Solution:
a)Given that
interest rate =4%
sep 30 2017 | $ 0.100 |
dec 31 2017 | $ 0.105 |
sep 30 2018 | $ 0.120 |
dec 31 2018 |
$ 0.125 |
sep 30 2019 | $ 0.150 |
Compute the effective cost of borrowing in dollars :
year | principal | interest rate | number of months | effective cost of borrowing |
2017 | 2100000 | 4 | 3(sep2017-dec 2017) |
=2100000*4/100*3/12 =21000 |
2018 | 2100000 | 4 | 12(dec2017-dec 2018) |
=2100000*4/100*12/12 =84000 |
2019 | 2100000 | 4 | 9(dec2018-sep2019 |
=2100000*4/100*9/12 =63000 |
b)
Effective cost of borrowing | |
2017 | $ 21000 |
2018 | $ 84000 |
2019 | $ 63000 |
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