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1. How is functional testing of object-oriented software done Functional testing of object-oriented software is no di erent from functional testing of conventional software. 2. Is statement coverage of object-oriented software useful Yes, statement coverage of object-oriented software should be done. It is probably the most minimal acceptable coverage. 3. Does MM testing subsume statement coverage (See Section 10.3.1.) No, MM testing requires that every method call be tested. However, a section of source code could not contain any method calls and thus not be tested by a set of test cases that achieve MM testing. 4. What is the advantage of function pair coverage Function pair coverage ensures that combinations of calls be executed. In the stack example (13.3), if the stack is called by an user interface, there may be only one call of each function. Thus, a simple sequence of create, push, and pop might achieve MM testing. Function pair coverage subsumes MM testing.

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(a) 30 , (b) 135 , (c) 25 30 , (d) 42 24 35 , (e) 165.7 , (f) 3.85 , (g) 205 , (h) 18 30 , (i) 0.21 (a) 30 (b) 135 (c) 25 30 (d) 42 24 35 (e) 165.7 (f) (g) (h) (i) 3.85 205 18 30 0.21 30( /180) rad 135( /180) rad 25.5 42.41 /6 rad or 0.5236 rad 3 /4 rad or 2.3562 rad 0.4451 rad 0.7402 rad

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1. Given the following code, generate test cases that satisfy the criteria of MM testing and every function pair testing: class Threes { char cout; public: Threes(){count = a ;} void PlusOne(){ if(count == a ) count = b ; if(count == b ) count = c ; if(count == c ) count = a ; } char* IsDiv() {if(count == a ){return yes ;}else{return no ;}} } class Num { Threes* SumMod3; int last; int number;

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void Digit(int newnum){int j; for (j=1; j<=newnum; j++) SumMod3->PlusOne();} public: Num(){SumMod3 = new Threes;} void Reduce() {while (number > 0){last = number (number/ 10)*10; Digit(last); number = number/10;} char* IsDivisibleBy3(int newnum) {number = newnum; Reduce; return SumMod3->IsDiv();} } Main() { Num* Test = new Num; int value; char* answer; cin >> value; answer = test->IsDivisibleBy3(value); cout << answer; Regular expressions of calls: main: Num IsDivisibleBy3 Num: Threes Reduce: Digit * IsDivisibleBy3: Reduce IsDiv Digit: PlusOne* Threes: PlusOne: IsDiv MM testing: The test set must execute all calls. One test case, input 5 output no, should execute all. Every function pair: The test set must have a test for each IsDiv transition, so inputs 6 and 7 should achieve coverage. The outputs are yes and no, respectively.

1.2 Express each of the following angles in degree measure:

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A formal notation is a notation that is mathematically based. Either the syntax and/or the semantics of the notation have a mathematical foundation. Formal notations have tremendous potential for reducing errors during software development. The bene ts have not been realized mainly because of the di culty of constructing and using formal speci cations. The problem with natural language is that it is ambiguous. Often, speci cations depend on the semantics/meanings of words to convey the understanding necessary. Speci cations are supposed to answer questions. Any speci cation, formal or not, can be evaluated as to how well it can answer the developer s questions about the speci ed behavior. Formal speci cations are able to answer the questions more precisely. There are three levels of formalism: Informal Techniques that have exible rules that do not constrain the models that can be created Semiformal Techniques that have well-de ned syntax Formal Techniques that have rigorously de ned syntax and semantics

3.10. Verify the time differentiation property (3.20),that is,