In: Finance
Oriole Tooling Ltd. is assessing two available options for the purchase of new equipment with a negotiated cash price of $180,000. The manufacturer is willing to accept a down payment of 20% of the purchase price and an instalment note for the balance. The note would require quarterly fixed principal payments (plus interest) starting October 1, 2020, for a period of two years. Oriole has a proposal from its bank for an instalment loan for two years that requires a fixed blended monthly payment (including both principal and interest) starting August 1, 2020. The loan would be for 80% of the equipment’s purchase price. The current market rate of interest is 6%. Both contracts have an interest rate of 6%.
Is there any measurement uncertainty in determining which option
is best for Oriole?
Which discounted cash flow approach should be used in the
comparison of the two alternatives?
Given the negotiated cash price = 1,80,000
Amount of down payment = 36,000
Amount of Loan = 1,80,000 - 36000 = 1,44,000
Let us prepare a schedule inorder to find out the quarterly payments and interest
Option-1) Quarterly fixed payment plus interest.
Quarter | Opening Principal | Interest @ 1.5% | Principal Repayment | Total Payment | Closing loan balance |
1 | 1,44,000 | 2,160 | 18,000 | 20,160 | 1,26,000 |
2 | 1,26,000 | 1,890 | 18,000 | 19,890 | 1,08,000 |
3 | 1,08,000 | 1,620 | 18,000 | 19,620 | 90,000 |
4 | 90,000 | 1,350 | 18,000 | 19,350 | 72,000 |
5 | 72,000 | 1,080 | 18,000 | 19,080 | 54,000 |
6 | 54,000 | 810 | 18,000 | 18,810 | 36,000 |
7 | 36,000 | 540 | 18,000 | 18,540 | 18,000 |
8 | 18,000 | 270 | 18,000 | 18,270 | - |
Total interest Charged - 9720
Present value of laon payments
Option-2) Monthly Installment.
The formula for calculating the monthly equalised installments is.
[P x R x (1+R)^N]/[(1+R)^N-1], where P stands for the loan amount or principal, R is the interest rate per month
Given Annual interest is 6% per annum hence monthly interest is 6/12 = 0.5% per month.
(1,44,000 * 0.005 * (1.005)^24)/((1.005)^24 -1)
= 6382
The amortization schedule for this is as follows.
Month | Opening Principal | Interest @ 0.5% | Principal Repayment | Fixed payment | Closing loan balance |
1 | 1,44,000 | 720 | 5,662 | 6,382 | 1,38,338 |
2 | 1,38,338 | 692 | 5,690 | 6,382 | 1,32,648 |
3 | 1,32,648 | 663 | 5,719 | 6,382 | 1,26,929 |
4 | 1,26,929 | 635 | 5,747 | 6,382 | 1,21,182 |
5 | 1,21,182 | 606 | 5,776 | 6,382 | 1,15,405 |
6 | 1,15,405 | 577 | 5,805 | 6,382 | 1,09,601 |
7 | 1,09,601 | 548 | 5,834 | 6,382 | 1,03,767 |
8 | 1,03,767 | 519 | 5,863 | 6,382 | 97,903 |
9 | 97,903 | 490 | 5,892 | 6,382 | 92,011 |
10 | 92,011 | 460 | 5,922 | 6,382 | 86,089 |
11 | 86,089 | 430 | 5,952 | 6,382 | 80,137 |
12 | 80,137 | 401 | 5,981 | 6,382 | 74,156 |
13 | 74,156 | 371 | 6,011 | 6,382 | 68,145 |
14 | 68,145 | 341 | 6,041 | 6,382 | 62,104 |
15 | 62,104 | 311 | 6,071 | 6,382 | 56,032 |
16 | 56,032 | 280 | 6,102 | 6,382 | 49,930 |
17 | 49,930 | 250 | 6,132 | 6,382 | 43,798 |
18 | 43,798 | 219 | 6,163 | 6,382 | 37,635 |
19 | 37,635 | 188 | 6,194 | 6,382 | 31,441 |
20 | 31,441 | 157 | 6,225 | 6,382 |
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