*The tutorial shows how to build an amortization schedule in Excel to detail periodic payments on an amortizing loan or mortgage.*

An **amortizing loan** is just a fancy way to define a loan that is paid back in installments throughout the entire term of the loan.

Basically, all loans are amortizing in one way or another. For example, a fully amortizing loan for 24 months will have 24 equal monthly payments. Each payment applies some amount towards principal and some towards interest. To detail each payment on a loan, you can build a loan amortization schedule.

An **amortization schedule** is a table that lists periodic payments on a loan or mortgage over time, breaks down each payment into principal and interest, and shows the remaining balance after each payment.

To build a loan or mortgage amortization schedule in Excel, we will need to use the following functions:

- PMT function - calculates the
**total amount**of a periodic payment. This amount stays constant for the entire duration of the loan. - PPMT function - gets the
**principal**part of each payment that goes toward the loan principal, i.e. the amount you borrowed. This amount increases for subsequent payments. - IPMT function - finds the
**interest**part of each payment that goes toward interest. This amount decreases with each payment.

Now, let's go through the process step-by-step.

For starters, define the input cells where you will enter the known components of a loan:

- C2 - annual interest rate
- C3 - loan term in years
- C4 - number of payments per year
- C5 - loan amount

The next thing you do is to create an amortization table with the labels (*Period*, *Payment*, *Interest*, *Principal*, *Balance*) in A7:E7. In the *Period* column, enter a series of numbers equal to the total number of payments (1- 24 in this example):

With all the known components in place, let's get to the most interesting part - loan amortization formulas.

The payment amount is calculated with the PMT(rate, nper, pv, [fv], [type]) function.

To handle different payment frequencies correctly (such as weekly, monthly, quarterly, etc.), you should be consistent with the values supplied for the *rate* and *nper* arguments:

**Rate**- divide the annual interest rate by the number of payment periods per year ($C$2/$C$4).**Nper**- multiply the number of years by the number of payment periods per year ($C$3*$C$4).- For the
**pv**argument, enter the loan amount ($C$5). - The
**fv**and**type**arguments can be omitted since their default values work just fine for us (balance after the last payment is supposed to be 0; payments are made at the end of each period).

Putting the above arguments together, we get this formula:

`=PMT($C$2/$C$4, $C$3*$C$4, $C$5)`

Please pay attention, that we use absolute cell references because this formula should copy to the below cells without any changes.

Enter the PMT formula in B8, drag it down the column, and you will see a constant payment amount for all the periods:

To find the interest part of each periodic payment, use the IPMT(rate, per, nper, pv, [fv], [type]) function:

`=IPMT($C$2/$C$4, A8, $C$3*$C$4, $C$5)`

All the arguments are the same as in the PMT formula, except the **per** argument that specifies the payment period. This argument is supplied as a relative cell reference (A8) because it is supposed to change based on the relative position of a row to which the formula is copied.

This formula goes to C8, and then you copy it down to as many cells as needed:

To calculate the principal part of each periodic payment, use this PPMT formula:

`=PPMT($C$2/$C$4, A8, $C$3*$C$4, $C$5)`

The syntax and arguments are exactly the same as in the IPMT formula discussed above:

This formula goes to column D, beginning in D8:

To calculate the remaining balance for each period, we'll be using two different formulas.

To find the balance after the first payment in E8, add up the loan amount (C5) and the principal of the first period (D8):

`=C5+D8`

Because the loan amount is a positive number and principal is a negative number, the latter is actually subtracted from the former.

For the second and all succeeding periods, add up the previous balance and this period's principal:

`=E8+D9`

The above formula goes to E9, and then you copy it down the column. Due to the use of relative cell references, the formula adjusts correctly for each row.

That's it! Our monthly loan amortization schedule is done:

Because a loan is paid out of your bank account, Excel functions return the payment, interest and principal as **negative numbers**. By default, these values are highlighted in red and enclosed in parentheses as you can see in the image above.

If you prefer to have all the results as **positive** numbers, put a minus sign before the PMT, IPMT and PPMT functions.

For the *Balance* formulas, use subtraction instead of addition like shown in the screenshot below:

In the above example, we built a loan amortization schedule for the predefined number of payment periods. This quick one-time solution works well for a specific loan or mortgage.

If you are looking to create a reusable amortization schedule with a variable number of periods, you will have to take a more comprehensive approach described below.

