Question

In: Finance

You are the finance manager of your company. Your company is planning for capacity expansion and...

You are the finance manager of your company. Your company is planning for capacity expansion and need to borrow RM850,000 from a local bank. The offered term loan will be amortised in 9 years with a nomimal interest rate of 7.2% p.a. compounded monthly. The final payment will be at the end of Year 9.

1-Based on your working on an amortisation table, how much principal and interest would have your company paid after the first four months of payments?
  

2-If you have a choice, would you prefer to repay the above loan monthly (assume7.2% per year is compounded monthly) or annually (assume 7.2% per year is compounded annually) based on the total interest incurred? What is the main factor that contribute to such a difference in interest?

Solutions

Expert Solution

1] The monthly payment = 850000*0.006*1.006^108/(1.006^108-1) = $       10,717
The amortization table will be as below [for the first four months].
Month Beg bal Interest Principal repayment End bal
1 850000 5100 5617 844383
2 844383 5066 5651 838732
3 838732 5032 5685 833048
4 833048 4998 5719 827329
Total 20197 22671
Interest paid in the first 4 months = 20197
Principal paid in the first 4 months = 22671
Total amount paid = 10717*108 = 1157436
Total interest paid = 1157436-850000 = 307436
2] If annual payments, the annual payment would be:
= 850000*0.072*1.072^9/(1.072^9-1) = 131576
Total amount paid would = 131576*9 = 1184181
Total interest paid = 1184181-850000 = 334181
As total interest paid is less under the monthly repayment option, it
would be preferred.
The reason for the lower total interest is that, the amounts paid under
the monthly option are seggregated into interest and principal and then
the amount appropriated towared principal will reduce the principal for
the second month. That will happen for all the 108 months. As the
principal gets reduced every month, instead of annually in the case of
the annual option, the total interest paid under the monthly option will
be less.

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