Difference between revisions of "CostCapmm"

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===Function Costcapmm(rAllEq, nTx, dvr)===
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Calculates Modigliani and Miller's formula for adjusting the weighted average cost of capital for financial leverage.  Modigliani and Miller's formula works for any project that is expected to:
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#generate a level, perpetual cash-flow and
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#support fixed permanent debt
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;Example
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costcapmm(0.2,0.35,0.4) &rarr; 0.172
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;Expects: '''rAllEq''', '''nTx''', '''dvr''' all to be numeric
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;Parameters: '''rAllEq''' is the cost of capital under all-equity financing;<br>'''nTx''' is the net tax saving per dollar of interest paid. This is difficult to pin down in practice and is usually taken as the corporate tax rate;<br>'''dvr''' is the debt-to-value ratio
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;Function definition: rAllEq * (1 - (nTx * dvr))
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;[[Syntax]]: Costcapmm(rAllEq, nTx, dvr : Numeric)
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;Library: [[Financial functions]]
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;More Examples and Tips:  ''None yet.''

Revision as of 19:53, 25 June 2007


Function Costcapmm(rAllEq, nTx, dvr)

Calculates Modigliani and Miller's formula for adjusting the weighted average cost of capital for financial leverage. Modigliani and Miller's formula works for any project that is expected to:

  1. generate a level, perpetual cash-flow and
  2. support fixed permanent debt
Example
costcapmm(0.2,0.35,0.4) → 0.172
Expects
rAllEq, nTx, dvr all to be numeric
Parameters
rAllEq is the cost of capital under all-equity financing;
nTx is the net tax saving per dollar of interest paid. This is difficult to pin down in practice and is usually taken as the corporate tax rate;
dvr is the debt-to-value ratio
Function definition
rAllEq * (1 - (nTx * dvr))
Syntax
Costcapmm(rAllEq, nTx, dvr : Numeric)
Library
Financial functions
More Examples and Tips
None yet.
Comments


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