In the *Period* column, insert the maximum number of payments you are going to allow for any loan, say, from 1 to 360. You can leverage Excel's AutoFill feature to enter a series of numbers faster.

Because you now have many excessive period numbers, you have to somehow limit the calculations to the actual number of payments for a particular loan. This can be done by wrapping each formula into an IF statement. The logical test of the IF statement checks if the period number in the current row is less than or equal to the total number of payments. If the logical test is TRUE, the corresponding function is calculated; if FALSE, an empty string is returned.

Assuming *Period 1* is in row 8, enter the following formulas in the corresponding cells, and then copy them across the entire table.

**Payment** (B8):

`=IF(A8<=$C$3*$C$4, PMT($C$2/$C$4, $C$3*$C$4, $C$5), "")`

**Interest** (C8):

`=IF(A8<=$C$3*$C$4, IPMT($C$2/$C$4, A8, $C$3*$C$4, $C$5), "")`

**Principal** (D8):

`=IF(A8<=$C$3*$C$4,PPMT($C$2/$C$4, A8, $C$3*$C$4, $C$5), "")`

**Balance**:

For *Period 1* (E8), the formula is the same as in the previous example:

`=C5+D8`

For *Period 2* (E9) and all subsequent periods, the formula takes this shape:

`=IF(A9<=$C$3*$C$4, E8+D9, "")`

As the result, you have a correctly calculated amortization schedule and a bunch of empty rows with the period numbers after the loan is paid off.

If you can live with a bunch of superfluous period numbers displayed after the last payment, you can consider the work done and skip this step. If you strive for perfection, then hide all unused periods by making a conditional formatting rule that sets the **font color to white** for any rows after the last payment is made.

For this, select all the **data rows** if your amortization table (A8:E360 in our case) and click *Home* tab > *Conditional formatting* > *New Rule…* > *Use a formula to determine which cells to format*.

In the corresponding box, enter the below formula that checks if the period number in column A is greater than the total number of payments:

`=$A8>$C$3*$C$4`

After that, click the *Format…* button and pick the white font color. Done!

To view the summary information about your loan at a glance, add a couple more formulas at the top of your amortization schedule.

**Total payments** (F2):

`=-SUM(B8:B360)`

**Total interest** (F3):

`=-SUM(C8:C360)`

If you have payments as positive numbers, remove the minus sign from the above formulas.

That's it! Our loan amortization schedule is completed and good to go!

Download loan amortization schedule for Excel

The amortization schedules discussed in the previous examples are easy to create and follow (hopefully :). However, they leave out a useful feature that many loan payers are interested in - additional payments to pay off a loan faster. In this example, we will look at how to create a loan amortization schedule with extra payments.

As usual, begin with setting up the input cells. In this case, let's name these cells like written below to make our formulas easier to read:

*InterestRate*- C2 (annual interest rate)*LoanTerm*- C3 (loan term in years)*PaymentsPerYear*- C4 (number of payments per year)*LoanAmount*- C5 (total loan amount)*ExtraPayment*- C6 (extra payment per period)

Apart from the input cells, one more predefined cell is required for our further calculations - the **scheduled payment amount**, i.e. the amount to be paid on a loan if no extra payments are made. This amount is calculated with the following formula:

`=IFERROR(-PMT(InterestRate/PaymentsPerYear, LoanTerm*PaymentsPerYear, LoanAmount), "")`

Please pay attention that we put a minus sign before the PMT function to have the result as a positive number. To prevent errors in case some of the input cells are empty, we enclose the PMT formula within the IFERROR function.

Enter this formula in some cell (G2 in our case) and name that cell *ScheduledPayment*.

Create a loan amortization table with the headers shown in the screenshot below. In the *Period* column enter a series of numbers beginning with zero (you can hide the *Period 0* row later if needed).

If you aim to create a reusable amortization schedule, enter the maximum possible number of payment periods (0 to 360 in this example).

For *Period 0* (row 9 in our case), pull the **Balance** value, which is equal to the original loan amount. All other cells in this row will remain empty:

Formula in G9:

`=LoanAmount`

This is a key part of our work. Because Excel's built-in functions do not provide for additional payments, we will have to do all the math on our own.

Enter the following formulas in row 10 (*Period 1*), and then copy them down for all of the remaining periods.

**Scheduled Payment** (B10):

If the *ScheduledPayment* amount (named cell G2) is less than or equal to the remaining balance (G9), use the scheduled payment. Otherwise, add the remaining balance and the interest for the previous month.

