Geometric Mean Growth Rate Formula:
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The Average Growth Rate calculates the geometric mean growth rate over multiple periods, providing a more accurate measure of compound growth than simple arithmetic averages. It's commonly used in finance, economics, and business analysis.
The calculator uses the geometric mean growth rate formula:
Where:
Explanation: This formula calculates the constant rate of return that would need to be earned each period to grow from the start value to the end value over the specified number of periods.
Details: Accurate growth rate calculation is essential for investment analysis, business planning, economic forecasting, and performance measurement across multiple time periods.
Tips: Enter the starting value, ending value, and number of periods. All values must be positive (start > 0, end > 0, periods ≥ 1). The result represents the average periodic growth rate as a percentage.
Q1: Why use geometric mean instead of arithmetic mean for growth rates?
A: Geometric mean accounts for compounding effects, making it more accurate for multi-period growth calculations where returns build upon previous returns.
Q2: What types of data is this suitable for?
A: Investment returns, revenue growth, population growth, GDP growth, and any data where compounding occurs over multiple periods.
Q3: Can this be used for negative growth?
Q4: How does this differ from CAGR?
A: This calculation is essentially the Compound Annual Growth Rate (CAGR) when periods are measured in years. The formula is identical to CAGR.
Q5: What are common applications?
A: Investment performance analysis, business growth tracking, economic indicator analysis, and financial planning projections.