Monday, May 4, 2015

16 CFA Level 2 Practice Exams 2015 Questions on Portfolio Management

Completing monthly training courses and mastering exam study materials can be perfect preparation for the CFA exams. However, they can require costly investment. You still have an economical plan when trying 16 CFA Level 2 Practice Exams 2015 Questions on Portfolio Management. Many free CFA practice questions are now available in our site to help you have a familiarity of real exam condition and style. Not only presenting the entire basic content, this online CFA practice test also offers you a highlight of exam-focused questions to assist in better exam preparation. Additionally, a simple but perfect layout will give you great practice experience to be confident in finishing the questions. Answer and hit the submit button to explore your ability promptly. Hope it work out on you!
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expected return= risk free+factor sens x price of risksolve this to get price of risk
1)All investors are risk averse; they prefer less risk to more for the same level of expected return2)Expected returns for all assets are known.3)The variances and covariances of all asset returns are known.4)Investors need only know the expected returns, variances, and covariances of returns to determine optimal portfolios. They can ignore skewness, kurtosis, and other attributes of a distribution.5)There are no transaction costs or taxes.
(LLUTT): L (liquidity) - L (legal) - U (unique circumstance) - T (tax) - T (time)
cov with mkt/mkt variance
result in combination of active port indentified by the model and market (passive) port
when all investors share same expectation, CAL becomes CML
expected return on how to allocate risky/risky free assets
numerator:exposure factor( exposure factor1 x cov1+exposure factor2 x cov2)denominator:active risk squarefor a single factor: active factor risk/ active rik square
misleading. perfect timing port will perform at least as well of t bills
(active sensitivity of factor - benchmark) ^2 x factor variance
sample std deviation x (Return of port - return of benchmark)
No arbitrage, can diversified all un-systematic risk, many assets available, factor model describe return
arbitrage portfolio must have zero sensitivity to the factor. so we need to find the weight of each individualmportfolio with the long portfolio weight sum to 1 and the short portfoliomweight sum to -1. the arbitrage profit is weight x expexted return of all portfolio. rêmmber that weight x sensitivity of long port = sensitivity of short port

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