`=IFERROR(IF(ScheduledPayment<=G9, ScheduledPayment, G9+G9*InterestRate/PaymentsPerYear), "")`

As an extra precaution, we wrap this and all subsequent formulas in the IFERROR function. This will prevent a bunch of various errors if some of the input cells are empty or contain invalid values.

**Extra Payment** (C10):

Use an IF formula with the following logic:

If the *ExtraPayment* amount (named cell C6) is less than the difference between the remaining balance and this period's principal (G9-E10), return *ExtraPayment*; otherwise use the difference.

`=IFERROR(IF(ExtraPayment<G9-E10, ExtraPayment, G9-E10), "")`

**Total Payment** (D10)

Simply, add the scheduled payment (B10) and the extra payment (C10) for the current period:

`=IFERROR(B10+C10, "")`

**Principal** (E10)

If the schedule payment for a given period is greater than zero, return a smaller of the two values: scheduled payment minus interest (B10-F10) or the remaining balance (G9); otherwise return zero.

`=IFERROR(IF(B10>0, MIN(B10-F10, G9), 0), "")`

Please note that the principal only includes the part of the **scheduled payment** (not the extra payment!) that goes toward the loan principal.

**Interest **(F10)

If the schedule payment for a given period is greater than zero, divide the annual interest rate (named cell C2) by the number of payments per year (named cell C4) and multiply the result by the balance remaining after the previous period; otherwise, return 0.

`=IFERROR(IF(B10>0, InterestRate/PaymentsPerYear*G9, 0), "")`

**Balance** (G10)

If the remaining balance (G9) is greater than zero, subtract the principal portion of the payment (E10) and the extra payment (C10) from the balance remaining after the previous period (G9); otherwise return 0.

`=IFERROR(IF(G9 >0, G9-E10-C10, 0), "")`

If all done correctly, your loan amortization schedule at this point should look something like this:

Set up a conditional formatting rule to hide the values in unused periods as explained in this tip. The difference is that this time we apply the **white font color** to the rows in which *Total Payment* (column D) and *Balance* (column G) are equal to zero or empty:

`=AND(OR($D9=0, $D9=""), OR($G9=0, $G9=""))`

Voilà, all rows with zero values are hidden from view:

As a finishing touch of perfection, you can output the most important information about a loan by using these formulas:

**Scheduled number of payments:**

Multiply the number of years by the number of payments per year:

`=LoanTerm*PaymentsPerYear`

**Actual number of payments:**

Count cells in the *Total Payment* column that are greater than zero, beginning with Period 1:

`=COUNTIF(D10:D360,">"&0)`

**Total extra payments: **

Add up cells in the *Extra Payment* column, beginning with Period 1:

`=SUM(C10:C360)`

**Total interest: **

Add up cells in the *Interest* column, beginning with Period 1:

`=SUM(F10:F360)`

Optionally, hide the *Period 0* row, and your loan amortization schedule with additional payments is done! The screenshot below shows the final result:

Download loan amortization schedule with extra payments

To make a top-notch loan amortization schedule in no time, make use of Excel's inbuilt templates. Just go to *File* > *New*, type "*amortization schedule*" in the search box and pick the template you like, for example, this one with extra payments:

That's how you create a loan or mortgage amortization schedule in Excel. I thank you for reading and hope to see you on our blog next week!

Amortization Schedule Sample Workbook

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## 24 Responses to "How to make a loan amortization schedule in Excel (with extra payments)"

Dear sir,

Please i need a loan amortization excel sheet that has weekly repayment.

thanks.

Change PaymentsPerYear to 52 and increase the number of rows in your table from 60(?) to 261..

Nice tutorial but what if your totals (e.g. in 1st tip, checking interest + principal payment) do not agree?

How do we handle rounding? Looks to me like the IPMT and PPMT result in rounded results that aren't easy to fix. But further down, where you show extra payments, it appears you're calculating the interest & principal application without use of the IPMT or PPMT functions. Looks to me like the if you want to avoid rounding issues, you should avoid the IPMT & PPMT functions, only use the PMT function to get the periodic payment, and then calculate the periodic amounts with regular arithmetic. Yes? No? Maybe? Thanks

Hi Ken,

In theory, the rounding error cannot exceed 0.5 cents (0.005 dollar). So, the Payment and Interest + Principal may not agree only by 1 cent or less. If the difference is bigger, then there is likely to be something wrong with your model or formulas.

