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GAQM CLSSGB-001 Exam - Topic 2 Question 62 Discussion

The Z score is a measure of the distance in Standard Deviations of a sample data point from the Median of the sample population.
B) False
A) True

GAQM CLSSGB-001 Exam - Topic 2 Question 62 Discussion

Actual exam question for GAQM's CLSSGB-001 exam
Question #: 62
Topic #: 2
[All CLSSGB-001 Questions]

The Z score is a measure of the distance in Standard Deviations of a sample data point from the Median of the sample population.

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Suggested Answer: B

by Samira at Sep 14, 2024, 12:04 AM

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Paulina
9 months ago
Yeah, I learned that in my stats class.
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Glen
9 months ago
Nope, definitely false. Z scores are based on the mean.
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Mitsue
10 months ago
Wait, is that really true? I thought it was about the median.
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Rachael
10 months ago
Totally agree, it's all about the mean!
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Wynell
10 months ago
The Z score measures distance from the mean, not the median.
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Leota
10 months ago
I recall a question about Z scores in practice that emphasized the mean. I’m confident it’s False.
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Danilo
10 months ago
This sounds familiar, but I thought Z scores were always related to the mean. I’ll probably choose False.
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Roosevelt
11 months ago
I remember practicing Z scores, but I’m not sure if it’s specifically about the median. I might go with True just to be safe.
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Rutha
11 months ago
I think the Z score actually measures the distance from the mean, not the median. So I’m leaning towards False.
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Robt
11 months ago
Okay, let me think this through. The Z-score is a standardized measure, so it has to be related to the standard deviation. I'll go with False on this one.
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Dierdre
11 months ago
Hmm, I'm a bit unsure about this. I thought the Z-score was related to the standard deviation, but I can't remember if it's from the mean or the median.
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Tina
11 months ago
I'm pretty confident about this one. The Z-score measures the distance from the sample mean, not the median.
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Margret
11 months ago
Ah, I remember now! The Z-score is the number of standard deviations a data point is from the mean, not the median. Definitely False.
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Carin
11 months ago
This looks like a straightforward question on the scope of the EU's data protection regulations. I'll need to carefully review the options and think about the key criteria that define the personal data covered.
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Doretha
2 years ago
Haha, the median? What is this, the 1970s? Everyone knows the Z-score is all about the mean, not the median. False is the way to go!
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Kimbery
2 years ago
True
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Alishia
2 years ago
Exactly! The Z-score is definitely based on the mean, not the median.
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Judy
2 years ago
False
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Tanja
2 years ago
Wait, isn't the Z-score calculated using the mean, not the median? I'm going to have to go with False on this one.
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Darci
2 years ago
So, the correct answer is False. The Z-score is not based on the median, but on the mean.
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Mitzie
2 years ago
Yes, you're correct. The Z-score measures the distance of a data point from the mean in standard deviations.
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Chery
2 years ago
Z-score is actually calculated using the mean, not the median. So, the answer is False.
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Darrin
2 years ago
I think the Z score is indeed a measure of the distance in Standard Deviations from the Median.
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Daryl
2 years ago
B) False
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Aja
2 years ago
Hmm, this seems straightforward. I'll go with True, the Z-score is all about how far a data point is from the median in standard deviations.
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Dominga
2 years ago
That's correct, the Z score is all about measuring the distance of a data point from the median in standard deviations.
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Nan
2 years ago
Yes, the Z score is a measure of distance in standard deviations from the median.
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Colby
2 years ago
I think you're right, the Z score is a way to see how far a data point is from the median in terms of standard deviations.
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Carman
2 years ago
I agree, the Z score is definitely a measure of distance in standard deviations from the median.
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Caitlin
2 years ago
That's correct! The Z score does measure the distance of a data point from the median in standard deviations.
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Britt
2 years ago
True
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Darrin
2 years ago
A) True
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