a. Computation of BTIRR and ATIRR
Valuation of IRR at 70% finance level | ||||||
Years | Cash Flow | Value of Property | Interest(10%) | Net cash flow before tax | Tax | After tax CF |
0 | -20,00,000.0 | 20,00,000.00 | 0 | -20,00,000.0 | -20,00,000.00 | |
1 | 1,90,000.00 | 20,60,000.00 | 140000 | 50,000.0 | 18,000.0 | 32,000.00 |
2 | 1,95,700.00 | 21,21,800.00 | 140000 | 55,700.0 | 20,052.0 | 35,648.00 |
3 | 2,01,571.00 | 21,85,454.00 | 140000 | 61,571.0 | 22,165.6 | 39,405.44 |
4 | 2,07,618.13 | 22,51,017.62 | 140000 | 67,618.1 | 24,342.5 | 43,275.60 |
5 | 2,13,846.67 | 23,18,548.15 | 140000 | 23,92,394.8 | 1,41,262.1 | 22,51,132.69 |
IRR | 5.89% | 3.85% |
Valuation of IRR at 80% finance level | ||||||
Years | Cash Flow | Value of Property | Interest(11%) | Net cash flow before tax | Tax | After tax CF |
0 | -20,00,000.0 | 20,00,000.00 | 0 | -20,00,000.0 | -20,00,000.00 | |
1 | 1,90,000.00 | 20,60,000.00 | 176000 | 14,000.0 | 5,040.0 | 8,960.00 |
2 | 1,95,700.00 | 21,21,800.00 | 176000 | 19,700.0 | 7,092.0 | 12,608.00 |
3 | 2,01,571.00 | 21,85,454.00 | 176000 | 25,571.0 | 9,205.6 | 16,365.44 |
4 | 2,07,618.13 | 22,51,017.62 | 176000 | 31,618.1 | 11,382.5 | 20,235.60 |
5 | 2,13,846.67 | 23,18,548.15 | 176000 | 23,56,394.8 | 1,28,302.1 | 22,28,092.69 |
IRR | 4.19% | 2.74% |
b. Break Even Interest Rate
The break even interest rate (BIR) is the level of interest rate at which the effect of borrowed funds on the investors’ equity return, and therefore the leverage effect, switches from positive to negative. More specifically:
If the mortgage interest rate is HIGHER than BIR ==> Negative Leverage
If the mortgage interest rate LOWER than BIR ==> Positive Leverage
In other words, Break even interest rate means maximum interest rate before negative Financial Leverage.
According to Brueggeman and Fisher (1993) BIR can be calculated as:
BIR = After-Tax IRR on Total Funds Invested/(1-investor’s tax rate).
Here,
AT 70% fund
BIR=0.0385/(1-0.36)
=0.0601
=6%
At 80% Level
BIR=0.0274/(1-0.36)
=0.0429
=4.29%
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