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Confluent CCDAK Exam - Topic 1 Question 81 Discussion

Actual exam question for Confluent's CCDAK exam
Question #: 81
Topic #: 1
[All CCDAK Questions]

There are two consumers C1 and C2 belonging to the same group G subscribed to topics T1 and T2. Each of the topics has 3 partitions. How will the partitions be assigned to consumers with Partition Assigner being Round Robin Assigner?

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Suggested Answer: A

The correct option is the only one where the two consumers share an equal number of partitions amongst the two topics of three partitions. An interesting article to read ishttps://medium.com/@anyili0928/what-i-have-learned-from-kafka-partition-assignment-strategy-799fdf15d3ab


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Tasia
2 months ago
Wait, how does Round Robin even work here?
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Marta
2 months ago
B is totally wrong, they can read from multiple topics.
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Junita
2 months ago
I think A is correct!
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Lashandra
3 months ago
D doesn't make sense, that's not how partitioning works.
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Velda
3 months ago
C1 and C2 can read from both topics.
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Queen
3 months ago
I thought consumers could read from multiple topics at once, so I'm not sure about option B being correct.
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Bong
3 months ago
Option A seems plausible since it mentions both consumers getting different partitions, but I feel like I might be mixing up the details.
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Micah
4 months ago
I remember a practice question where consumers were assigned partitions in a similar way, but I can't recall the exact distribution.
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France
4 months ago
I think the Round Robin Assigner distributes partitions evenly, but I'm not sure how it handles multiple topics.
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King
4 months ago
I'm feeling confident about this one. I believe the correct answer is option A.
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Elina
4 months ago
I'm a bit confused on the partition assignment. I'll need to review the details of the question again.
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Blossom
4 months ago
Ah, I see. The key is understanding how the Round Robin Assigner works. I think I've got a strategy for this.
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Shawnda
5 months ago
Okay, let me try to visualize this. We have two consumers, C1 and C2, and two topics, T1 and T2, each with 3 partitions.
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Lenna
5 months ago
Hmm, this looks like a tricky one. I'll need to think through the partition assignment carefully.
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