Student Loan vs Invest Calculator
Project the gap between loan-repayment and investing the same monthly amount.
Compare deploying extra monthly cash toward an existing student loan vs investing it. Returns interest saved, investment future value, and the projected gap.
What this tool does
This calculator models two financial paths for an extra monthly amount: investing it versus applying it to a student loan balance. It calculates the projected value of investments grown at your specified return rate, the total interest saved by accelerating loan repayment, how many months earlier the loan clears, and the numerical difference between the two outcomes. The result depends most on the investment return rate, the loan interest rate, and how much you contribute monthly. A typical scenario involves deciding whether surplus cash flows toward debt reduction or a brokerage account. The calculator assumes fixed interest and return rates, consistent monthly contributions, and does not factor in taxes, fees, or other financial products. Results are for educational illustration only.
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
What this calculator does
An investor with a fixed amount of monthly cash flow available — say a recent raise, a side income, or freed-up rent — can deploy it toward an existing student loan or into an investment account. This calculator runs both paths against the same monthly figure over the same horizon and shows the projected difference. The output expresses how much more (or less) wealth the investing path produces in nominal terms relative to the interest-saved path.
How the comparison is set up
The investing side computes the future value of the extra monthly amount invested at the entered annual return, with monthly compounding, over the years remaining. The loan-repayment side runs two amortisation simulations on the loan: one using the standard monthly payment alone, and one using the standard payment plus the extra. The difference between the total interest paid under the two schedules is the interest saved by the accelerated payoff. The headline figure is the gap between the investment future value and the interest saved.
Worked example
Take a 50,000 loan balance at 6% annual rate over 20 years remaining, with 300 extra per month available, and an expected 7% annual investment return. The standard amortising payment on the loan is approximately 358.22 per month for 240 months, accruing about 35,972 in total interest. Adding 300 each month brings the payment to 658.22 and clears the loan in approximately 96 months — roughly 12 years earlier — accruing about 13,048 in total interest. Interest saved: about 22,924. Investing 300 per month at 7% over the same 20-year window produces a future value of about 156,278. The gap between the two paths is about 133,354 in favour of investing on these inputs.
What moves the result
Three factors shape the outcome. The student loan rate determines how much interest the accelerated payoff saves — higher rates produce larger savings and tilt the comparison toward loan repayment. The investment return determines the future value of the invested path — higher returns weighs toward investing. The years remaining amplifies compounding on both sides simultaneously, but the investment side typically benefits more because compounding runs untaxed inside sheltered accounts and over longer horizons. When loan rate and investment return are close, the comparison flattens; when they diverge by 2 percentage points or more, the gap widens quickly.
What this calculation does not capture
The simulation assumes both rates stay fixed for the entire horizon. Real student loan rates can be variable, and real investment returns are stochastic — the calculator's expected return is a long-run assumption, not a guarantee. The model also does not capture: tax treatment of investment returns (which can reduce the net investment outcome by 0.5 to 2 percentage points annually for taxable accounts), sequence-of-returns risk on the investment side, what the borrower does with the freed cash flow after the loan clears in the accelerated path, prepayment penalties on some loans, employer matching on retirement accounts, and the value of debt-free flexibility (no minimum payment obligation) versus the value of a larger investment balance.
How to read the verdict
The headline label says which path produces the higher projected nominal value at the end of the horizon. It does not say which path is the right one for the borrower's situation. A higher projected investment value comes with market risk; a higher interest-saved figure comes with the certainty of debt removal but a lower nominal terminal value. The calculator surfaces the math so the comparison can be made on equal terms; the actual choice depends on factors the calculator does not model.
£300 monthly: invest at 7% vs pay loan at 6% over 20 years. Difference: approx 133,354.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
Investment side: future value of an annuity due to monthly contributions of E at the monthly rate r_i = investment_return ÷ 12 over n = years_remaining × 12 months. Loan-repayment side: two amortisation simulations are run on the loan balance at the student loan monthly rate. The first uses the standard amortising payment alone over the original term; the second uses the standard payment plus E each month until the balance reaches zero. The interest saved is the difference between the two total-interest figures. The headline gap Δ is the investment future value minus the interest saved. The calculation assumes fixed rates on both sides, no taxes on investment returns, no prepayment penalties, and that the borrower deploys the extra monthly amount on whichever path is being modelled rather than splitting it.
Frequently Asked Questions
What does the verdict label mean?
When does the loan-repayment path tend to produce a larger figure?
Does the investment return account for tax?
What about the cash flow freed up after the loan clears?
Are taxes on student loan interest factored in?
Does the result include market risk?
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