Finance
Calculator
HP 10B

Loan Amortization
The loan amortization function is used to find the remaining balance, principle, and
interest paid, of a loan with equal end of the month payments. A 36 month loan with
an initial balance of $20,000 and an effective monthly interest rate of 2.00% will be
used.
Step 1 will be to find the amount of the 36 equal monthly payments.
Note:
All the Time Value of Money keys are on the first row of the calculator.
Always press the number first before pressing the Time Value of Money Keys.
Clear time value of money memory: 2nd CLEAR ALL
Compounding should remain at P/Y=1, C/Y = 1
Enter Present Value(Starting Balance): PV =
-20,000
Enter Future Value(Ending Balance): FV
= 0
Enter number of periods: N = 36
Enter interest rate: i(I/YR)
= 2
Calculate unknown: PRESS PMT,
answer is $784.657
Another way of doing this problem,
Clear time value of money memory: 2nd CLEAR ALL (above the
INPUT key)
Change the compounding: 2nd, P/YR = 12 (first row fourth column).
This is to change from monthly payment to annually payment.
Enter Present Value(Starting Balance): PV
= -20,000
Enter Future Value(Ending Balance): FV
= 0
Enter number of periods: N = 36
Enter interest rate: i(I/YR)
= 24
Calculate unknown: PRESS PMT,
answer is $784.657
Step 2 will be to find the amount of the 12th payment allocated to interest and
the amount allocated to principle.
To amortize the 12th payment, press 12, Input, 2nd, Amort. The
screen should read PEr 12-12.
Press and hold down the = key to show which portion of the payment will be displayed
first.
The screen should now read 306.38, this is the amount of the payment
assigned
to pay off interest.
Press the equal key again, the screen should now read 478.27, this is the
amount of the payment assigned to principle.
Press the equal key again, the screen should now read -14,840.95, which
is the remaining balance of the loan.
This can be used to find information on any payment in the sequence. Just repeat
the process inputting different period numbers.


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Last Updated on 1 May 2002, e-mail any comments to: robert.balik@wmich.edu |