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Based on the classification tree show below, how many test cases are required using the classification tree method?
[K3] 2 credits
Suggested Answer: D
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36 comments · newest first
JE
Jettie
10 months ago
I agree with Pauline, 4 makes sense!
TR
Trevor
11 months ago
Wait, are we sure about that? Seems off to me.
SH
Shoshana
11 months ago
I’m pretty sure it’s 3.
CO
Colette
11 months ago
Nah, it's definitely 6.
PA
Pauline
11 months ago
I think it's 4 test cases based on the tree.
MA
Marta
12 months ago
I believe the answer is 3, but I’m not completely confident. I need to double-check how the classification tree works.
NO
Noelia
12 months ago
I’m a bit confused about whether we should include all possible paths or just the unique combinations. I feel like it could be 6.
RU
Rupert
12 months ago
I remember practicing a similar question where we had to identify combinations. I think it might be 4 test cases?
IR
Ira
1 year ago
I think we need to consider all the branches in the classification tree, but I'm not entirely sure how to count them correctly.
JI
Jimmie
1 year ago
I've got this! The number of test cases is the number of paths from the root to the leaves, which I can see is 4.
NO
Noel
1 year ago
Okay, I see the tree diagram. I think I can count the number of paths from the root to the leaves to get the answer, but I want to double-check my work.
RO
Rory
1 year ago
Hmm, let me think about this. The classification tree has a few branches, so I'll need to count the number of paths to determine the number of test cases.
VI
Vi
1 year ago
This looks straightforward, but I want to make sure I'm not missing anything. I'll carefully trace each path and keep a count.
JE
Jeanice
1 year ago
Okay, let me see here. I think the key is to start with the Strict profile and then customize it further by enabling DNS Sinkholing and Passive DNS Monitoring. That should give me the most comprehensive protection.
MA
Maryrose
1 year ago
Hmm, this looks like a tricky one. I'll need to think carefully about what qualifies as "outbound traffic flow" here.
AN
Angelica
1 year ago
I can't believe they're asking this on the exam. It's like they want us to get our tree-climbing certification instead of the software testing one!
MO
Moira
1 year ago
C) 4
BE
Beatriz
1 year ago
B) 3
TI
Timmy
1 year ago
A) 2
AU
Audria
1 year ago
This is a piece of cake! The answer is D) 6, no doubt about it. I bet the person who came up with this question had too much coffee this morning.
LI
Lizbeth
1 year ago
No way, it's 6 for sure. Trust me.
ME
Mendy
1 year ago
I think it might be 4 test cases instead.
AY
Ayesha
1 year ago
Yes, I'm positive. It's definitely 6.
NA
Nakisha
1 year ago
Are you sure it's 6 test cases?
PE
Peggy
1 year ago
I'm not sure, but I think the answer might be D) 6, as there could be more test cases needed.
KA
Kayleigh
1 year ago
Hmm, I'm not sure about this one. Let me think it through again... *scratches head* Ah, I got it! The answer is B) 3. There are 3 unique paths in the tree, so that's the number of test cases.
ER
Erick
1 year ago
No, I believe it's B) 3. Each unique path requires a test case.
DO
Dong
1 year ago
I think it's A) 2. There are only 2 paths in the tree.
KR
Kris
1 year ago
The answer is definitely C) 4. Each branch in the classification tree represents a test case, and there are 4 branches, so the total number of test cases is 4.
GR
Gracia
2 years ago
I think the correct answer is D) 6. The classification tree has 4 branches, and each branch requires a test case. Additionally, there are 2 conditions (C1 and C2) that need to be tested, so the total number of test cases is 6.
LE
Lea
1 year ago
Yes, that's correct. The classification tree method requires a test case for each branch, and with 4 branches and 2 conditions, the total number of test cases needed is 6.
ST
Stephaine
1 year ago
So, the answer is D) 6 because each branch in the classification tree corresponds to a test case, and there are 4 branches along with 2 conditions to test.
EL
Elouise
1 year ago
I agree with you. Each branch in the classification tree represents a test case, and since there are 4 branches and 2 conditions, the total number of test cases is indeed 6.
LU
Lucy
1 year ago
I think the correct answer is D) 6. The classification tree has 4 branches, and each branch requires a test case. Additionally, there are 2 conditions (C1 and C2) that need to be tested, so the total number of test cases is 6.
LE
Lera
2 years ago
I agree with Amie, because there are 4 possible combinations in the classification tree.
AM
Amie
2 years ago
I think the answer is C) 4.