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WGU VPC2 Data-Driven Decision Making C207 Exam - Topic 3 Question 7 Discussion

Actual exam question for WGU's VPC2 Data-Driven Decision Making C207 exam
Question #: 7
Topic #: 3
[All VPC2 Data-Driven Decision Making C207 Questions]

A political ballot gives voters the option to vote for one of three candidates. Eight voters cast their ballots.

Which statistical rule should be used to determine the possible voting outcomes?

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Suggested Answer: A

The multiplication principle is used to determine the number of possible outcomes when multiple independent choices occur in sequence. In data-driven decision making and probability theory, this rule applies when each event has a fixed number of outcomes and each outcome is independent of the others.

In this scenario, each of the eight voters can independently choose one of three candidates. The total number of possible voting outcomes is calculated by multiplying the number of choices available for each voter. Because the voters act independently and order matters in counting outcomes, the multiplication principle is the correct method.

Conditional probability applies when outcomes depend on prior events, Bayes' theorem updates probabilities based on new information, and combinations are used when order does not matter. None of these fit the structure of this problem.

Therefore, the correct answer is A, multiplication principle.


Contribute your Thoughts:

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Rashida
18 days ago
I think it's combinations, right?
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Elena
23 days ago
Definitely the multiplication principle!
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Walton
1 month ago
I recall something about the multiplication principle being used for independent events, so that might be the right choice for this scenario.
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Lauran
1 month ago
I feel like Bayes' theorem is more about updating probabilities based on new information, so it probably doesn't fit this question.
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Julieta
2 months ago
I'm not entirely sure, but I remember a practice question about voting outcomes that used combinations. Could that apply here?
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Tamala
2 months ago
I think this might be related to the multiplication principle since each voter can choose one of three candidates independently.
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