Amortization Calculator – Page 2 – Bret's Blog (2025)

Posted on July 30, 2008

Now printed schedules are just a bit gooder

It turns out there is HTML which can indicate which header material should be duplicated across multi-page tables: the <thead></thead> tags. So now that I’ve re-learned this and tweaked the calculator again, multi-page tables will have the column headings on each page when printed, provided your browser does the right thing. (I use Firefox for almost all my web-browsing needs.)

Posted on July 16, 2008

More on rate-finding

In responding to a question in blog comments about rate-finding, I noticed that the calculator didn’t behave well if the Payment Amount could not pay off the loan after the Number of Regular Payments had elapsed, no matter how low the interest rate. To fix this, I added a test for the condition and have the calculator write an error message if necessary.

It’s a little surprising to still find bugs of this magnitude after all these years. 🙂 But hey, they’re still getting fixed, one by one.

Mmm, more stylesheet goodness

For those of you who like hard copies of your amortization schedules, I have produced a new stylesheet which should make printing the schedule a little less ugly than it may have been before. I still wish there was a way to manage page breaks better on more browsers, but I guess some of the browser builders will need more time to implement all that CSS has to offer. (I would also like for there to be a way to re-start column headings after the first page, but alas, that doesn’t seem to be a possibility with HTML or CSS, unless I missed something.)

Posted on July 14, 2008

The Trials of Moving

Well, it has happened. What I have feared the most. Calamity. Pain. Suffering. Ego-shattering. In moving the calculator to its new home, it lost its long-held rank as the number one result for the search “amortization” on Google. It is now number two. I am properly admonished and duly humbled.

As for progress, the calculator page now validates as XHTML 1.0 Transitional. It’s a small thing, but I believe in standards.

Having been truly inspired by the work at the CSS Zen Garden, I will try my hand at making visually aesthetic improvements to the calculator web page. There’s no reason why function can’t also be beautiful. However, my skills as an artist are—shall I be generous?—limited. Someday I’d like to hire the services of a graphic designer to make it REALLY cool and pretty.

Posted on July 11, 2008July 11, 2008

Negative Amortization

I’ve added a new entry to the FAQ regarding negative amortizations. In the process, I also noticed that some of the summary information produced by the calculator and final schedule row are not completely consistent in the NegAm scenario. I will need to fix these. It is apparent that I missed some sort of symmetry in my calculations here (I probably took a shortcut to minimize computer time, which is just so much gagging at gnats these days).

This is interesting to me because I’ve recently been reading some of the Richard Feynman Lectures on Physics, and he talks a bit about mathematical symmetries. We have such an expectation of symmetry that lack of it in certain contexts may indicate a flaw in our understanding, or sometimes it may lead to the discovery of even more interesting properties. (Amortization is not so glamorous as a fundamental law of the universe, mind you; but I now recognize that had I paid closer attention to a mathematical symmetry in this case, I might have noticed my error sooner.)

Posted on July 11, 2008

Fixing the Fix

I improved a test for an error condition yesterday. If one tries to find out how long it will take to pay off a loan (i.e., the Number of Payments field is blank), but the Regular Payment amount specified is below the minimum amortizable payment, the loan can never be paid off, since the payment isn’t even covering the interest that’s due. In such a case, the calculator raises an error condition.

This test existed before, but it wasn’t always reliable right at the cusp of amortizability, so I made a tweak which should have handled it. It did the job as I intended, but there was a consequence: it also disabled negative amortization scenarios if one is seeking a payoff time when a Balloon Payment has been also specified. So I have fixed yesterday’s fix, and finding the loan payoff time for a negative amortization scenario should work again.

I also added a link to this blog from the calculator page itself, for the curious.

Posted on July 10, 2008August 10, 2008

The First Port

As of July 2nd, 2008, the Amortization Calculator was officially moved from its old location in the Meteorology Department of Florida State University to this website. The primary impetus for the move is that the aging machine on which the calculator had been running since the mid-90s will soon need to be shut down for good. In fact, running the calculator was about all the old machine had been doing for the last 4 or 5 years.

Since I had to recompile the calculator program as part of the move anyway, I took the opportunity to make a few little tweaks to the design, and to make a few minor bug fixes and enhancements. The biggest visible change is the addition of a Google ad bar, which I’m sure will annoy some folks (and I can’t say I love the look myself). However, where web and network services were provided to the world “for free” by the university, *I* am now paying so that folks can continue to have access to the calculator. I think it’s only fair.

So in case anyone is interested (and if you’re not, that’s OK: this is just a personal record of my work), here are some of the changes that I’ve made to the calculator while moving it to its new home.

General Changes

  • If the calculator does not receive HTTP POST data, rather than complaining, it now draws the default web form. Previously, POST data had to have been received for the calculator to plot anything.
  • I made some variables pertaining to errors global (versus local) so that error messages could be properly propagated and displayed to the user.
  • The calculator now makes extensive use of CSS, which makes tweaking the layout so much easier. It also means that error messages are able to be displayed properly, in a nicer context.
  • For consistency, the support pages (the FAQ and Info pages) use the same stylesheet, although their layout does need to be tweaked a bit more before I’ll be really happy with them.
  • The source code has been refactored, especially as it pertains to web page output. It should be easier to make changes/additions to the calculator page now.

