
Future Value Calculator
Project the future value of a lump sum plus regular monthly contributions.
Future value
$144,572.72
$86,572.72 of that is growth
Total contributed
$58,000.00
Interest earned
$86,572.72
Starting amount
$10,000.00
How your balance grows over 20 years. The gap above "Contributed" is compound growth — $86,572.72 earned on top of $58,000.00 you put in.
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How the Future Value Calculator works
The Future Value Calculator projects how a lump-sum investment combined with regular monthly contributions will grow over time, accounting for compound interest at a rate you specify. It's built for savers, investors, and financial planners who want a concrete number to work toward—whether that's a retirement nest egg, a college fund, or a down payment goal.
At its core, this calculator solves two separate future-value problems and combines them. The first component calculates the future value of your initial lump sum—a single deposit that compounds over the entire investment horizon. The second component calculates the future value of an ordinary annuity, meaning the stream of equal monthly contributions you make over the same period. Adding these two results gives you the total projected portfolio value, capturing both your starting capital and your ongoing saving discipline in a single figure.
The most powerful concept at work here is compound interest—earning returns not just on your original principal but on every dollar of accumulated interest as well. The frequency of compounding matters: this calculator assumes monthly compounding to align with monthly contributions, which is the standard for savings accounts, 401(k)s, and most brokerage reinvestment scenarios. Even a seemingly small difference in annual rate—say, 6% versus 8%—produces dramatically different outcomes over 20 or 30 years because the interest itself compounds. This exponential growth is why starting early is the single most impactful variable you control.
Three inputs dominate your result: the annual interest rate (or expected rate of return), the time horizon, and the size and consistency of your monthly contributions. Investors often underestimate the contribution amount's leverage; doubling your monthly deposit has a linear effect in the short run but a compounding effect over decades. Common mistakes include using a nominal rate without adjusting for inflation, ignoring investment fees (even a 1% annual expense ratio meaningfully erodes FV over 30 years), and assuming a constant rate of return in volatile asset classes like equities. For long-term stock portfolios, a real return assumption of 5–7% after inflation is a widely cited historical benchmark, though past performance is never guaranteed.
For practical planning, try running the calculator in reverse scenarios: enter your target future value and experiment with different contribution levels or time horizons to find a savings rate that fits your budget. This 'goal-based' approach is far more actionable than simply projecting what you have. Also consider modeling two versions—one at an optimistic rate and one at a conservative rate—to bracket your realistic range of outcomes. The gap between those two scenarios is your financial planning buffer, and understanding it helps you make more resilient decisions about asset allocation and contribution increases over time.
Formula
FV = PV·(1+i)^N + PMT·[((1+i)^N − 1) / i]
Pro tips
- Time is the biggest lever — even small monthly amounts grow huge over decades.
Key terms
- Future Value (FV)
- — The projected worth of an investment at a specific date in the future, after applying compound growth to both the initial principal and all periodic contributions.
- Present Value (PV)
- — The current lump-sum amount you are investing today, which serves as the starting principal for the entire compounding calculation.
- Compound Interest
- — Interest calculated on both the initial principal and the accumulated interest from prior periods, causing exponential rather than linear growth over time.
- Periodic Payment (PMT)
- — The fixed amount contributed at regular intervals—monthly in this calculator—added to the investment on top of the initial lump sum.
- Nominal vs. Real Rate
- — The nominal rate is the stated annual interest rate; the real rate adjusts for inflation and reflects the actual increase in purchasing power of your investment.
- Time Horizon (n)
- — The total length of the investment period expressed in months or years, which determines how many compounding cycles your money experiences.



