Future Value Calculator - Project Investment Growth

Free future value calculator to project investment growth with compound interest. Calculate future worth, returns, and savings goals with detailed analysis

Updated: November 2025 • Free Tool

Future Value Calculator

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Results

Future Value
$0
Total Contributions $0
Total Interest Earned $0
Return on Investment 0%

What is a Future Value Calculator?

A future value calculator is a free financial tool that helps you determine how much an investment will be worth in the future based on compound interest, regular contributions, and time. It projects the growth of your savings and investments over any time period.

This calculator helps with:

  • Investment planning - Project long-term investment growth and returns
  • Retirement savings - Calculate future value of retirement accounts
  • Goal setting - Determine if savings rate meets future financial goals
  • Education planning - Estimate college fund growth over time
  • Comparing investments - Evaluate different investment scenarios


To understand the opposite calculation and determine what you need to invest today, use our present value calculator to find the current worth of future cash flows.

For detailed analysis of how compound interest builds wealth over time, our compound interest calculator provides comprehensive breakdowns of interest accumulation.

If you're planning broader investment strategies beyond single calculations, explore our investment calculator for complete portfolio analysis and planning tools.

How Future Value Works

Future value calculations use compound interest formulas to project investment growth. The formula accounts for both your initial investment and regular contributions:

Formula (November 2025 Standard):
FV = PV × (1 + r)^n + PMT × [((1 + r)^n - 1) / r]

Where:

  • FV = Future Value (final amount)
  • PV = Present Value (initial investment)
  • PMT = Payment per period (regular contribution)
  • r = Interest rate per compounding period
  • n = Number of compounding periods

The power of compound interest means your money grows exponentially, not linearly. Early investments have more time to compound and grow significantly larger.

Key Concepts

Compound Interest

Interest earned on both principal and previously earned interest. Compounding frequency (daily, monthly, annually) affects total growth.

Time Value of Money

Money available today is worth more than the same amount in the future due to its earning potential through investment.

Regular Contributions

Consistent periodic investments significantly boost future value through dollar-cost averaging and extended compounding.

Rate of Return

The annual percentage gain on investment. Higher rates produce exponentially higher future values over time.

How to Use This Calculator

1

Enter Present Value

Input your current investment or savings amount (e.g., $5,000)

2

Enter Interest Rate

Input the expected annual rate of return (e.g., 7%)

3

Enter Time Period

Specify investment duration in years (e.g., 10 years)

4

Add Monthly Contributions

Enter regular monthly investment amount (e.g., $200)

5

Select Compounding

Choose how often interest compounds (daily, monthly, etc.)

6

View Future Value

See projected future worth and detailed breakdown

Benefits of Using This Calculator

  • Goal Planning: Determine if current savings rate will meet future financial goals and targets.
  • Retirement Readiness: Project retirement account growth to ensure comfortable retirement savings.
  • Investment Comparison: Evaluate different investment options and their potential returns.
  • Contribution Impact: See how increasing monthly contributions affects long-term wealth accumulation.
  • Time Power: Visualize the exponential growth power of compound interest over extended periods.

Factors That Affect Future Value

1. Interest Rate

Higher rates produce exponentially larger future values. Even 1-2% rate differences create substantial long-term impact.

2. Time Horizon

Longer investment periods allow more compounding cycles. Time is the most powerful factor in wealth accumulation.

3. Regular Contributions

Consistent monthly investments significantly boost future value beyond initial principal through systematic saving.

4. Compounding Frequency

More frequent compounding (daily vs. annually) increases returns. Monthly compounding balances growth and simplicity.

Future Value Calculator - Free online tool to calculate investment growth with compound interest, showing future worth projections and returns analysis
Professional future value calculator interface featuring input fields for present value, interest rate, investment period, monthly contributions, and compounding frequency. Provides detailed calculations for future value, total contributions, interest earned, and ROI with mobile-responsive design.

Frequently Asked Questions (FAQ)

Q: What is future value?

A: Future value is the amount of money an investment will grow to over a period of time at a given interest rate. It accounts for compound interest and regular contributions, showing what your current savings and ongoing investments will be worth in the future.

Q: How does compound interest affect future value?

A: Compound interest significantly increases future value by earning interest on both your principal and previously earned interest. The effect compounds over time - the longer the investment period and the more frequent the compounding, the greater your future value will be.

Q: What's a realistic rate of return?

A: Historical stock market returns average around 7-10% annually. Conservative investments like bonds may return 3-5%, while savings accounts typically offer 0.5-2%. For long-term planning, 7% is often used as a moderate estimate for diversified portfolios.

Q: Should I use monthly or annual compounding?

A: Monthly compounding is more common for savings accounts and most investment accounts, and it produces slightly higher returns than annual compounding. Use the compounding frequency that matches your actual investment to get the most accurate future value projection.