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IASSC ICGB Exam - Topic 9 Question 52 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.
A) True
B) False

IASSC ICGB Exam - Topic 9 Question 52 Discussion

Actual exam question for IASSC's ICGB exam
Question #: 52
Topic #: 9
[All ICGB 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: A

by Alishia at Dec 12, 2023, 09:36 AM

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Gabriele
8 months ago
This is confusing, I need to double-check!
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Dana
8 months ago
Nope, definitely from the mean.
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Mitsue
9 months ago
Wait, I thought it was about the median?
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Golda
9 months ago
Totally agree, it's all about the mean!
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Dong
9 months ago
Z score measures distance from the mean, not the median.
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Brynn
9 months ago
I definitely recall that Z scores relate to standard deviations, but I’m confused about the median part. I might need to double-check my notes!
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Magda
9 months ago
This sounds familiar, but I could be mixing it up with other statistical measures. I’ll probably choose False since the mean is more common.
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Mica
9 months ago
I remember practicing Z scores, but I’m not sure if it was specifically about the median. I might go with True just to be safe.
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Leontine
10 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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Alba
10 months ago
Wait, is the Z-score measuring distance from the median or the mean? I'm getting a bit confused on the details here. I'll have to think this through carefully.
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Amie
10 months ago
Okay, I remember learning about Z-scores in class. I think the key is understanding that it measures the distance from the sample median, not the mean. I've got this.
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Van
10 months ago
Hmm, I'm a bit unsure about the difference between the median and the mean in the Z-score definition. I'll need to review that before answering.
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Kenneth
10 months ago
This is a straightforward question about the definition of a Z-score. I'm confident I can answer this correctly.
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Quentin
10 months ago
Okay, I've got this. The question is asking for two ways to allow for greater quantities than ordered, so I'll select options A and C.
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Lelia
10 months ago
This seems like a straightforward question about array access. I'm pretty confident I can handle this one.
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Nancey
10 months ago
I think the Agile methodology would be the best approach here. The company is expanding and needs to be able to adapt quickly to changes, so Agile's iterative and flexible nature seems well-suited.
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Amos
10 months ago
Okay, I think I've got it. The customer has set the minimum to 6 and the maximum to 8, but they've added a scaling rule to adjust to 10 instances. Since the group already has 6 instances, the scheduled task will add 4 more instances to reach the target of 10. So the answer is B, Ten.
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Pa
10 months ago
I'm a little confused on the difference between the options here. NTP, TACACS, and PKI all sound like they could be related to security, but I'm not sure how they specifically apply to WPA2 enterprise. I'll have to think about this one.
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Yun
1 year ago
Wait, the median? Really? I thought Z-scores were all about the mean. Does the median even come into play here? Ugh, this is messing with my head.
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Steffanie
1 year ago
Yeah, that's correct. The Z score is actually based on the median, not the mean.
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Blossom
1 year ago
I think it's true because the Z score measures how far a data point is from the median, not the mean.
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Jennifer
1 year ago
B) False
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Mirta
1 year ago
A) True
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Hershel
1 year ago
Ha! Nice try, test writers. Z-scores are all about the mean, not the median. This is basic stats 101. B is the way to go.
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Lisbeth
1 year ago
Ha! Nice try, test writers. Z-scores are all about the mean, not the median. This is basic stats 101. B is the way to go.
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Clemencia
1 year ago
B) False
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Galen
1 year ago
A) True
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Brice
1 year ago
Hmm, this one's tricky. Z-scores are supposed to be standard deviations from the mean, right? I'm leaning towards B, but I'm not 100% confident.
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Casandra
1 year ago
Yes, Z-scores measure the distance from the mean in standard deviations, so B is the correct answer.
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Hortencia
1 year ago
Z-scores are actually standard deviations from the mean, so you're correct to lean towards B.
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Clorinda
1 year ago
B) False
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Tomoko
1 year ago
A) True
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Bulah
1 year ago
Ah, the old median vs. mean trick. I'm going with B) False on this one - the Z-score is all about the mean and standard deviation.
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Tien
1 year ago
Yes, that's correct. The Z score measures how many standard deviations a data point is from the mean.
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Karina
1 year ago
I agree with you, the Z score is actually based on the mean and standard deviation, not the median.
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Lashon
1 year ago
Yes, the Z score is definitely not about the median, so False is the correct answer.
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Sue
1 year ago
I agree with you, the Z score is actually based on the mean and standard deviation, so it's False.
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Chaya
1 year ago
I'm pretty sure the Z-score measures distance from the mean, not the median. Let's double-check that on the formula sheet.
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Olive
1 year ago
I think the Z score is indeed a measure of the distance in Standard Deviations from the Median, so it's True.
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James
1 year ago
B) False
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Olive
1 year ago
A) True
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