Enhancements

  • I tried to make the error messages more explanatory, less computer jargony, and to perhaps assist the user in correcting an issue where possible.
  • I added some additional calculations to the “Summary” section: the number of years is calculated from the total number of payments, and now the minimum payment required to amortize the loan is calculated. (Payments less than this amount do not allow for any principal reduction, and in fact, may cause unpaid interest to accrue into additional debt.)
  • I trapped a few more error conditions, which might cause the calculator to provide misleading data in fringe cases. I thought of a few more conditions I can try to address some other time.
  • The state of the “Show Amortization Schedule” flag is now maintained between invocations. Previously, the flag was purposely reset between invocations because of the extra processing load incurred. We have more powerful machines now, so who cares? 🙂

I probably left some things out, but I think I hit the highlights.

Amortization Calculator – Page 2 – Bret's Blog (2025)

FAQs

What is the easiest way to calculate amortization? ›

To calculate amortization, first multiply your principal balance by your interest rate. Next, divide that by 12 months to know your interest fee for your current month. Finally, subtract that interest fee from your total monthly payment. What remains is how much will go toward principal for that month.

How to calculate loan repayment schedule? ›

How to Calculate Monthly Loan Payments
  1. If your rate is 5.5%, divide 0.055 by 12 to calculate your monthly interest rate. ...
  2. Calculate the repayment term in months. ...
  3. Calculate the interest over the life of the loan. ...
  4. Divide the loan amount by the interest over the life of the loan to calculate your monthly payment.

How to compute monthly amortization for a housing loan? ›

Formula for calculating amortized interest

If you have a 6 percent interest rate and you make monthly payments, you would divide 0.06 by 12 to get 0.005. Multiply that number by your remaining loan balance to find out how much you'll pay in interest that month.

What is an example of an amortized loan? ›

Examples of typically amortized loans include mortgages, car loans, and student loans.

What is the most commonly used method of amortization? ›

There are several ways to calculate the amortization of intangibles. The most common way to do so is by using the straight line method, which involves expensing the asset over a period of time.

What is the formula for total amortization? ›

Starting in month one, take the total amount of the loan and multiply it by the interest rate on the loan. Then for a loan with monthly repayments, divide the result by 12 to get your monthly interest. Subtract the interest from the total monthly payment, and the remaining amount is what goes toward principal.

What is the formula for calculating a loan payment? ›

Divide the interest rate you're being charged by the number of payments you'll make each year, usually 12 months. Multiply that figure by the initial balance of your loan, which should start at the full amount you borrowed.

How to calculate amortized cost? ›

Key Formulas
  1. Amortized Cost = Purchase Price - Repayments + Amortization of Discounts/Premiums.
  2. Amortization Amount Per Period = (Discount or Premium Amount) / Number of Periods.
Dec 21, 2023

What is an example of amortization? ›

Example A: A business has a $10,000 software license, which it expects will come to an end in five years. Using the straight-line method, the amortization expense would be $2,000 per year for the next five years. At the end of five years, the carrying amount of the asset will be zero.

What is the formula for calculating amortization expense? ›

There is a mathematical formula to calculate amortization in accounting to add to the projected expenses. Amortization of an intangible asset = (Cost of asset-salvage value)/Number of years the asset can add value. Salvage value - If the asset has any monetary value after its useful life.

How to pay off a mortgage faster? ›

Here are some ways you can pay off your mortgage faster:
  1. Refinance your mortgage. ...
  2. Make extra mortgage payments. ...
  3. Make one extra mortgage payment each year. ...
  4. Round up your mortgage payments. ...
  5. Try the dollar-a-month plan. ...
  6. Use unexpected income.

How do you calculate monthly amortization using factor rate? ›

The loan factor formula is X=Y*F, where Y is the principal of the loan, F is the factor, and X is the final principal and interest due. Once final principal and interest are calculated, monthly factor rate payments are found simply by dividing the entire final repayment amount by 12 (for a yearly repayment period).

Is it better to pay the principal or interest? ›

Because interest is calculated against the principal balance, paying down the principal in less time on your mortgage reduces the interest you'll pay.

Can you pay off an amortized loan early? ›

Paying off an amortizing loan early can save you from having to pay future interest. However, some lenders include an early payoff penalty in the loan contract since an early payoff will cause the lender to lose out on interest. Should I Pay It Off Early? It can be beneficial to pay off amortizing loans early.

What happens to monthly payments when loans are amortized? ›

Key Takeaways. An amortized loan is a type of loan that requires the borrower to make scheduled, periodic payments that are applied to both the principal and interest. An amortized loan payment first pays off the interest expense for the period; any remaining amount is put towards reducing the principal amount.

Is there an Excel formula for amortization? ›

Alternatively, we can use Excel's IPMT function, which has the following syntax: =IPMT(rate, per, nper, pv, [fv], [type]). Again, we are focused on the required arguments: Rate: The interest rate of the loan. Per: This is the period for which we want to find the interest and must be in the range from 1 to nper.

Which three methods are used to calculate amortized cost? ›

There are generally three methods for performing amortized analysis: the aggregate method, the accounting method, and the potential method. All of these give correct answers; the choice of which to use depends on which is most convenient for a particular situation.

What is the rule of 72 in amortization? ›

What is the Rule of 72? Here's how it works: Divide 72 by your expected annual interest rate (as a percentage, not a decimal). The answer is roughly the number of years it will take for your money to double. For example, if your investment earns 4 percent a year, it would take about 72 / 4 = 18 years to double.

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