation and solve for the three

abx2 # abx2 # abx2 #

Fig. 4-34

2x(abx) # #

using Problem 9.2(b) in the third line and Problem 9.2(a) in the last line. Finally, (12) follows from the fact that v vb vw or vw v vb.

The network of Problem 4.18 has been redrawn in Fig. 4-35 for solution by the node voltage method. tain node voltages V1 and V2 and verify the currents obtained in Problem 4.18. Ans. 7.11 V, 3:96 V

9.4. Table 9-7 shows the yields in bushels per acre of a certain variety of wheat grown in a particular type of soil treated with chemicals A, B, or C. Find (a) the mean yields for the different treatments, (b) the grand mean for all treatments, (c) the total variation, (d) the variation between treatments, (e) the variation within treatments. Use the long method. Table 9-7 A B C 48 47 49 49 49 51 50 48 50 49 48 50 3 2 4 Table 9-8 4 4 6 5 3 5 4 3 5

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.

Fig. 4-35

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