Future Value Calculator

Project the future value of a lump-sum investment given a present value, annual rate, and time horizon. Free, instant, no signup.

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years
Formula: FV = PV × (1 + r)^t
  • PV = present value
  • r = annual interest rate (decimal)
  • t = years

How to use the Future Value Calculator

  1. Enter your values. Fill in the fields with your numbers.
  2. Calculate. Press Calculate to run the future value calculator.
  3. Use the result. Copy the result or try a related tool next.

Why use our Future Value Calculator

Instant results. Enter your figures and the future value calculator returns an answer in seconds.
Free & private. Runs in your browser — no signup, and nothing is sent to a server.
Accurate. Uses standard formulas so you can rely on the numbers.

Free to use — premium coming soon

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About the Future Value Calculator

The Future Value Calculator tells you what a sum of money today will be worth at a chosen point in the future once interest or investment growth is added. You enter a starting amount (present value), an annual rate of return, the number of years, and how often interest compounds, and the tool projects the ending balance. It is the practical answer to questions like "If I leave $10,000 in this account at 6% for 15 years, what will I have?" Unlike a plain savings estimate, it accounts for compounding, where each period's interest itself earns interest in later periods.

Reach for this calculator whenever you want to compare what your money could become rather than what it is worth now. It is useful for sizing a retirement nest egg, deciding between a one-time deposit and a CD, projecting how a lump-sum gift or bonus might grow, or simply seeing the long-run cost of leaving cash idle. Because it isolates a single growth assumption, it is also a clean teaching tool for understanding the time value of money. Add a recurring deposit field and it doubles as a savings-plan projector for monthly contributions.

Under the hood the tool uses the compound interest formula FV = PV x (1 + r/n)^(n x t), where PV is your present value, r is the annual rate as a decimal, n is the number of compounding periods per year, and t is the number of years. When you also add a regular contribution, it layers on the future value of an ordinary annuity, PMT x [((1 + r/n)^(n x t) - 1) / (r/n)], and sums the two. The more frequently interest compounds, the larger the result, which is why monthly and daily compounding beat annual for the same stated rate.

Every calculation runs entirely in your browser, so the amounts and rates you type are never uploaded, stored, or shared. Treat the output as a projection, not a guarantee: it assumes a fixed, constant rate of return for the whole period, no taxes, and no fees, none of which hold perfectly in the real world. Investment returns vary year to year and inflation erodes purchasing power, so use the figure as a planning estimate. For decisions involving real money, confirm the result against your account's actual rate and compounding terms.

Frequently asked questions

What is the difference between future value and present value?

Future value tells you what an amount today will grow to by a later date, while present value works backward to tell you what a future sum is worth in today's money. The two are mathematical opposites: present value divides by (1 + r)^n, and future value multiplies by it.

How does compounding frequency change the result?

More frequent compounding produces a higher future value for the same stated annual rate, because interest is added to the balance sooner and then earns its own interest. For example, 6% compounded monthly yields slightly more than 6% compounded annually over the same period.

Can I include regular monthly deposits, not just a lump sum?

Yes. When you add a recurring contribution, the calculator combines the growth of your initial lump sum with the future value of an annuity formula for the deposits, then adds them together. This is how you project a savings plan with ongoing contributions.

Does the calculator account for inflation and taxes?

No. The result is a nominal figure that assumes a constant rate of return with no taxes or fees deducted. To gauge real purchasing power, subtract an estimated inflation rate from your return, or compare the result against an inflation calculator separately.

What rate of return should I use?

Use the actual rate your account or investment offers when it is known, such as a savings APY or a CD rate. For long-term investment estimates, people often model a conservative range and test a few different rates rather than relying on a single optimistic figure.

From our blog

How to Use a Savings Calculator to Turn a Goal Into a Monthly Plan

By the Super Simple Digital Tools Team · Updated June 2026

Most people set savings goals as a single big number, $10,000 for an emergency fund, $30,000 for a deposit, and then feel paralyzed. A savings calculator flips that around. Instead of staring at the total, you tell the tool the target and the deadline and let it solve for the one figure you can act on: how much to set aside each month. That shift from a daunting end number to a recurring habit is the whole point, and it is why goal-based planning beats vague intentions to 'save more'.

Start by gathering three honest inputs. First, your current balance, the money already earmarked for this goal, not your whole net worth. Second, a realistic interest rate from the account you will actually use; a high-yield savings account and a basic current account can differ dramatically, and the rate compounds across years. Third, your timeline. Be specific. 'In three years' produces a very different monthly number than 'in eighteen months', and pretending you have longer than you do only sets up a shortfall.

Now read the breakdown, not just the headline total. A good result separates the money you contributed from the interest the account generated. On short horizons, contributions dominate and interest is almost a rounding error, which tells you the rate matters less than discipline. On longer horizons, interest can become a meaningful chunk of the total, which is the visible reward for starting early. Watching that split change as you stretch the timeline teaches the lesson compounding charts try to make: time in the account does the heavy lifting.

Use the calculator to pressure-test trade-offs before you commit. Lengthen the deadline by a year and watch the monthly deposit drop, sometimes enough to make the plan survivable. Nudge the interest rate up by a single percentage point to see whether switching accounts is worth the hassle. Add a one-off boost, like a tax refund or bonus, to your starting balance and see how much it shaves off future deposits. Each tweak takes seconds and turns an abstract goal into a set of concrete levers you control.

Finally, make the number stick. Once you know the monthly figure, set up an automatic transfer for that exact amount on payday so saving happens before you can spend the money. Revisit the calculator whenever your income, your goal, or your account's rate changes, and adjust the transfer to match. Treat it as a living plan you re-run every few months rather than a one-time estimate, and the gap between intention and reality quietly closes.

  • Enter the real rate from the account you'll use, a high-yield account versus a basic one can change your final balance by hundreds or thousands over a few years.
  • Solve backward: fix your goal amount and deadline, then let the calculator output the required monthly deposit instead of guessing.
  • Check the contributions-versus-interest split; on short goals it confirms that consistency, not rate-chasing, drives the result.
  • Re-run the numbers after any windfall, raise, or rate change, and update your automatic transfer to match the new monthly target.

Read the full guide →

Tool by the Super Simple Digital Tools Team. Reviewed by our editorial team. Free to use, no signup required.

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