Re: Long Shot Question
| From: | Tony Marston | Date: | Tue, 19 Sep 2006 17:56:07 +0000 |
| Subject: | Re: Long Shot Question | ||
| References: | 1 | Groups: | php.general |
| Request: | Send a blank email to php-general+get-241949@lists.php.net to get a copy of this message | ||
Take a look at http://www.tonymarston.net/php-mysql/amortise.html
which
documents the loan amortisation program which I wrote in PHP. You can run it
online and even download the source code to run it locally.
--
Tony Marston
http://www.tonymarston.net
http://www.radicore.org
"Ray Hauge" <ray.hauge@americanstudentloan.com> wrote in message
news:200609191000.07573.ray.hauge@americanstudentloan.com...
> Hello everyone,
>
> This is a tad off-topic, but I'm at my wits end. I'm working on a loan
> calculator for our load advisors to give an estimated monthly payment. We
> had one, but it was really bad (gave horribly wrong information) and I've
> had
> to re-write it. The particular question about this loan calculator is on
> a
> graduated repayment type. This is where the loan pretty much starts off
> paying only interest and then increases the payments by a certain
> percentage
> (graduation factor) every time the rate increase is supposed to happen
> (graduation term)... which is usually two years.
>
> I've looked all over google, wikipedia, and I've even called our servicers
> (who you'd think would help you out, but instead they just tell you they
> can't give me those calculations). I have found a few other calculators
> online that do this sort of thing, but I can't exactly see the source code
> that way ;)
>
> This seems like a somewhat standard calculation for loans and interest
> bearing
> accounts. Does anyone know how to calculate the graduation factor? I've
> been
> able to figure out it's based off the loan term, loan balance, and initial
> interest rate.
>
> Example:
> $30,000 balance
> 6% initial interest rate
> 20 year loan term
>
> with those variables you would get a graduation factor of 6.95%
>
> So, the first payment would be $166.53, and then after the graduation term
> (2
> years) the payment would increase to $178.10, then two years later
> increase
> again, and so on. That differnce in payment is pretty close to the
> graduation factor. It's probably off due to the rounding.
>
> Thanks for placating me when grasping for straws ;)
>
> --
> Ray Hauge
> Programmer/Systems Administrator
> American Student Loan Services
> www.americanstudentloan.com
> 1.800.575.1099