Formulas and Functions

Table Of Contents
Chapter 6 Financial Functions 11 3
end (0): Payments are due at the end of each period.
beginning (1): Payments are due at the beginning of each period.
Examples
It is generally understood that the amount of the principal reduction on a loan is higher in the later
years, as compared to the early years. This example demonstrates just how much higher the later
years can be. Assume a mortgage loan with an initial loan amount of $550,000, an interest rate of 6%,
and a 30-year term.
The CUMPRINC function can be used to determine the interest for any period. In the following table,
CUMPRINC has been used to determine the principal repaid in the rst year (payments 1 through 12)
and in the last year (payments 349 through 360) of the loan term. The function evaluates to $6,754.06
and $38,313.75, respectively. The amount of principal paid in the rst year is only about 18% of the
amount of principal paid in the last year.
periodic-rate num-periods present-value starting-per ending-per when-due
=CUMPRINC
(B2, C2, D2, E2,
F2, G2)
=0.06/12 360 =550000 1 12 0
=CUMPRINC
(B2, C2, D2, E3,
F3, G2)
349 360
Related Topics
For related functions and additional information, see:
“CUMIPMT on page 110
“IPMT on page 12 3
“PMT on page 134
“PPMT on page 13 5
Example of a Loan Amortization Table on page 353
“Common Arguments Used in Financial Functions” on page 341
Listing of Financial Functions on page 96
Value Types on page 36
The Elements of Formulas” on page 15
“Using the Keyboard and Mouse to Create and Edit Formulas” on page 26
“Pasting from Examples in Help” on page 41