Chapter 13 Flashcards
How do we calculate expected return?
(Probability * Rate of Return) + (Probability * Rate of Return) + …
What is a portfolio?
A group of assets such as stocks and bonds held by an investor.
What is portfolio weight?
The percentage of a portfolio’s total value that is invested in a particular asset.
How do we calculate portfolio weight?
Asset 1 = $50
Asset 2 = $150
The portfolio weight % for Asset 1 is $50/$200 = 0.25 or 25%
How do we calculate risk premium?
Risk Premium = Expected Return - Risk-free rate
How do we calculate variance?
Variance = Probability(Rate of Return - AVG Rate of Return)^2
+ Probability(Rate of Return - AVG Rate of Return)^2 + …
How do we calculate Total Return?
Total Return = Expected Return + Unexpected Return
Total return differs from expected return because:
of surprises, or “news”
What is an announcement?
The release of information not previously available. Announcements have two parts: the expected part and the surprise part.
What is the expected part and the surprise part?
The expected part is “discounted” information used by the market to estimate the expected return, while the surprise is news that influences the unexpected return.
What is discounted information?
It’s information that is already included in the expected return (and the price). The tie-in to efficient markets is obvious. The assumption here is that markets are semi-strong efficient.
Risk consists of surprises. There are two kinds of surprises:
- Systematic risk
2. Unsystematic risk
What is systematic risk?
It is a surprise that affects a large number of assets, although at varying degrees. It is sometimes called market risk.
What is unsystematic risk?
It is a surprise that affects a small number of assets (or one). It is sometimes called unique or asset-specific risk.
Changes in GDP, interest rates, and inflation are examples of __________ risk. Strikes, accidents, and takeovers are examples of __________ risk.
Systematic
Unsystematic
__________ variability can be quite different from the variability of __________ __________.
Portfolio
individual securities