What is the difference between nominal future value and real future value?
Nominal future value is the raw projected balance in future dollars. Real future value discounts that amount back into today’s purchasing power using an inflation assumption. For long-term planning, the real-value figure is usually the better reality check because it shows what the future balance may actually buy.
Does this calculator account for investment fees?
Yes, through the annual fee and drag field. Use it for fund expenses, platform charges, adviser fees, or any other recurring drag on returns. Even a small annual fee can materially reduce long-horizon outcomes, so using a conservative net-return assumption is usually more realistic than ignoring costs.
What return rate should I assume for projections?
There is no single correct figure, but conservative planning usually works better than optimistic planning. A practical approach is to test lower, base, and higher return cases and then judge whether the goal still works in the lower-return scenario rather than relying on one aggressive assumption.
Is this the same as a future value calculator?
It overlaps with a future value calculator, but this page is a little broader. It covers lump sums, monthly contributions, fee drag, inflation, compounding frequency, and sensitivity cases, so it is better suited to investment planning than a bare future-value formula page.
When should I use a compound interest calculator instead?
Use a compound interest calculator when you mainly want to see how one principal balance grows under a fixed rate and compounding schedule. Use this investment calculator when monthly contributions, real-value planning, and lower/base/higher return scenarios are part of the question.
Does this calculator include taxes on investment gains?
No. Tax treatment depends on jurisdiction and account type, so the projection should be read as a pre-tax planning estimate unless you deliberately reduce the return assumption to reflect expected after-tax results.
How do I work out the monthly contribution needed to reach an investment goal?
Start with a target balance, keep the time horizon and return assumption realistic, and solve for the monthly contribution that closes the gap. That is what the target-balance planner on this page now does. It is usually better to use that output as the first planning step than to keep lifting the return assumption until the answer looks attractive.
Should I compare a starter plan, balanced plan, and catch-up plan separately?
Yes. Comparing whole scenarios is usually more useful than changing only the return input because real plans differ on several levers at once: starting balance, monthly contribution, years available, fee drag, and target size. A catch-up plan may still work, but it usually requires a much higher monthly saving rate because there is less time for compounding to offset a late start.
Should I raise the return assumption or increase my monthly contribution?
If the goal is a realistic plan rather than an optimistic projection, increasing the monthly contribution is usually the safer lever because it is under your control. Higher assumed returns can happen, but they are not guaranteed. The contribution-lift rows are there to show how much progress comes from saving more before you depend on a stronger market path.
What does annual contribution increase mean?
It means the monthly investment amount steps up once per year by the percentage you enter. For example, a 3% annual contribution increase turns a 500 monthly contribution into 515 in year two, then 530.45 in year three, before continuing through the projection.
Should I use an annual contribution increase for salary raises?
You can use it as a scenario if you expect raises or budget room to lift your investing over time. Keep it conservative and check the final-year monthly contribution. If the final amount looks unrealistic, lower the contribution increase or adjust the target rather than relying on an aggressive future saving rate.
How much can annual investment fees change the result?
Over long horizons, even a modest annual fee can reduce the ending balance materially because the drag compounds every year. The difference is not just the fee itself; it is also the future growth that fee no longer gets to earn. That is why the fee-drag comparison rows hold the gross return constant and show what the portfolio gives up as annual costs rise.
Does the calculator assume contributions happen at the start or end of each month?
This projection treats monthly contributions as regular end-of-month additions in a smooth monthly growth path. Real pay cycles and transfer timing can differ slightly, but the effect is usually small relative to the contribution amount, fee drag, time horizon, and return assumption.