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IASSC ICBB Exam - Topic 5 Question 69 Discussion

Actual exam question for IASSC's ICBB exam
Question #: 69
Topic #: 5
[All ICBB Questions]

A natural logarithmic base is not required for which of these distributions for probability calculations?

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Suggested Answer: D

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Arlen
3 months ago
Normal distribution doesn't require it either, just saying!
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Rutha
4 months ago
Binomial also doesn't need it, right?
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Tonja
4 months ago
Wait, are you sure about that? I thought it was used in some cases.
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Nicolette
4 months ago
Totally agree, it's definitely not required for Poisson!
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Johnetta
4 months ago
The natural log isn't needed for the Poisson distribution.
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Sol
5 months ago
I feel like the answer is the Poisson, but I might be mixing it up with the Binomial.
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Cherry
5 months ago
The Weibull distribution definitely uses natural logs, but I can't recall if the Normal does too.
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Adell
5 months ago
I remember practicing a similar question, and I think the Binomial distribution is also one that doesn't need it.
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Chana
5 months ago
I think the Poisson distribution doesn't require a natural logarithmic base, but I'm not entirely sure.
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Eric
5 months ago
I'm a bit unsure about this one. I'll review my notes on the different probability distributions and their properties to see if I can determine which one doesn't require natural logs.
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Lashandra
5 months ago
Okay, I know the normal distribution uses standard normal tables, not natural logs. And the binomial and Weibull both use natural logs, I think. So the answer has to be C, Poisson.
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Gaston
5 months ago
Hmm, this one's tricky. I'll need to think carefully about the properties of each distribution to figure this out.
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Bettye
5 months ago
The Poisson distribution doesn't use natural logs, right? I'm pretty sure that's the answer, but I'll double-check the other options just to be sure.
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Anna
5 months ago
This looks like a tricky XSLT question. I'll need to carefully review the XML document and the desired transform results to determine the appropriate XSLT instructions.
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Dalene
2 years ago
B) Normal distribution, because why make things harder than they need to be? Keep it simple, folks.
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Ashlee
2 years ago
Natural logs? More like un-natural logs! I'll take the Poisson distribution any day.
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Timothy
1 year ago
Poisson distribution is my go-to for probability calculations.
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Narcisa
1 year ago
I think the Binomial distribution is the most versatile for different scenarios.
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Ezekiel
2 years ago
I think the Binomial distribution doesn't require a natural logarithmic base.
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Maddie
2 years ago
I prefer the Normal distribution for probability calculations.
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Florencia
2 years ago
I prefer the Normal distribution for probability calculations.
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Bobbie
2 years ago
I agree, the Poisson distribution is much easier to work with.
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Alba
2 years ago
This is a tricky one, but I'd say the answer is C) Poisson. Logarithms? No thanks, I'll stick to good old-fashioned counting.
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Laurel
2 years ago
Hmm, I'm going with D) Binomial. Who needs natural logs when you've got binomials, am I right?
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Gilbert
2 years ago
B) Normal distribution, for sure. We don't need to worry about the logarithmic base in that case.
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Cammy
2 years ago
C) That's right, Poisson distribution also does not need a natural logarithmic base.
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Hubert
2 years ago
A) Weibull distribution does not require a natural logarithmic base either.
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Claribel
2 years ago
Hmm, you might be right. Poisson distribution does have a simpler formula for probability calculations.
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Rebbeca
2 years ago
I think the answer is C) Poisson. Natural log isn't required for Poisson distribution.
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Beatriz
2 years ago
That's correct! The answer is C) Poisson.
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Jani
2 years ago
I agree, C) Poisson does not require a natural logarithmic base for probability calculations.
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Galen
2 years ago
I disagree, I believe the answer is C) Poisson because it also doesn't require a natural logarithmic base.
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Claribel
2 years ago
I think the answer is B) Normal because it doesn't require a natural logarithmic base.
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