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10. For the binary search routine of Problem 10.6, identify the conditions and construct the test matrix. 11. Find the minimal set of test cases that would achieve C0 and C1 coverage of the triangle problem pseudocode from Example 10.3. 12. The following pseudocode implements the elapsed time problem of Problem 10.5 if the elapsed time is less than 24 hours. Select test cases until every-statement coverage is achieved. Select additional test cases to achieve every-branch coverage. read hr1 min1 AmOrPm1 read hr2 min2 AmOrPm2 if (hr1 == 12) hr1 = 0 if (hr2 == 12) hr2 = 0 if (AmOrPm1 == pm) hr1 = hr1 + 12 if (AmOrPm2 == pm) hr2 = hr2 + 12 if ( min2 < min1) min2 = min2 + 1 hr2 = hr2 1 if( hr2 < hr1) hr2 = hr2 + 24 elapsed = min2 min1 + 60* (hr2 hr1) print elapsed 13. For the pseudocode of Problem 10.12, nd a minimal set of test cases that will achieve C0 and a minimal set of test cases that will achieve C1. 14. For the following code, identify all feasible paths, path tests, and data ow tests: cin >> a >> b >> c; // node A x = 5; y = 7; if ( a > b && b > c) { a = a + 1; // node B x = x + 6; if ( a = 10 || b > 20) { b = b + 1; // node C x = y + 4; } if (a < 10 || c = 20) { // node D b = b + 2; // node E y=4 } a = a + b + 1; // node F y = x + y; } if (a > 5 || c < 10) { // node G b = c + 5; // node H x = x + 1; } cout >> x >> y; // node I
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15. Given the following code, draw the CFG and generate a minimal set of test cases for each of the following criteria: C0, C1, dpu, and dcu. cin>> a >> b // node A if (b>a) { x = b; // node B if (b>20) { x = x + 9; // node C } else { x = x + 1; // node D } x = x + 1; // node E } else { x = a // node F if (a > 20_ { x = x + 15; // node G } x = x 5; // node H } if (b > a + 20) // node I { x = 20; // node J } cout << x; // node K
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1. What are the basic concerns with software testing The basic concerns are how to select test cases and when to stop testing. 2. Why is a speci cation needed in order to do testing A speci cation is needed to decide when the actual behavior is correct or incorrect. 3. Why is path testing usually impractical Most programs have an in nite number of possible paths through the program.
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