Calculate revenue growth rate, CAGR, and doubling time. Analyze 5-year trend with YoY breakdown, acceleration detection, and forward projections.
Revenue growth is the single most-watched metric in business. It signals market demand, competitive strength, and management execution. But a single growth number can be misleading — you need to understand the trend. Is growth accelerating or decelerating? Is one great year masking a slowing trajectory? What's the compound rate over multiple years?
This calculator goes beyond simple percentage change to provide a complete revenue growth analysis. Enter two periods for a quick growth rate and CAGR, or enter five years of data for full trend analysis. The calculator detects acceleration vs deceleration, computes year-over-year growth for each period, visualizes the revenue trajectory, and projects future revenue at various growth rates.
CAGR (Compound Annual Growth Rate) smooths out volatile year-to-year swings to show the steady rate that would produce the same result. The Rule of 72 shortcut tells you how many years until revenue doubles. Forward projections help with financial planning, valuations, and goal setting. Whether you're a startup tracking hyper-growth or an established business monitoring steady expansion, this analysis reveals what your top line is really doing.
A single growth number is a snapshot. This calculator provides the full movie — trend direction, compound rates, acceleration patterns, and projections. It tells you not just where revenue is, but where it's heading. Keep these notes focused on your operational context. Tie the context to the calculator’s intended domain. Use this clarification to avoid ambiguous interpretation.
Growth Rate = (Current − Previous) ÷ Previous × 100 CAGR = (Current ÷ Previous)^(1/n) − 1 Doubling Time = 72 ÷ CAGR (Rule of 72) YoY Growth = (Year N − Year N-1) ÷ Year N-1 × 100 Cumulative Growth = (Current − Base) ÷ Base × 100
Result: Growth +15.0% — CAGR 15.0% — Doubles in 4.8 years
Growth = ($1.15M − $1M) ÷ $1M = 15%. CAGR for 1 period equals the growth rate. Doubling time = 72 ÷ 15 = 4.8 years. At 15% annual growth, revenue doubles from $1M to $2M in under 5 years.
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CAGR = Compound Annual Growth Rate. It's the steady annual rate that would take you from the starting to ending value. Unlike simple growth, CAGR accounts for compounding and smooths out volatile years. A company that grew 50%, then -10%, then 30% has a CAGR of 20.6% — much easier to compare and project than three different rates.
Accelerating: each year's growth rate is higher than the prior year (10%→15%→20%). Decelerating: growth rates are declining (30%→20%→15%). Even decelerating growth means revenue is still increasing — just at a slower pace. Investors pay close attention to this trend because it predicts future trajectory.
The Rule of 40 says a healthy SaaS company's growth rate + profit margin should exceed 40%. Example: 25% growth + 20% profit margin = 45% (good). 10% growth + 15% margin = 25% (below standard). It balances growth against profitability — high-growth companies can sacrifice margin; slow-growth companies must be profitable.
Projections assume constant growth rates, which rarely happens in reality. Use them as directional guides: "If we maintain 15% growth, we'll hit $X by year 8." Actual growth depends on market size, competition, execution, and macro conditions. Project multiple scenarios (optimistic, base, pessimistic) for realistic planning.
For early-stage businesses, growth is paramount — you're capturing market share. As growth decelerates toward 20-30%, the market expects improving margins. Once growth drops below 15%, profitability becomes the primary value driver. The Rule of 40 provides a framework: total of growth + margin should stay above 40%.
Compare: (1) same industry segment, (2) similar stage (startup vs mature), (3) organic growth only (excluding acquisitions), (4) constant currency (excluding forex effects). A 15% growth rate for a $50M company is very different from 15% for a $5B company — larger bases make high growth rates harder to sustain (law of large numbers).