Doubling your money at 17%

How long does it take to double your money at 17%? Estimate it with the Rule of 72 and compare it with the exact value — with a growth curve and a live calculator. Illustrative only, not investment advice.

At 17%, money doubles in about 4.2 years (Rule of 72), or 4.41 years exactly.

Explore doubling time

Pick a starting amount and a target — the rate stays fixed at 17%. The estimate and the exact value update live.

Fixed rate: 17% per year. $10,000 grows to 2× its value.

Estimate (rule)4.2 yrs
Exact4.41 yrs
Resulting amount$19,985

Growth of $10,000 at 17%

$22.5k$45k$67.6k$90.1k2× · 4y4× · 9y8× · 13yYears
8× after about 13 years

Double, triple, quadruple at 17%

Rule estimate (72, 114, 144 ÷ 17) versus the exact logarithmic value and the difference.

Doubling, tripling, and quadrupling at 17%
TargetRuleEstimateExactDifference
Double724.2 yrs4.41 yrs-0.18
Triple1146.7 yrs7 yrs-0.29
Quadruple1448.5 yrs8.83 yrs-0.36

Doubling time by rate (1–20%)

5%10%15%17%20%
17% · 4.2 years

Accuracy: Rule of 72 vs. exact

183654721%5%8%10%15%20%Rate
Rule of 72Exact
17% · rule 4.2 vs. exact 4.41 yrs

Common amounts doubled at 17%

What $1,000 to $100,000 becomes when doubled at 17% — and after how many years.

Doubled value of common starting amounts at 17%
Starting amountDoubledDoubles in
$1,000$2,0004.4 yrs
$5,000$10,0004.4 yrs
$10,000$20,0004.4 yrs
$25,000$50,0004.4 yrs
$100,000$200,0004.4 yrs

Milestones at 17%

Doubles in

4.4 yrs

Rule of 72: 4.2 yrs

Triples in

7 yrs

Exact, ln(3) ÷ ln(1 + r)

Quadruples in

8.8 yrs

Exact, two doublings

Tenfold in

14.7 yrs

Exact, ln(10) ÷ ln(1 + r)

Why 72 — and where the estimate drifts

The exact doubling time comes from ln(2) ÷ ln(1 + r). For small rates that is roughly 100 · ln(2) ≈ 69.3 — but 72 divides far more easily in your head (by 1, 2, 3, 4, 6, 8, 9, and 12). At 17%, the rule estimates 4.2 years versus 4.41 exactly. The rule is most accurate near 8%; at very low or very high rates the gap grows.

Every figure on this page is illustrative only and not investment advice — real returns vary and are never guaranteed. For your own rate, use the Rule of 72 calculator. Background: Investopedia — Rule of 72.

Frequently asked questions

How long does it take to double money at 17%?

The Rule of 72 estimates it fast: 72 ÷ 17 ≈ 4.2 years. The exact formula ln(2) ÷ ln(1 + 17%) gives 4.41 years. For most rates the estimate and the exact value sit only a fraction of a year apart.

When does money triple or quadruple at 17%?

Use Rule of 114 for tripling (114 ÷ 17) and Rule of 144 for quadrupling (144 ÷ 17). Exactly, money triples at 17% after about 7 years and quadruples after about 8.8 years.

Why the number 72 specifically?

The exact doubling time is ln(2) ÷ ln(1 + r). For small rates this is roughly 100 · ln(2) ≈ 69.3 — but 72 divides cleanly in your head (by 1, 2, 3, 4, 6, 8, 9, 12). That convenience is why 72 became the standard shortcut.

How accurate is the Rule of 72 at 17%?

At 17%, the rule estimates 4.2 years versus 4.41 exactly. It is most accurate near 8% and drifts a little at very low or very high rates — but as a mental shortcut it stays useful across the whole range.

How long until money grows tenfold at 17%?

Tenfold takes about 14.7 years at 17% exactly (ln(10) ÷ ln(1 + 17%)). A handy shortcut is the "Rule of 231": 231 ÷ 17 gives a similar estimate.

Are these figures investment advice?

No. This page explains the math of doubling time at 17% and is not investment, tax, or legal advice. Real returns vary and are never guaranteed.

Run your own rate

The Rule of 72 calculator opens pre-filled with 17% and shows doubling, tripling, and exact times for any rate.

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