Beta Flashcards

(14 cards)

1
Q

Formula for Beta

A
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2
Q

Alternative Beta Formula

A
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3
Q

What does beta tell you ?

A

It quantifies the systematic risk (market-related risk) of an asset:

How sensitive the asset is to market movements

How it contributes to the volatility of a diversified portfolio

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4
Q

Beta = 1

A

Asset moves in line with the market.

If market goes up 1%, asset goes up 1% (on average).

Systematic risk = equal to market risk.

Fully exposed to market movements.

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5
Q

Beta > 1

A

Asset is more volatile than the market.

If market rises 1%, asset rises more than 1% (and vice versa).

High systematic risk.

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6
Q

Beta < 1

A

Asset moves with the market, but less strongly.

Lower systematic risk.

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7
Q

Beta = 0

A

No correlation with market movements.

Purely idiosyncratic risk.

Return is independent of market โ†’ zero systematic risk.

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8
Q

Systematic vs Unsytematic Risk

A
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9
Q

Be sure do know the difference between Variance and Std Deviation

A

I have to split the variance into sys risk to calculate beta

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10
Q

Sys vs unsy risk formula and variance

A
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11
Q

Interpretation of a 0.874 Correlation

A

So higher ๐œŒ๐‘–,๐‘€โ€‹ increases ๐›ฝ๐‘– , thereby increasing systematic variance.

Thus, if ๐œŒแตข,แดน > 0.9:

This indicates a beta closer to 1 or above (assuming similar volatilities),

Resulting in high sensitivity to market movements,

And thus, high systematic variance.

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12
Q

Q: What does ๐œŒแตข,แดน = 0 mean?

A

A: No linear relationship between firmโ€™s returns and market returns.
โ†’ Systematic risk = 0.
โ†’ All risk is idiosyncratic.
โ†’ Beta = 0.
โ†’ Full diversification benefit.

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13
Q

Q: What does ๐œŒแตข,แดน = 0.2 mean?

A

A: Weak positive correlation with the market.
โ†’ Low systematic risk.
โ†’ Beta is low.
โ†’ Limited but present diversification benefit.
โ†’ Small market risk premium.

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14
Q

Q: What does ๐œŒแตข,แดน = 1 mean?

A

A: Perfect positive correlation with the market.
โ†’ All return variability is explained by market movements.
โ†’ Systematic variance = total variance.
โ†’ Beta = 1 (if volatilities equal).
โ†’ No diversification benefit.

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