Mean-Variance Portfolio Theory Flashcards

1
Q

Investors are risk-averse. What does it imply?

A

In return for accepting the risk of an investment losing money, they want a higher expected return.

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2
Q

What does the arithmetic mean of past return estimate?

A

Estimate for future returns.

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3
Q

When do we use the geometric average of the returns?

A

Measure past performance of the stock.

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4
Q

How can the volatility be annualized?

A

Multiply the volatility by the square root of the number of period in a year.

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5
Q

How can you calculate the standard error of the sample mean?

A

Divide the SD by the square root of the size of the sample.

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6
Q

True or False: the sharpe ratio doesn’t vary much for large portfolios?

A

TRUE, but it will vary greatly for SINGLE STOCKS.

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7
Q

What can you use to lower volatility?

A

Diversification

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8
Q

True or false : if a portfolio is made of 2 stocks and they are perfectly negatively correlated, it is not possible to create a portfolio with no volatility?

A

FALSE : it IS possible.

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9
Q

Consider an equally-weighted portfolio. What is the formula for the variance of the portfolio’s return?

A

Var(R) = (1/n)AvgVar +AvgCov(n-1)/n

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10
Q

If the number of stocks in the equally-weighted portfolio approches infinity, what is the variance of the return of the portfolio?

A

Var(R) approches the average covariance*.

*If the stocks are uncorrelated, it approches 0.

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11
Q

How can you find the most efficient portfolio created with 2 stocks and a risk-free investment using a graph with volatility on the horizontal axis and rate of return on the vertical axis?

A

The most efficient portfolio will be at the point where a tangent from (o,r) intersects the curve of the stock portfolio’s volatilities and returns.
Every point on the tangent line is the efficient portfolio for that given level of volatility.

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12
Q

How can you determine the most efficient two-stocks portfolio using the sharpe ratio?

A

The most efficient has the HIGHEST sharpe ratio.

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13
Q

What is the risk premium?

A

The excess return of an investment over the risk-free rate.

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