Compare the filled in numbers of the FIRST ROW with your Excel
document, and then
fill in the rest of only the FIRST ROW
of Table 1 with NUMBERS.
For the year 2 (24 months)
and year 5 balances, be careful to look in the A column for the proper
month (NOT the gray markers, which are numbered differently than the
month - for example, grey 24 is only month 19) and then
look at the corresponding E value for the loan balance.
TABLE 1
|
monthly payment
| 1st yr total interest
| Year 2 balance
| Year 5 balance
| total interest paid
|
Original Info
| $546.20 |
|
|
$79,054.61 |
$112,419.07 |
Option 1 Smaller Loan
|
|
|
|
$77,177.10 |
|
Option 2 Lower Rate
|
|
|
|
$78,601.16 |
|
Option 2 + $20 Pay Extra $20
|
|
|
|
$77,196.75 |
|
Before I finalized
all the bank payment numbers,
I found out that a deceased relative was leaving me some money,
which would arrive before I closed the loan.
The vice
president gave me two options.
Option 1: Take out
a smaller loan
I could reduce the loan amount by $2000 (ie change B2 to read
=.8*B1-2000 in the FORMULA BAR - do not change the amount in the B2
box itself - it is much easier to change it in the formula bar).
Notice that this will change the
rest of the amortization table.
Verify that you have the same year 5 balance and then
fill in the SECOND ROW of table 1 with numbers.
Option 2: Buy down the rate
I could leave the loan amount the same, and pay
to reduce the rate from 6.75% down to 6.25%.
So change C2 to read =.0625/12 by doing this in the FORMULA BAR
after clicking on C2. Click on B2 and change it back to =.8*B1
in the FORMULA BAR.
Verify that you have the same year 5 balance
and then fill in the THIRD ROW of
table 1.
Paying extra each month on option 2.
If I choose option 2, then I have a lower monthly payment.
Perhaps I can afford to pay more per month. Let's investigate this to
see what happens.
Using option 2, what happens if I
can pay an extra $20 each month?
Namely,
b3 changes via adding +20 at the end
to =PMT(C2,360,-B2) + 20.