Solution:
First of all we will be calculating the Payments that are to be made which can be easily done using our BA II plus calculator and entering the following inputs. PV = 1,000,000 , N=5 , I/Y=12 and FV =0 we need to find the PMT
On adding the respective inputs in the TVM row we get the PMT as : 277,409.7319
This is amount that we need to pay each year to retire the loan.
Amortization Schedule:
Year | Principal | Interest Payment | Principal Payment | Ending Principal |
1 | 1000,000 | =1000,000 * 12% = 120,000 | =277409.7319 - 120,000 = 157,409.7319 |
1000,000 - 157409.7319 =842,590.2681 |
2 | 842,590.2681 |
= 842,590.2681 *12% =101,110.8322 |
=277409.7319 - 101,110.8322 =176,298.8997 |
842,590.2681 - 176,298.8997 =666,291.3684 |
3 | 666,291.3684 |
= 666,291.3684*12% = 79954.9642 |
=277409.7319 - 79954.9642 = 197,454.7677 |
666,291.3684 - 197,454.7677 =468,836.6007 |
4 | 468,836.6007 |
468,836.6007 *12% =56,260.392 |
277409.7319 - 56,260.392 =221,149.3398 |
468,836.6007 - 221,149.3398 =247,687.2609 |
5 | 247,687.2609 |
247,687.2609 * 12% = 29,722.47131 |
277409.7319 - 29,722.47131 = 247687.2606 |
247,687.2609 - 247,687.2606 = .0003 |
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