What is a blended interest rate and how is it calculated?

Perhaps the best way to explain
a blended interest rate is to begin by explaining what it is not.
It is not an average interest rate. That is, it is not determined
by adding each interest rate and dividing by the number of interest
rates (or, stated slightly differently, summing each interest rate
and dividing by the number of loans).
Average
Interest Rate
EXAMPLE #1:
| |
LOANS |
|
INT. RATE |
| |
First loan |
|
6.25% |
| |
Second loan |
|
7.25% |
| |
Third loan |
|
|
| |
|
SUM |
21.75% |
|
| Ave. Int. Rate
= (SUM) 21.75% (divided by # of loans) 3 = 7.25% |
|
In this example, 7.25% is in fact the
average interest rate. However, this can be very misleading when
it comes to making financial decisions based on this average. Let
me explain. Let’s assume that the total of the three loans
equals $100,000:
Illustrated below are monthly payments
for a 30 year mortgage with various interest rates.
| LOAN
AMT. |
INT.
RATE |
PMT. |
| $ 100,000 |
7.25% |
$ 682.18 |
|
$ 100,000 |
7.00% |
$ 665.30 |
|
$ 100,000 |
6.75% |
$ 648.60 |
|
In this example, if you could get an
interest rate of less than 7.25% for a loan amount of $100,000,
presumably, this would result in wise financial decision. Example
#1 assumes that any one of these lower than average interest rates
would provide financial benefits for the borrower. However, consider
the following:
EXAMPLE #2:
INT.
RATE |
|
BALANCE |
MO.
PMT. |
6.25% |
First loan |
$ 70,000 |
$ 431.00 |
7.25% |
Second loan |
20,000 |
136.44 |
8.25% |
Third loan |
___10,000 |
___75.13 |
| |
TOTAL |
$100,000 |
$ 642.57 |
|
Example #2 shows the monthly
payments for three loans that total $100,000. It helps illustrate
that if an individual made a financial decision based on an average
interest rate of 7.25% and refinanced their $100,000 in loans with
an interest rate of 6.75%.........their monthly payment would not
decrease at all. In fact, their monthly payment would actually increase
from $642.57 to $648.60……clearly, not a wise financial
decision. So how does one make a wise financial decision when faced
with a variety of loan amounts with differing interest rates? The
answer is to determine the “ blended interest rate”,
then, seek an interest rate that is below the “blended interest
rate”……..this will guarantee that you have made
a wise financial decision.
Let me try to explain this concept using
the above examples. The “ blended interest rate” takes
into account the amount of each loan in relationship to the total
amount of loans. The amount of total loans would be equal to 100%
and the amount of each loan (if more than one) would be less than
100% but when all loans are totaled, they would equal 100%.
Blended Interest Rate
EXAMPLE #3:
| |
BALANCE |
|
% OF
DEBT |
First loan |
$ 70,000 |
(70,000/100,000)
|
70% |
| Second loan |
20,000 |
(20,000/100,000)
|
20% |
Third loan |
__10,000__
|
(10,000/100,000) |
__10%__ |
| Total |
$100,000 |
|
100% |
|
Once you have established this specific
loan to total loan relationship, you then multiply that percentage
by the interest rate for the specific loan. This number represents
an interest rate factor and the summation of each of these factors
equals the “ blended interest rate”.
Blended Interest Rate
EXAMPLE #4:
| |
BALANCE |
% OF DEBT |
INT. RATE |
FACTOR |
| First loan |
$ 70,000 |
70.00% |
6.250% |
4.375% |
| Second loan |
20,000 |
20.00% |
7.250% |
1.450% |
| Third loan |
10,000 |
10.00% |
8.250% |
.825% |
| |
|
“
blended interest rate” |
6.650% |
|
Now then, given the “ blended
interest rate” of 6.65%, if an individual can secure
a lower rate, they would have made a wise financial decision. In
fact, an interest rate of 6.50% for the loan amount of $100,000
would yield a monthly payment of $632.07 which is $10.50 lower than
the existing payments for all three loans…….once again,
a wise financial decision.
For those of you who would like to calculate
your current blended interest rate, please go to Calculators on
this web site and click on “Your Blended Interest Rate”.
Back to Top |