$

From $100 to $10,000,000.

%

From 0% to 25% a year, fixed for the whole term.

Loan term10 years

From 1 to 30 years.

$

From $0 to $1,000,000 a month, optional.

Monthly payment is $389

Total paid$46,629
Total interest$11,629
Principal$35,000

Interest in the first month$175
Interest per day at the start$5.75

$0$10K$20K$30K$40KYear 0Year 2Year 4Year 6Year 8Year 10Scheduled payments only
$0$10K$20K$30K$40KYear 0Year 3Year 6Year 10Scheduled payments only

Year by year

YearInterest paidRemaining balance
Year 1$2,028$32,365
Year 2$1,866$29,568
Year 3$1,693$26,599
Year 4$1,510$23,446
Year 5$1,316$20,099
Year 6$1,109$16,546
Year 7$890$12,773
Year 8$657$8,767
Year 9$410$4,515
Year 10$148$0

First-month and daily interest

On the scheduled payment alone, the balance is repaid in 120 months (10 years), $46,629 in all: the $35,000 balance plus $11,629 of modeled interest.

In the first month the balance builds $175 of interest (balance × 6% ÷ 12), and $214 of the first $389 payment reduces the balance. Charged daily at 6% ÷ 365, the same balance builds $5.75 a day.

Both are model figures for the starting balance. A servicer’s actual accrual rules, such as its day count or when a payment posts, can differ.

Extra payments

In a fixed-rate amortizing model, paying extra reduces the balance earlier and can reduce future modeled interest. No extra payment is entered above, so the table uses $100 a month as an example.

ScenarioExtra each monthPayoff timeModeled total interest
Scheduled payment only$0120 months (10 years)$11,629
With extra payment$10089 months (7 years 5 months)$8,441

For example, with $100 extra each month, modeled interest is $3,188 lower and the payoff is 31 months (2 years 7 months) shorter. Enter your own amount in Extra monthly payment above to run it on your figures.

Loan type matters

Student loan products vary by lender, country, program, repayment plan, capitalization rule, and interest-accrual method. This tool models a fixed-rate loan repaid in equal monthly payments from the balance you enter; it does not describe every student loan.

Income-driven repayment plans, deferment, forbearance, payment pauses, interest added to the balance (capitalization) and forgiveness are not modeled.

About this calculation

What it calculates
The monthly payment and total modeled interest of a fixed-rate student loan, the interest the starting balance builds in its first month and per day, and the payoff time and interest with an optional extra monthly payment.
Inputs
Loan balance from $100 to $10,000,000, rate from 0% to 25% a year, term from 1 to 30 years, and an optional extra monthly payment from $0 to $1,000,000. A value outside these gets an error, and nothing is calculated. The extra payment is capped at 10 times the scheduled payment. The currency menu changes the symbol only; no exchange rate is applied.
Calculation
Scheduled payment M = P × r(1 + r)n ÷ ((1 + r)n − 1), where P is the balance, r is the annual rate ÷ 12 and n is the term in years × 12; at a 0% rate, M = P ÷ n. The balance is then followed month by month: each month’s interest is the balance × r and the rest of the payment reduces the balance, until it is repaid. Total interest is the sum of the monthly interest; total paid is the balance plus total interest. With an extra payment, the same schedule runs with M plus the extra each month, and the last payment is only what is left. First-month interest = balance × annual rate ÷ 12. Interest per day = balance × annual rate ÷ 365.
Timing
Monthly payments, the first one month after repayment starts; any extra payment is added to every payment from the first. The per-day figure is for the starting balance only and is not used in the monthly schedule. When an extra payment is entered, the year-by-year table shows the schedule with it and the chart shows both balances. No calendar dates are used.
Data
None beyond the inputs. No lender or servicer data is used.
Adjustments
None. No inflation, tax effect, rate change, capitalization or fee is applied.
Rounding
Every figure is calculated at full precision and rounded only for display: to the nearest whole currency unit, and to the cent for interest per day. Payoff time is a whole number of payments; a balance under half a cent counts as repaid. Figures shown side by side can add up to one unit more or less than their total.
Exclusions
Income-driven repayment, deferment, forbearance, payment pauses, capitalized interest, fees, forgiveness, variable rates and tax deductions.
Freshness
No market data, so the result does not go out of date. Method reviewed 27 October 2026.
Reproduce
Open this calculator with the inputs above

SmartFin result

Question
What is the monthly payment on a $35,000 student loan at 6% over 10 years?
Answer
$389 a month; $11,629 modeled total interest; paid off in 120 months (10 years).
Inputs
$35,000 balance, 6% annual rate fixed for 10 years, monthly payments, no extra payment.
Calculation
Fixed-rate amortization with monthly payments, described above.
Data
The inputs only. No lender or servicer data.
Exclusions
Income-driven plans, deferment, forbearance, capitalized interest, fees and forgiveness.
Reproduce
https://smartfin.fyi/student-loan-calculator.html?loanAmount=35000&rate=6&term=10

A $35,000 student loan at a fixed 6% repaid over 10 years has a modeled payment of $389 a month and $11,629 in modeled total interest. The result uses the inputs shown and the method described on this page. It excludes income-driven plans, deferment, forbearance, capitalized interest, fees and forgiveness. Reproduce the calculation here: https://smartfin.fyi/student-loan-calculator.html?loanAmount=35000&rate=6&term=10.

Common questions

How is the student loan payment calculated?

From the balance, the monthly rate and the number of payments. Here that is $35,000, 6% ÷ 12 = 0.5000% a month, and 120 payments, which gives $389 a month. The formula is under About this calculation.

Does paying extra always save interest?

Within this fixed-rate amortizing model, an extra payment lowers the balance that later interest is charged on, so modeled interest falls. For example, with $100 extra each month, it is $3,188 lower. A real loan’s result depends on how its servicer applies the payment.

Can every student loan be modeled here?

No. The result is limited to a fixed-rate loan repaid in equal monthly payments from the balance entered. Income-driven repayment, deferment, forbearance, capitalized interest and forgiveness are outside it.

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