Consider the following computational problem

AlteredMult:

Input $-10<=$ x $<=30,$ x in Z; $12<=$ y $<=24,$ y in Z

Output the integer $3*$x $-7*$y

The following correct choices for x and y for Boundary Value Analysis

C$\_$x $=(-10,-9,1,29,30)$

C$\_$y $=(12,13,20,23,24)$

and the test suite F:

Test Name

x

y

Expected result

T$1$

$-10$

$12$

$-170$

T$2$

$-9$

$13$

$-167$

T$3$

$1$

$20$

$-137$

T$4$

$29$

$23$

$-53$

T$5$

$30$

$24$

$-50$

For test suite F it holds:

Consider the following computational problem

AlteredMult:

Input $-10<=$ x $<=30,$ x in Z; $12<=$ y $<=24,$ y in Z

Output the integer $3*$x $-7*$y

The following correct choices for x and y for Boundary Value Analysis

C$\_$x $=(-10,-9,1,29,30)$

C$\_$y $=(12,13,20,23,24)$

and the test suite F:

Test Name

x

y

Expected result

T$1$

$-10$

$12$

$-170$

T$2$

$-9$

$13$

$-167$

T$3$

$1$

$20$

$-137$

T$4$

$29$

$23$

$-53$

T$5$

$30$

$24$

$-50$

For test suite F it holds:

C$\_$x and C$\_$y are combined in such a way that they yield all input combinations required for Boundary Value Analysis.

All expected results are correct.

There is at least one expected result that is correctly calculated from the values given for x and y$.$

There is at least one correct combination of C$\_$x and C$\_$y for Boundary Value Analysis.