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AAFM CWM_LEVEL_2 Exam - Topic 4 Question 57 Discussion

Actual exam question for AAFM's CWM_LEVEL_2 exam
Question #: 57
Topic #: 4
[All CWM_LEVEL_2 Questions]

Section C (4 Mark)

Read the senario and answer to the question.

Portfolio A had a return of 12% in the previous year, while the market had an average return of 10%. The standard deviation of the portfolio was calculated to be 20%, while the standard deviation of the market was 15% over the same time period. If the correlation between the portfolio and the market is 0.8, what is the Beta of the portfolio A?

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Suggested Answer: B

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Selene
4 months ago
Not sure about this one, the math seems tricky. Can someone double-check?
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Clay
4 months ago
Definitely going with C, 1.31. That portfolio is pretty volatile!
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Sue
5 months ago
Wait, how can the Beta be over 1 with a lower return? Sounds off.
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Adrianna
5 months ago
I think the answer is B, 1.07. Seems right based on the numbers!
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Arlen
5 months ago
Beta is calculated using the formula: Beta = (Correlation * Portfolio Std Dev) / Market Std Dev.
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Dong
5 months ago
I think the answer is around 1.07, but I’m not entirely confident. I just hope I remember the formula correctly!
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Mari
5 months ago
I feel like I might be mixing up the Beta calculation with something else. Wasn't there a way to adjust for the correlation as well?
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Myong
5 months ago
This reminds me of a practice question where we had to find Beta too. I think it was something like the portfolio return minus the market return divided by the market's standard deviation.
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Alesia
5 months ago
I remember we calculated Beta using the formula involving correlation and standard deviations, but I'm not completely sure about the exact steps.
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Alaine
5 months ago
I'm a bit torn on this one. The Prototype model seems like a good fit, but the V-Model could also work since it has a focus on validation and verification throughout the process.
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Fernanda
5 months ago
I think I've got it. Entering a live chat agent and enabling the service cloud console are the two best options to make it easy for customers to submit requests.
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