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GAQM Exam CLSSGB-001 Topic 10 Question 41 Discussion

Actual exam question for GAQM's CLSSGB-001 exam
Question #: 41
Topic #: 10
[All CLSSGB-001 Questions]

For the data shown here a Belt suspects the three grades are supplying the same results. Which statement(s) are true for proper Hypothesis Testing?

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Suggested Answer: A

by Clorinda at Dec 24, 2023, 06:50 AM

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Latrice
1 months ago
You know, I was about to go with the Levene's test, but then I realized that's for testing variances, not central tendency. Gotta keep my stats straight! I think I'll stick with the ANOVA test on this one.
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Erick
11 days ago
Definitely, ANOVA test is the appropriate choice for this scenario.
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Carman
22 days ago
Yeah, ANOVA test is the way to go for testing central tendency.
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Theodora
30 days ago
I agree, Levene's test is for variances, not central tendency.
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Vilma
1 months ago
Ha! Looks like we've got a tricky one here. I bet the answer is C, the ANOVA test. It's the go-to method for comparing multiple groups, and that's exactly what we've got - three grades to test.
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Sherita
1 months ago
Hmm, I'm not sure about the Levene's test. Isn't that more for testing the equality of variances? I'd go with the Mood's Median test since we're looking at central tendency, not just the means.
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Lashawnda
2 months ago
I think the ANOVA test is the appropriate choice here to test the central tendency. It allows us to compare the means of the three grades and determine if they are significantly different.
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Irma
13 days ago
Yes, it is a good choice for this situation to determine if there is a significant difference in the central tendency of the three grades.
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Glenn
17 days ago
I agree, the ANOVA test is commonly used to compare means of multiple groups.
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Latricia
22 days ago
Yes, the ANOVA test is a good choice for testing central tendency in this scenario.
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Joye
1 months ago
I agree, the ANOVA test is commonly used to compare means of multiple groups.
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Shawnee
2 months ago
But wouldn't the Mood's Median test be more suitable for non-normal data?
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Toi
2 months ago
I disagree, I believe an appropriate test to test Central Tendency is the ANOVA test.
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Shawnee
2 months ago
I think the most appropriate Central Tendency to test is the Means.
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Diego
2 months ago
But wouldn't the Mood's Median test be more suitable for non-normal data?
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Jospeh
2 months ago
I disagree, I believe an appropriate test to test Central Tendency is the ANOVA test.
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Diego
2 months ago
I think the most appropriate Central Tendency to test is the Means.
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