Monday, May 4, 2015

29 CFA Level 2 Practice Exams 2015 Questions on Portfolio Concepts

Practise 29 CFA Level 2 Practice Exams 2015 Questions on Portfolio Concepts right now to extensively and deeply understand Portfolio Management topic area. Through basic and accessible multiple choice questions, it’s trouble-free to catch the most difficult terms in short time. Moreover, other advanced concepts are illustrated clearly and comprehensibly in real situations, which enables you to absorb the dry material quickly and effectively. Unlike other testing resources where learners must register to take the test with certain fee, our page provides free CFA mock exam sample questions for candidates in order to practise online at any time without paying. Go over all the following questions to grasp significant knowledge in the upcoming exam and share your scores in the comment below.
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With CAPM, investors receive alter their portfolio by altering allocation to the market portfolio. APT gives no special role to the market portfolio
1) Greater uncertainty in forecasts leads to less reliability2) Statistical input forecasts change over time (time instability)3) Small changes in inputs can cause large charges in frontier (overfitting), which leads to unreasonably short positions and frequent rebalancing
E(Rc) = Rf + [E(Rt) - Rf / std dev(t)]*std dev(c)
Avg Variance *[ p + [ (1- p)/N]1) Variance approaches Avg Variance * p as N gets large2) The lower the correlation, the lower the minimum variance but the greater the number of stocks needed to reach it
If markets are in equilibrium, risk and return combinations for individual securities will lie along SML, but not CML. They will lie below CML because they include unsystematic risk
1) APT explains variations across assets' expected returns in a single time period2) APT assumes no arbitrage, multi are ad hoc3) The APT intercept is the RFR
Used to derive inputs for the mean variance model. Regression model often used to estimate betaR(i) = Alpha + Beta * R(m) + error(i)
Cov(i,j) = Beta(i) Beta(j) Var(mkt)^2
Use statistical methods, in factor analysis the factors are portfolios that explain the covariance in returns. In principal component models they explain variance. Don't lend themselves well to interpretation
Beta = Covariance(i,mkt) / Var(mkt)= Corr(i,mkt)* [std dev(i)/std dev(mkt)]
Assumes asset returns explained by returns from firm specific factors (P/E, mkt cap, leverage, earnings growth)

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