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PRMIA Exam 8010 Topic 2 Question 63 Discussion

Actual exam question for PRMIA's 8010 exam
Question #: 63
Topic #: 2
[All 8010 Questions]

If the odds of default are 1:5, what is the probability of default?

Show Suggested Answer Hide Answer
Suggested Answer: C

Concentration risk in a credit portfolio arises due to a high degree of correlation between the default probabilities of the issuers of securities in the portfolio. For example, the fortunes of the issuers in the same industry may be highly correlated, and an investor exposed to multiple such borrowers may face 'concentration risk'.

A low degree of correlation, or independence of individual defaults in the portfolio actually reduces or even eliminates concentration risk.

The fact that issuers are from the same country may not necessarily give rise to concentration risk - for example, a bank with all US based borrowers in different industries or with different retail exposure types may not face practically any concentration risk. What really matters is the default correlations between the borrowers, for example a lender exposed to cement producers across the globe may face a high degree of concentration risk.


Contribute your Thoughts:

Venita
2 days ago
Definitely going with B, 20% is correct!
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Ramonita
8 days ago
The probability of default is 20% based on 1:5 odds.
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Charlene
13 days ago
I’m leaning towards 16.67% too, but I just want to double-check my calculations before I commit to that answer.
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Tamera
19 days ago
I’m not entirely sure, but I feel like I might be mixing up odds and probability. Is it possible that the answer could be 20%?
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Donte
24 days ago
I remember practicing a similar question where we had to convert odds to probability. I think the formula is something like odds / (odds + 1).
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Wilda
1 month ago
I think the odds of 1:5 means there’s one default for every five non-defaults, so maybe it’s around 16.67%?
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Rodrigo
1 month ago
I think the key here is to remember that odds are not the same as probability. To convert the odds of 1:5 to a probability, I need to divide the first number by the sum of the two numbers, which gives me 1/6 or 16.67%. The answer is A.
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Wilburn
1 month ago
Wait, I'm confused. If the odds are 1:5, doesn't that mean the probability of default is 20%? I'm not sure I'm understanding this correctly.
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Tamesha
1 month ago
Okay, I've got this. If the odds of default are 1:5, that means the probability of default is 1 out of 6, or 16.67%. The answer is A.
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Lottie
1 month ago
Hmm, I'm a bit unsure about this one. The odds of default are given as 1:5, but I'm not sure how to use that to calculate the probability. I'll need to review my probability formulas.
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Hortencia
1 month ago
This looks like a straightforward probability question. I'll need to think through the odds of default and how to convert that to a probability.
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Stephania
6 months ago
Wait, if the odds are 1:5, does that mean the probability is 50%? Because it's a coin flip, right? Oh, no, I think I'm overthinking this. Let me re-read the question carefully.
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Tequila
4 months ago
It's actually 20.00%
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Holley
4 months ago
I believe it's 16.67%
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Ciara
4 months ago
I think the probability is 20.00%
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Beth
4 months ago
D) 50.00%
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Eileen
4 months ago
C) 12.00%
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Kasandra
5 months ago
B) 20.00%
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Dominic
5 months ago
A) 16.67%
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Dorothy
6 months ago
I bet the correct answer is B) 20.00%. After all, 1 out of 6 events is a default, so the probability has to be 20%. I'm feeling confident about this one!
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Hyun
6 months ago
Hmm, let's see. If the odds are 1:5, that means the probability of default is 12%. Because the total number of possible outcomes is 6, and the number of favorable outcomes is 1. Easy peasy!
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Jeanice
5 months ago
Oh, I see. Thanks for clarifying!
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Barrie
5 months ago
Actually, it's 12.00% because the odds are 1:5.
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Veronique
5 months ago
I think the probability of default is 20.00%.
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Stephaine
7 months ago
Wait, what? If the odds are 1:5, that means the probability of default is 50%. It's a 50/50 chance, right? This question is a trick!
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Elfriede
6 months ago
The odds and probability are different. The correct answer is 20.00%.
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Claribel
6 months ago
No, the probability of default is not 50%. It's actually 20%.
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Patti
7 months ago
I'm pretty sure the probability is 20%. The odds of 1:5 means that for every 6 events, 1 of them is a default. So the probability of default is 1/6 or 20%.
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Goldie
7 months ago
Okay, let's think this through. If the odds of default are 1:5, that means the probability of default is the number of favorable outcomes (1) divided by the total number of possible outcomes (1 + 5 = 6). So the probability should be 1/6 or 16.67%.
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Nicholle
7 months ago
I'm not sure, but I think the answer is A) 16.67% as well. It makes sense based on the odds given.
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Kathryn
7 months ago
I agree with Margret, because the probability is calculated by dividing 1 by the sum of the odds plus 1.
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Margret
7 months ago
I think the answer is A) 16.67%
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