Chapter 12 Flashcards

(24 cards)

1
Q

What is the key lesson from capital market history

A

Higher risk -> higher expected return (rsk-return trade-off)

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2
Q

What often happens after major market crashes

A

Strong recoveries (markets tend to rebound)

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3
Q

What is total percentage return

A

Dividend yield + capital gains yield

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4
Q

Why are percentage returns preferred over dollar returns

A

Easier to compare investments

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5
Q

Why are financial markets important

A
  • allow saving and investing
  • help allocate capital
  • provide info about risk and return
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6
Q

What is a risk premium

A

Extra return earned above the risk-free rate

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7
Q

What is considered the risk-free rate

A

Treasury bills (T-bills)

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8
Q

Why do different assets have different returns

A

Because they have different levels of risk

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9
Q

What is the equity risk premium

A

Extra return of stocks over risk-free assets

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10
Q

Typical long-run equity risk premium

A

3-7%

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11
Q

What does variance mesure

A

How spread out returns are (risk)

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12
Q

What does standard deviation measure

A

Volatility (risk) of returns

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13
Q

Relationship: risk and standard deviation

A

Higher standard deviation = higher risk

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14
Q

What is a normal distribution

A

Bell-shaped distribution of returns

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15
Q

Key normal distribution rule

A

68% within 1 SD
95% within 2 SD
99.7% within 3 SD

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16
Q

What is arithmetic average return

A

Average return per period

17
Q

When is the arithmetic average used

A

For estimating future returns (forward-looking)

18
Q

What is the geometric average return

A

Average compounded return over time

19
Q

When is the geometric average used

A

For past performances (historical returns)

20
Q

Why is geometric return lower than arithmetic

A

Because it accounts for compounding

21
Q

Is arithmetic or geometric average better for long-term analysis and which is better for short-term forecasts

A

Geometric average - long-term
Arithmetic average - short-term

22
Q

Key issues with arithmetic vs geometric

A

Arithmetic - too high in long-term
Geometric - too low in short-term

23
Q

Best practical approach to use when unsure

A

Use a value between arithmetic and geometric averages

24
Q

Geometric average return can be seen as the same thing as: (bc it accounts for compounding)

A

The effective rate, bc it accounts for compounding