An installment loan provides a set amount that you repay in scheduled payments over a defined term; revolving credit lets you borrow, repay, and borrow again up to a credit limit. This calculator estimates the monthly payment and total interest for a fixed-rate installment loan from its amount, APR, and term, so you can see the arithmetic behind one side of the comparison.
Formula
The calculator uses the standard level-payment formula for a fixed-rate loan with monthly payments:
Payment = P × r ÷ [1 − (1 + r)−n]
- P is the amount borrowed, in dollars.
- r is the monthly interest rate, calculated as the annual APR divided by 1,200. For example, an 8% APR gives a monthly rate of 0.08 ÷ 12, or about 0.006667.
- n is the number of monthly payments, calculated as the term in years multiplied by 12.
Total interest is calculated as the displayed monthly payment multiplied by the number of payments, minus the original loan amount. Because the payment is rounded to cents first, the total is an estimate based on that rounded payment; a lender’s final payment may be adjusted slightly to clear the remaining balance.
Worked Example
Using the defaults—$20,000 principal, 8% APR, and five years—the monthly rate is 0.08 ÷ 12 = 0.0066667, and the term is 5 × 12 = 60 monthly payments.
Payment = $20,000 × 0.0066667 ÷ [1 − (1 + 0.0066667)−60] = $405.53 per month, rounded to the nearest cent.
Total interest = ($405.53 × 60) − $20,000 = $4,331.80.
How Installment Loans and Revolving Credit Work
With an installment loan, the borrower receives a stated principal amount, either in one disbursement or according to the loan arrangement, and repays it through scheduled installments. Common examples include personal, auto, and student loans. Payments generally cover interest and some principal; as the balance falls, the interest portion usually falls too when the rate and payment schedule are fixed. The loan is paid off after the agreed number of payments if payments are made as scheduled and no other charges or changes apply.
Revolving credit is a reusable borrowing facility. A credit card is a familiar example; some personal lines of credit also work this way. The lender assigns a limit, and the borrower can draw against available credit, repay some or all of the balance, and borrow again, subject to the account terms. The amount owed can change from month to month, so there is not necessarily a single fixed payoff date or a stable monthly payment.
A simple example: a $10,000 installment loan is generally repaid according to a schedule tied to that amount and term. With a $10,000 revolving limit, a borrower might use $2,000, repay $500, then use some available credit again. The limit is not the same as the amount borrowed, and unused credit is not debt.
Key Differences to Compare
- Access to funds: Installment loans provide a defined amount; revolving accounts allow repeated draws up to the available limit.
- Repayment structure: Installment payments are commonly scheduled over a set term. Revolving accounts require payments under their terms, but paying only the required amount can leave a balance for later cycles.
- Balance behavior: A scheduled installment balance usually declines as payments are made. A revolving balance can rise again when more credit is used.
- Interest calculation: Installment interest is generally based on the outstanding loan balance and payment schedule. Revolving interest is typically affected by the balance and account-specific billing rules; the exact method is set out in the account disclosures.
- Cost visibility: A fixed-rate installment loan can have a relatively predictable principal-and-interest payment. Revolving costs can vary with borrowing, repayments, rate changes, and fees.
These are general structures, not guarantees that every product has identical terms. Some installment loans have variable rates, and revolving accounts can have special repayment arrangements. Check the agreement for the actual rate, fees, payment formula, and timing.
Costs, Limits, and Common Misunderstandings
APR is useful for understanding borrowing costs, but it does not necessarily describe every dollar that may be due. Depending on the product and agreement, charges can include origination, annual, late-payment, or transaction fees. A calculator that accepts only principal, APR, and term does not include those charges, insurance, taxes, or any changes to payment timing. Ask the lender for the disclosed figures and whether fees are included in its APR.
A common misconception is that revolving credit is automatically cheaper because the borrower can repay it quickly, or that installment credit is automatically cheaper because it has a fixed schedule. Neither conclusion follows from the product type alone. The amount borrowed, APR, fees, repayment pace, and account terms all affect cost. Another misconception is that paying the minimum on revolving debt means the balance will be cleared soon; the time and interest depend on the balance, rate, payment rules, and any new charges.
Do not compare a revolving credit limit with an installment loan’s principal as if both are amounts actually borrowed. For a fair numerical comparison, use the same borrowed amount and a clearly stated repayment period, and account for fees and rate changes where possible. The installment calculator here assumes a fixed rate and equal monthly payments; it does not model revolving balances or minimum-payment rules.
Choosing What to Compare
The product structure alone does not determine which option fits a particular situation. To compare offers neutrally, collect the lender’s written terms and examine:
- The amount actually borrowed or drawn, rather than only the approved limit.
- APR, whether it is fixed or variable, and how a variable rate can change.
- Required payment amount and schedule, including how payment amounts may change.
- Fees, promotional terms, and consequences described in the agreement for missed or late payments.
- The expected payoff period and the total amount paid under that repayment pattern.
For a one-time expense with a known amount, a term-based installment schedule may be easier to model. For expenses that occur at different times, reusable access may be relevant, but it can make the outstanding balance less predictable. These observations describe mechanics, not a recommendation; personal circumstances and contract details matter.
Frequently Asked Questions
Is a credit card an installment loan?
No. A typical credit card is revolving credit: purchases use available credit, and repaid amounts generally become available again. A purchase may be placed in a separate installment plan under specific terms, but that does not make the ordinary card balance an installment loan.
Can an installment loan have a variable interest rate?
Yes. “Installment” describes a repayment structure, not necessarily a fixed rate. Read the agreement to see whether the rate and payment are fixed or can change.
Does revolving credit have a set payoff date?
Not necessarily. The balance may continue from one billing period to another, and new borrowing can extend repayment. The time to pay it off depends on the outstanding balance, interest, required payments, and any additional use.
Which type costs less?
There is no universal answer. Compare the actual APR, fees, balance, payment schedule, and expected time to repay in the specific agreements. Product labels by themselves do not establish total cost.
Does this calculator compare both types?
No. It estimates a fixed-rate installment loan’s monthly payment and total interest. Revolving-credit calculations need additional details, such as how the balance changes, the account’s payment rules, and any variable-rate terms.
Assumptions
- The APR is fixed throughout the loan term.
- Payments are equal monthly payments made at the end of each month.
- Interest compounds monthly at APR divided by 12.
- Fees, taxes, insurance, and other charges are not included.
This result is an estimate; the lender’s disclosure gives the exact figures.
Related
Formula used
in p | Loan amount | $ | 20000 | 1 | 100000000 in apr | Interest rate (APR) | % | 8 | 0.01 | 100 in yrs | Loan term | years | 5 | 0.0833 | 50 out pmt | Monthly payment | $ | p * (apr / 1200) / (1 - (1 + apr / 1200) ^ -(yrs * 12)) | 2 out int | Total interest | $ | pmt * yrs * 12 - p | 2
Each line is one input (in, sel, list) or one result (out: label, unit, formula, decimals). How the calculators work
Method: the standard loan formula for this calculation, fixed rate and monthly compounding unless stated, rounded as each result states. Not financial advice; no lender, rate or product is recommended. See formulas and assumptions, the disclaimer or report an error.
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