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ASQ CQE Exam - Topic 2 Question 84 Discussion

Actual exam question for ASQ's CQE exam
Question #: 84
Topic #: 2
[All CQE Questions]

A process has the following output characteristics:

Mean = 28.65

Median = 24

Mode = 20

The uniniodal distribution with these characteristics is defined as

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Suggested Answer: A

by Avery at Apr 10, 2024, 08:58 AM

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Estrella
6 months ago
Not so sure, could it be not skewed at all?
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Ona
6 months ago
It's classic skewed right behavior, no doubt about it.
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Gail
6 months ago
Wait, how can the mode be lower than both mean and median?
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Barbra
7 months ago
I agree, it has to be skewed right!
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Dylan
7 months ago
Mean is higher than median, definitely skewed right.
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Rodney
7 months ago
Based on what I studied, since the mean is higher than both the median and mode, I lean towards it being skewed right.
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Omer
7 months ago
I’m a bit confused because I thought univariate distributions could be tricky. I want to say it’s skewed right, but I’m not completely confident.
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Tandra
7 months ago
I think I practiced a similar question where the mean was less than the median, and that was definitely skewed left. This one feels the opposite.
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Ceola
8 months ago
I remember that when the mean is greater than the median, it usually indicates a right skew, but I'm not entirely sure about the mode's role here.
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Cassandra
8 months ago
Alright, I've got this. The mean being higher than the median and mode indicates a right-skewed distribution, so the answer is B. Remembering the relationship between the central tendency measures is key for these types of questions.
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Desiree
8 months ago
I'm a bit confused here. The mode being lower than the median and mean makes me think it could be left-skewed, but I'm not entirely sure. I'll have to double-check the definitions of skewness to make the best guess.
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Josue
8 months ago
Okay, the question is asking about the shape of the distribution based on the given statistics. The mean being higher than the median suggests a right-skewed distribution, so I'll go with B.
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Kent
8 months ago
Hmm, this looks like a tricky one. The mean, median, and mode all seem to be different, so I'm guessing it's a skewed distribution. Let me think this through carefully.
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Nina
8 months ago
Okay, let me think this through step-by-step. If the range property is set, that means it's going to write to a specific range in the Excel file. If the file already has data, it seems like it would just append the new data rather than overwriting it. I'll go with option C.
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Sunny
8 months ago
Hmm, this looks like a tricky margin call question. I'll need to carefully calculate the required equity and market value of the additional securities.
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An
8 months ago
I'm leaning towards the first two options - defining the organizational objectives and prioritizing their initiatives. That way, we can ensure the Salesforce implementation is tailored to their specific needs and requirements.
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Nan
8 months ago
Hmm, this seems like a straightforward question about cable tie installation. I'll need to carefully review the options and think through the typical spacing requirements.
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Inocencia
8 months ago
Okay, I think I've got a plan. I'll go with option C and use a persistent disk to minimize latency and startup time.
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Hollis
1 year ago
If the process has multiple personalities, maybe it's a bi-modal distribution. Just a thought!
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Elza
12 months ago
C: Maybe it's C) not skewed
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Lyda
1 year ago
B: I think it's B) skewed right
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Stephanie
1 year ago
A: A) skewed left
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Karima
1 year ago
S-shaped, huh? Sounds like the distribution of my waistline after the holidays. I'll stick with option B.
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Frederick
1 year ago
Wait, is the mode really 20? That's so low compared to the mean and median. Must be a trick question!
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Jerilyn
12 months ago
C: I think you're right, it could be skewed left based on those characteristics.
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Lucina
12 months ago
B: Maybe it's a skewed left distribution since the mode is lower than the mean and median.
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Kyoko
1 year ago
A: Yeah, it does seem strange that the mode is so much lower than the mean and median.
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Zona
1 year ago
Hmm, the mode being less than the median suggests a left-skewed distribution. I'll go with option A.
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Ona
1 year ago
If the median is less than the mean, the distribution must be skewed right. Option B is the correct answer.
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Cherri
1 year ago
Yes, the median being less than the mean indicates that.
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Paola
1 year ago
I think the distribution is skewed right.
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Krissy
1 year ago
I'm not sure, but I think it might be C) not skewed since the mean, median, and mode are all close together.
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Emilio
1 year ago
I agree with Helene, because the mode is less than the median and mean.
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Helene
1 year ago
I think the answer is A) skewed left.
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