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BCS CTFL4 Exam - Topic 4 Question 41 Discussion

Consider the following simplified version of a state transition diagram that specifies the behavior of a video poker game:What Is the minimum number of test cases needed to cover every unique sequence of up to 3 states/2 transitions starting In the "Start" state and ending In the "End" state?
D) 4
A) 1
B) 2
C) 3

BCS CTFL4 Exam - Topic 4 Question 41 Discussion

Actual exam question for BCS's CTFL4 exam
Question #: 41
Topic #: 4
[All CTFL4 Questions]

Consider the following simplified version of a state transition diagram that specifies the behavior of a video poker game:

What Is the minimum number of test cases needed to cover every unique sequence of up to 3 states/2 transitions starting In the "Start" state and ending In the "End" state?

Show Suggested Answer Hide Answer
Suggested Answer: D

The minimum number of test cases needed to cover every unique sequence of up to 3 states/2 transitions starting in the ''Start'' state and ending in the ''End'' state is 4. This is because there are 4 unique sequences of up to 3 states/2 transitions starting in the ''Start'' state and ending in the ''End'' state:

Start -> Bet -> End

Start -> Deal -> End

Start -> 1st Deal -> End

Start -> 2nd Deal -> EndReference: ISTQB Certified Tester Foundation Level (CTFL) v4.0 sources and documents.


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Mireya
3 days ago
I think it’s 4 test cases.
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Alexia
8 days ago
Definitely 4, gotta cover all the transitions!
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Joye
13 days ago
I counted 3, but I might be missing something.
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Angelica
18 days ago
Wait, are we sure about that? Seems like it could be less.
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Veta
23 days ago
Totally agree, 4 makes sense for full coverage.
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Ariel
28 days ago
I think it’s 4 test cases.
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Edelmira
1 month ago
I believe the answer is 2, based on the transitions we discussed in class. But I should double-check the diagram to be sure!
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Jerry
1 month ago
I recall that we need to cover all transitions, but I’m a bit confused about how to handle the maximum of 3 states. Could it be 4 test cases?
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Isreal
1 month ago
I think we might need to consider each possible path from "Start" to "End." I feel like it could be 3 test cases, but I’m not entirely confident.
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Clorinda
3 months ago
I remember we practiced a similar question about state transitions, but I’m not sure how to count the unique sequences here.
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