Loan Payment Calculator
Calculate the monthly payment for a loan using our simple loan calculator by entering the principal, interest rate, and term below.
Monthly Payment:
Total Interest: | $869.85
|
Total Payments: | $5,869.85
|
Monthly Payment: | $97.83 |
---|---|
Total Interest: | $869.85
|
Total Payments: | $5,869.85
|
Payoff Date: | Dec 2029
(60 payments) |
Amortization Schedule:
Date | Payment | Principal | Interest | Remaining Balance |
---|---|---|---|---|
Dec 2024 | $97.83 | $70.75 | $27.08 | $4,929.25 |
Jan 2025 | $97.83 | $71.13 | $26.70 | $4,858.12 |
Feb 2025 | $97.83 | $71.52 | $26.31 | $4,786.60 |
Mar 2025 | $97.83 | $71.90 | $25.93 | $4,714.70 |
Apr 2025 | $97.83 | $72.29 | $25.54 | $4,642.41 |
May 2025 | $97.83 | $72.68 | $25.15 | $4,569.73 |
Jun 2025 | $97.83 | $73.08 | $24.75 | $4,496.65 |
Jul 2025 | $97.83 | $73.47 | $24.36 | $4,423.18 |
Aug 2025 | $97.83 | $73.87 | $23.96 | $4,349.31 |
Sep 2025 | $97.83 | $74.27 | $23.56 | $4,275.04 |
Oct 2025 | $97.83 | $74.67 | $23.16 | $4,200.37 |
Nov 2025 | $97.83 | $75.08 | $22.75 | $4,125.29 |
Dec 2025 | $97.83 | $75.48 | $22.35 | $4,049.81 |
Jan 2026 | $97.83 | $75.89 | $21.94 | $3,973.92 |
Feb 2026 | $97.83 | $76.30 | $21.53 | $3,897.62 |
Mar 2026 | $97.83 | $76.72 | $21.11 | $3,820.90 |
Apr 2026 | $97.83 | $77.13 | $20.70 | $3,743.77 |
May 2026 | $97.83 | $77.55 | $20.28 | $3,666.22 |
Jun 2026 | $97.83 | $77.97 | $19.86 | $3,588.25 |
Jul 2026 | $97.83 | $78.39 | $19.44 | $3,509.86 |
Aug 2026 | $97.83 | $78.82 | $19.01 | $3,431.04 |
Sep 2026 | $97.83 | $79.25 | $18.58 | $3,351.79 |
Oct 2026 | $97.83 | $79.67 | $18.16 | $3,272.12 |
Nov 2026 | $97.83 | $80.11 | $17.72 | $3,192.01 |
Dec 2026 | $97.83 | $80.54 | $17.29 | $3,111.47 |
Jan 2027 | $97.83 | $80.98 | $16.85 | $3,030.49 |
Feb 2027 | $97.83 | $81.41 | $16.42 | $2,949.08 |
Mar 2027 | $97.83 | $81.86 | $15.97 | $2,867.22 |
Apr 2027 | $97.83 | $82.30 | $15.53 | $2,784.92 |
May 2027 | $97.83 | $82.75 | $15.08 | $2,702.17 |
Jun 2027 | $97.83 | $83.19 | $14.64 | $2,618.98 |
Jul 2027 | $97.83 | $83.64 | $14.19 | $2,535.34 |
Aug 2027 | $97.83 | $84.10 | $13.73 | $2,451.24 |
Sep 2027 | $97.83 | $84.55 | $13.28 | $2,366.69 |
Oct 2027 | $97.83 | $85.01 | $12.82 | $2,281.68 |
Nov 2027 | $97.83 | $85.47 | $12.36 | $2,196.21 |
Dec 2027 | $97.83 | $85.93 | $11.90 | $2,110.28 |
Jan 2028 | $97.83 | $86.40 | $11.43 | $2,023.88 |
Feb 2028 | $97.83 | $86.87 | $10.96 | $1,937.01 |
Mar 2028 | $97.83 | $87.34 | $10.49 | $1,849.67 |
Apr 2028 | $97.83 | $87.81 | $10.02 | $1,761.86 |
May 2028 | $97.83 | $88.29 | $9.54 | $1,673.57 |
Jun 2028 | $97.83 | $88.76 | $9.07 | $1,584.81 |
Jul 2028 | $97.83 | $89.25 | $8.58 | $1,495.56 |
Aug 2028 | $97.83 | $89.73 | $8.10 | $1,405.83 |
Sep 2028 | $97.83 | $90.22 | $7.61 | $1,315.61 |
Oct 2028 | $97.83 | $90.70 | $7.13 | $1,224.91 |
Nov 2028 | $97.83 | $91.20 | $6.63 | $1,133.71 |
Dec 2028 | $97.83 | $91.69 | $6.14 | $1,042.02 |
Jan 2029 | $97.83 | $92.19 | $5.64 | $949.83 |
Feb 2029 | $97.83 | $92.69 | $5.14 | $857.14 |
Mar 2029 | $97.83 | $93.19 | $4.64 | $763.95 |
Apr 2029 | $97.83 | $93.69 | $4.14 | $670.26 |
May 2029 | $97.83 | $94.20 | $3.63 | $576.06 |
Jun 2029 | $97.83 | $94.71 | $3.12 | $481.35 |
Jul 2029 | $97.83 | $95.22 | $2.61 | $386.13 |
Aug 2029 | $97.83 | $95.74 | $2.09 | $290.39 |
Sep 2029 | $97.83 | $96.26 | $1.57 | $194.13 |
Oct 2029 | $97.83 | $96.78 | $1.05 | $97.35 |
Nov 2029 | $97.88 | $97.35 | $0.53 | $0.00 |
On this page:
How to Calculate a Loan Payment
Calculating the amount of a loan payment is an important first step for anyone considering taking out a loan.
