imported>Doug Williamson |
imported>Doug Williamson |
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| (CAPM).
| | [Current assets ''less'' Stock] ÷ Current liabilities. |
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| The capital asset pricing model links the expected rates of return on traded assets with their relative levels of market risk (beta). | | The quick ratio gives a very rough indication of the liquidity (or solvency) of the reporting entity. |
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| The model’s uses include estimating a firm’s market cost of equity from its beta and the prevailing theoretical market risk-free rate of return.
| | If the quick ratio were to fall below 1.0, this would indicate that the entity would not be able to meet its current liabilities out of its cash in hand and the proceeds of its other current assets (excluding stock). |
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| The CAPM assumes a straight-line relationship between the beta of a traded asset and the expected rate of return on the asset.
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| | For example, |
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| | if current assets (excluding stock) are £3m |
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| | and current liabilities are £4m, |
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| ==CAPM calculation== | | the Quick ratio = 3/4 |
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| Expressed as a formula:
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| Re = Rf + beta x ( Rm - Rf )
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| | | Also known as the Acid test or the Acid test ratio. |
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| Re = return on security.
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| Rf = theoretical [[risk free rate of return]].
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| Beta = relative market risk.
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| Rm = average expected rate of return on the market.
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| <span style="color:#4B0082">'''Example'''</span>
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| Rf = theoretical risk free rate of return = 4%.
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| Beta = relative market risk = 1.2.
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| Rm = average expected rate of return on the market = 9%.
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| Return on security (Re):
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| = 4 + 1.2 x ( 9 - 4 )
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| = 10%.
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| This investment requires an expected <u>rate of return</u> of 10%, higher than average rate of return on the market as a whole of only 9%, because its market <u>risk</u> (measured by beta = 1.2) is greater than the average market risk of only 1.0.
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| Under the capital asset pricing model only the (undiversifiable) market risk of securities is rewarded with additional returns, because the model assumes that rational market participants have all fully diversified away all specific risk within their investment portfolios.
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| == Use of the CAPM to quantify cost of equity ==
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| When the CAPM is used to calculate an estimate of the cost of equity, it is conventionally expressed as:
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| Ke = Rf + beta x ( Rm - Rf )
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| Where:
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| Ke = cost of equity.
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| == See also == | | == See also == |
| * [[Beta]] | | * [[Current ratio]] |
| * [[Business risk]] | | * [[Liquidity]] |
| * [[Capital gain]]
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| * [[CertFMM]]
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| * [[Cost of equity]]
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| * [[Equity beta]]
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| * [[Equity risk]]
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| * [[Equity risk premium]]
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| * [[Financial risk]]
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| * [[Market risk]]
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| * [[Market risk premium]]
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| * [[Modern Portfolio Theory]]
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| * [[Risk]]
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| * [[Security Market Line]]
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| * [[Specific risk]]
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| * [[Systematic risk]]
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| [[Category:Corporate_finance]] | | [[Category:Liquidity_management]] |
[Current assets less Stock] ÷ Current liabilities.
The quick ratio gives a very rough indication of the liquidity (or solvency) of the reporting entity.
If the quick ratio were to fall below 1.0, this would indicate that the entity would not be able to meet its current liabilities out of its cash in hand and the proceeds of its other current assets (excluding stock).
For example,
if current assets (excluding stock) are £3m
and current liabilities are £4m,
the Quick ratio = 3/4
= 0.75.
Also known as the Acid test or the Acid test ratio.
See also
