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GAQM Exam CLSSBB-001 Topic 9 Question 49 Discussion

Actual exam question for GAQM's CLSSBB-001 exam
Question #: 49
Topic #: 9
[All CLSSBB-001 Questions]

Use this data to calculate the Z score. Average oF. 65, Standard Deviation: 3, Upper Spec Limit:

72

Show Suggested Answer Hide Answer
Suggested Answer: C

Contribute your Thoughts:

Daniel
4 months ago
I'm not sure about the formula, but I think I'll go with C) 2.33 as well. It seems to make sense based on the data given.
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Brock
4 months ago
I agree with Kiera, the formula for Z score is (USL - Average) / Standard Deviation. So, C) 2.33 seems to be the correct answer.
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Tommy
5 months ago
Ah, the age-old question: what's the Z-score when the average is 65, the standard deviation is 3, and the upper spec limit is 72? Clearly, the answer is D) 4.12. Or is it? *cue dramatic music*
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Wai
5 months ago
I'm pretty sure the answer is B) 1.5. I mean, who doesn't love a good z-score calculation? It's like the secret handshake of the statistics club.
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Fairy
4 months ago
Yeah, I agree. Z score calculations can be tricky, but once you get the hang of it, it's pretty satisfying.
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Paris
4 months ago
I think you're right, B) 1.5 sounds about right for the Z score calculation.
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Kiera
5 months ago
I think the answer is C) 2.33 because Z score is calculated by subtracting the average from the upper spec limit and dividing by the standard deviation.
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Kenneth
5 months ago
Wait, did they really give us the wrong units? I thought we were supposed to calculate the Z-score, not the temperature in Fahrenheit. This is clearly a trick question!
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Fairy
4 months ago
Yeah, it seems like a trick question. Let's focus on finding the Z-score with the given data.
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Sherill
5 months ago
I think they made a mistake with the units, we need to calculate the Z-score not the temperature.
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Deonna
5 months ago
The question clearly states that the average is 65 and the standard deviation is 3. The upper spec limit is 72, so the correct answer is C) 2.33.
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Barbra
4 months ago
Great job on solving that!
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Kathrine
4 months ago
Yes, you are correct. The Z score is calculated as (72-65)/3 = 2.33
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Delila
4 months ago
I think the answer is C) 2.33
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