I say "in theory" because in practice, Excel only shows the values rounded to 2 decimal places in cells. The underlying values returned by PMT, IPMT and PPMT are not rounded. To make sure of this, you can choose to show more decimal placed in formula cells.

Hi,

How do you include a column for variable additional payments? i.e. not necessarily $100 each time.

Thank you

Kira

Hi Kira,

You can just type additional payments directly in the Extra Payment column.

I agree with Kira! I need a more fluid amortization schedule that varies monthly as different extra payment amounts are made.

Hi! Thanks a lot for the tutorial. Can you please guide me what needs to be done if principal is fixed and payment (principal plus interest) is variable and there is a grace period of six months.

how do you adjust 'actual principal/interest' based upon payment date? when borrower does not pay consistently on the same date.

Thank you for the tutorial. I was looking for a formula to incorporate both a balloon payment and periodic additional payments toward principal. I don't know anything about amortization but was able to read the page and follow the example. Best on the Internet - it was hard to find other examples that allowed for both

Thank you!!

Do you have a ready excel formula of the mortgage table

Excellent write-up!

Suggestions/observations:

- Assign names to APR and other fixed values; the formulas will then be clearer.

- As I understand the formulas, there's an assumption that all periods are equal. That is, the principal and interest portions of the payments disregard the number of days between payments (for monthly or yearly payments). Perhaps add an option for the IPMT and PPMT functions when one has to consider the days between payments. Some mortgages calculate interest based on number of days in each payment period.

I downloaded your payment schedule/ledger with additional payment. The formula is set up to find the monthly interest based on a loan that compounds interest monthly. How do I get this table to show monthly interest based on a loan that compounds the interest annually?

Hi,

Just change the number of payments per year to 1 instead of 12. That should calculate the payment annually (I could be wrong).

Dear team

I need excel please guide

Dear Svetlana,

Excellent post. I loved your extra payment tutorial. However, most of the banks in Malaysia provide reducing balance mortgage with daily rest (daily interest calculation). It would be helpful if you can also show us how to devise a daily rest amortization with extra payment (this extra payment directly reduces the principal, hence reduced interest charges).

Thank you.

We need a formula for when the FV is not zero...When a balloon payment is due at the end of the term.

Apart from regular extra payments, how can the adhoc extra payments be considered (e.g. if I had a windfall gain in year 2 and then year 3 and 5)

Or these adhoc payments could be every quarter, semi-annual, annually, etc. how will these kind of payments affect the principal and overall duration of the loan?

Very helpful. How about if I want to include 6months moratorium

How would i create a schedule where i can manipulate both the payment frequency, and the interest capitalization frequency. All examples I've seen work on the assumption that interest is capitalized monthly (Put differently, interest is capitalized at the same frequency that payments are made). Need to calculate where these two variable are different

I believe there is an error in this tutorial (The last payment,)

https://www.ablebits.com/office-addins-blog/2019/05/08/create-loan-amortization-schedule-excel/

4. Build formulas for amortization schedule with additional payments

the last total payment cell (D32) is the same as balance in the previous period cell (G31). Interest for that period ($12.24) was not added to (D32). I believe cell (D32) the total payment should be $2110.49 and cell (E32) should be $2098.25.

On the plus side , your tutorial was excellent, much better than other sites.

Thank You.

Hello William,

Thank you for your feedback! From all appearances, you are right. The problem is that I created the amortization schedule with extra payments based on Excel's build-in Loan Amortization Schedule template. In fact, our schedule is a simplified version of Microsoft's one (the goal was to make it more understandable and easier to replicate), and both produce exactly the same results (to make sure of that, just download the loan amortization schedule from your Excel and use it on the same data).

Anyway, we've tried another formula for calculating the total payment and got a different result for the last period ($2110.49 like you mentioned). Just need to do some more testing to make sure in works correctly in other scenarios and work out a plausible explanation why our result is different from Microsoft's :) If all goes well, I will update the formula in the tutorial.

Thank you again for your very thoughtful comment!

How do I insert a differnet %rate without changing the existing data? We went from a 15yr fixed 3.125% last November to a 15yr fixed 2.5%. How do I inset that new 2.5% into the table for my next payment? Thanks

Please i need a loan amortization excel sheet that has biweekly repayment. and loan terms. 3 months, 6 months, 10 months,

appreciate your effort