You need to make sure that you will be able to pay back the loan. If the loan payments take up too much of an individual’s income, it could become a major burden.
Loan Payment Formula
The loan payment formula can be found below:
Where:
PMT = payment
PV = remaining principal
r = periodic interest rate
n = number of payments
For example, let’s say someone is considering getting an auto loan with the following terms: $25,000 loan at 4% interest for 5 years.
First we need to adjust the numbers so they will work with the loan payment formula.
The formula requires a periodic (or monthly) interest rate so we need to divide the 4% interest rate by 12 months to arrive at a periodic interest rate of 0.3333%. Also, the number of payments is found by multiplying 5 years by 12 months = 60.
Let’s plug these numbers into the loan payment formula:
Under these circumstances, the monthly loan payment will be $460.41.
You can also use an amortization calculator to find the monthly payment and see how much of the monthly payment goes to principal and how much goes to interest.
What Factors Affect Loan Payments
The three factors that affect loan payments are the loan balance, interest rate, and term of the loan. Let’s look at each of these in more detail.
The remaining principal of a loan is also known as the loan balance. The higher the loan balance, the higher the monthly payment will be.
The reverse holds true for a lower principal. You should pay the largest down payment that you can on a loan in order to reduce the monthly payment.
The interest rate is another factor for the loan payment. Similar to the balance, the higher the interest rate, the higher the payment will be.
Factors that affect the interest rate are the borrower’s credit score, the income of the borrower, the term of the loan, and the interest rate environment or current economic environment.
The term, or total number of payments on the loan, is the final factor for loan payments. In this case, the higher the term, the lower the payment. And the lower the term, the higher the payment will be.
With a lower term, more money will need to be paid each month to pay off the loan in a shorter amount of time. Total interest will also be lower, and the interest rate will usually be lower with a shorter term loan because the lender is getting their money back sooner.
You can use our loan payoff calculator to see how long it would take to pay off a loan at different payment amounts.
Types of Loans
There are three main types of loans: real estate, consumer, and business.
Real estate loans consist of first mortgages and second mortgages. A first mortgage is when an individual initially gets a mortgage to buy a home. A second mortgage, or a home equity line of credit, is an additional loan on their house at a later point in time.
They could use this second mortgage by tapping into the equity of their home to make improvements on the house.
The second loan category is consumer loans. Consumer loans may consist of credit cards, auto loans, student loans, and personal loans.
The final type of loan is a business or commercial loan. These are loans that an individual uses to start or grow a business.
Overall, it’s important to understand how to calculate a loan payment and the different types of loans to ensure you understand what type of loan is right for you.
Frequently Asked Questions
Why is understanding the loan payment amount important?
It’s important to understand what a loan payment will be to ensure you are able to afford the loan. It’s also important to understand any hidden costs or fees that factor into a loan payment, so you understand the true cost of borrowing, and whether it is worth it to you or not.
What should you not do during the process of taking out a loan?
If you are currently awaiting approval on any type of loan, it’s generally a good idea not to make any large purchases, not to switch jobs, and be sure to pay any current loan payments on time.
Anything that can change your credit score or debt to income ratio is cautioned against during the process of obtaining a loan.
Are all types of loans equal?
All types of loans are not equal. Mortgage loans typically have the lowest interest rate because they have collateral if a borrower does not pay: the lender can take back the home and sell it.
Consumer loans tend to have a higher interest rate because they have no collateral, or less collateral, than a mortgage loan. Finally, business or commercial loans’ interest rates tend to also be higher than mortgage loans, but the viability of the business can also impact the interest rate.