Reverse CAGR Calculator

Project future investment value using compound annual growth rate

Project Your Investment Growth

The amount you're starting with or planning to invest.
Scenario 1
Scenario 2
Scenario 3

Projected Results

Metric Scenario 1 Scenario 2 Scenario 3
Future Value $19,672 $25,937 $40,456
Total Gain $9,672 $15,937 $30,456
Total Return 96.72% 159.37% 304.56%
Growth Multiple 1.97x 2.59x 4.05x

Projected Growth Over Time

Year Scenario 1 Scenario 2 Scenario 3

What is Reverse CAGR?

Reverse CAGR (also called a future value calculator) projects what your investment will be worth based on an expected compound annual growth rate. While a standard CAGR calculator answers "What was my return?", a reverse CAGR calculator answers "What will my investment be worth?"

This is essential for financial planning, retirement projections, and goal-setting. By modeling different growth scenarios, you can understand the range of possible outcomes and make informed decisions about your investment strategy.

Reverse CAGR Formula (Future Value)

The future value formula using CAGR is:

Future Value = Present Value × (1 + CAGR)^Years

Where:

  • Present Value = Your initial investment amount
  • CAGR = Expected compound annual growth rate (as decimal, e.g., 0.10 for 10%)
  • Years = Investment time horizon

Example: Projecting Retirement Savings

Scenario: You have $50,000 in your retirement account and expect 8% average annual returns for the next 25 years.

Future Value = $50,000 × (1 + 0.08)^25
Future Value = $50,000 × 6.8485
Future Value = $342,424

Result: Your $50,000 could grow to approximately $342,424 over 25 years at 8% CAGR.

Reverse CAGR Formula in Excel

To calculate future value in Microsoft Excel or Google Sheets:

=PresentValue*(1+CAGR)^Years

Example with cell references:

A B C D
1 Present Value CAGR Years Future Value
2 $10,000 10% 10 =A2*(1+B2)^C2

Alternatively, use Excel's FV function: =FV(B2, C2, 0, -A2) for the same result.

Common CAGR Benchmarks for Projections

When projecting future value, use realistic growth rate assumptions based on historical data:

Investment Type Typical CAGR Range Best For
High-yield Savings 3-5% Emergency funds, short-term goals
Bonds (Investment Grade) 4-6% Conservative investors, near retirement
Balanced Portfolio (60/40) 6-8% Moderate risk tolerance
S&P 500 Index 8-10% Long-term stock investors
Growth Stocks 10-15%+ Aggressive investors, long horizon
Cryptocurrency Highly variable Speculative, high-risk allocation

These are historical ranges, not guarantees. Always use conservative estimates for financial planning.

CAGR Calculator vs. Reverse CAGR Calculator

Feature CAGR Calculator Reverse CAGR Calculator
Purpose Find historical growth rate Project future value
You Know Start value, end value, years Start value, CAGR, years
You Find CAGR percentage Future value
Question Answered "What was my return?" "What will I have?"
Best For Evaluating past performance Planning & goal-setting

Limitations of Growth Projections

Assumes Constant Growth

Real markets don't deliver steady returns. Annual returns vary wildly—the S&P 500 might return 30% one year and -10% the next, even if the long-term CAGR is 10%.

Ignores Fees & Taxes

Projections don't account for investment fees, management costs, or taxes on gains. These can significantly reduce your actual returns over time.

Past ≠ Future

Historical returns don't guarantee future performance. Economic conditions, market cycles, and unforeseen events can dramatically affect actual results.

Inflation Impact

Nominal returns don't account for inflation. $100,000 in 20 years will have less purchasing power than today. Consider using inflation-adjusted returns (real returns).

Frequently Asked Questions

A reverse CAGR calculator projects future investment value using an expected compound annual growth rate. While regular CAGR calculates your historical return from past performance, reverse CAGR uses an expected growth rate to forecast what your investment will be worth.

Use the formula: Future Value = Present Value × (1 + CAGR)^Years. For example, $10,000 at 10% for 10 years: $10,000 × (1.10)^10 = $25,937. Our calculator does this automatically and lets you compare multiple scenarios.

For long-term stock investments, 7-10% is commonly used (S&P 500 historical average). Use 5-7% for conservative planning, 4-6% for bonds. Always run multiple scenarios to see a range of outcomes rather than relying on a single projection.

Yes, the formula works for any asset. However, cryptocurrency is extremely volatile with no reliable historical average. Use very wide scenario ranges and understand that crypto projections are highly speculative compared to diversified stock portfolios.

Enter your current savings, a conservative expected return (6-8% for diversified portfolios), and years until retirement. Compare scenarios to see how different growth rates affect your outcome. Use the conservative scenario for planning to avoid disappointment.

Markets are unpredictable. Comparing conservative (5-7%), moderate (8-10%), and optimistic (12%+) scenarios shows the range of possible outcomes. This helps you plan for different situations rather than betting everything on one projection.

In Excel: =PresentValue*(1+CAGR)^Years. With cells: =A2*(1+B2)^C2 where A2 is starting value, B2 is CAGR as decimal (0.10 for 10%), C2 is years. Or use Excel's built-in: =FV(rate, periods, 0, -present_value).

CAGR finds your growth rate from known start/end values ("What was my return?"). Reverse CAGR finds future value from a known growth rate ("What will I have?"). Same math, different unknown variable. Use our CAGR Calculator for the former.

No, this calculator assumes a single lump sum investment. For projections with regular contributions (like monthly 401k deposits), you need a future value of annuity calculator or use Excel's FV function with a payment parameter.

Compounding creates exponential growth. At 10% CAGR, $10,000 becomes $25,937 after 10 years, $67,275 after 20 years, and $174,494 after 30 years. Small differences in CAGR have huge impacts over long periods—which is why comparing scenarios matters.