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ISTQB-CTFL Exam - Topic 6 Question 41 Discussion

Posted by Melita on Mar 08, 2025 at 11:31 AM

For the same financial institution in Question 12, with the same requirements and expectations, what would be the most likely investment values used in testing if two-point boundary value analysis is used to design test cases specific to the 13% interest rate equivalence partition?

Suggested Answer: A

For boundary value analysis, the test cases should include the boundary values just inside and just outside the equivalence partition for the 13% interest rate range:

R100,000 (just inside the previous range)

R100,001 (start of the 13% range)

R500,000 (end of the 13% range)

R500,001 (just outside the range)

These values ensure that both the edges of the partition are tested.


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34 comments · newest first
LY
Lynelle 10 months ago
Not sure about D, feels like it misses some key points.
SH
Shalon 11 months ago
C is too limited, we need more values for testing.
BR
Brigette 11 months ago
Wait, are we really considering R99 999? Seems odd!
RO
Rolland 11 months ago
I disagree, I feel like A is the right choice here.
LI
Lino 11 months ago
Definitely think it's B. Those boundaries make sense!
LA
Laurel 12 months ago
I think option B makes sense because it includes values just below and above the critical points. It aligns with what we learned about equivalence partitioning.
CA
Carin 12 months ago
I thought we only needed the exact boundary values, so maybe option C is the answer? But I'm not confident about that.
WH
Whitley 12 months ago
I'm not entirely sure, but I feel like we practiced a similar question where we had to identify values just around the thresholds. Could it be option A?
JO
Johnetta 1 year ago
I remember we discussed boundary value analysis in class, and I think it's about testing just below and above the limits. So, maybe option B could be right?
LA
Laticia 1 year ago
I'm not entirely sure about this one. I'll need to carefully read the question and the options to make sure I understand what they're asking.
VA
Vallie 1 year ago
I'm confident I can solve this. The answer is B - R99,999, R100,000, R499,999, R500,000.
WH
Whitney 1 year ago
Okay, let's think this through step-by-step. The key is to identify the boundary values for the 13% interest rate equivalence partition.
KR
Kris 1 year ago
Hmm, I'm a bit unsure about the two-point boundary value analysis part. I'll need to review that concept again.
AL
Almeta 1 year ago
This question seems pretty straightforward. I think I can handle this one.
ME
Melodie 2 years ago
Haha, this question is a real brain-teaser. It's like they're trying to trip us up with all these financial shenanigans. Time to put on my thinking cap!
LA
Lauryn 1 year ago
↳ replying to Melodie
D) R99 000, R500 001.
BE
Bernardo 1 year ago
↳ replying to Melodie
C) R100 000. R500 000.
PA
Paz 1 year ago
↳ replying to Melodie
B) R99 999, R100 000, R499 999, R500 000.
AR
Art 1 year ago
↳ replying to Melodie
A) R100 000, R100 001, R500 000, R500 001.
MI
Mila 2 years ago
D all the way, baby! Gotta keep 'em on their toes with some unexpected values. R99,000 and R500,001 are where it's at.
SA
Salome 2 years ago
I'd go with B. Hitting the sweet spot right on the boundary seems like the safest bet for this kind of financial institution.
LE
Leatha 2 years ago
C'mon, it's got to be A. Pushing the limits is where the real action is at! R100,001? Now that's what I call a test case.
TA
Talia 1 year ago
↳ replying to Leatha
User 3: Yeah, A seems like the best choice for this scenario.
VA
Valentine 1 year ago
↳ replying to Leatha
User 2: Agreed, R100,001 is definitely a test case worth considering.
KE
Kent 1 year ago
↳ replying to Leatha
User 1: I think A is the way to go. Pushing the limits is key.
SU
Sunny 2 years ago
I agree with Gary, A seems to be the most comprehensive option.
GA
Gary 2 years ago
But A covers the range of values specified in the question.
MY
Myong 2 years ago
I disagree, I believe the answer is B.
GA
Gary 2 years ago
I think the answer is A.
OR
Orville 2 years ago
Hmm, I think the most likely values would be R99,999, R100,000, R499,999, and R500,000. Gotta hit those boundaries, you know?
PE
Pearly 2 years ago
↳ replying to Orville
Let's go with option B) for the test cases then.
LI
Ling 2 years ago
↳ replying to Orville
Yes, option B) seems like the most likely choice for two-point boundary value analysis.
ME
Melita 2 years ago
↳ replying to Orville
I think option B) R99 999, R100 000, R499 999, R500 000 covers those values.
FR
Frederick 2 years ago
↳ replying to Orville
I agree, hitting those boundaries is crucial for testing.
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