Daily 3x is a one-day target. Multi-day results depend on the path of daily gains and losses. After understanding the structure, examine both the ending return and the largest decline along the way.

The same daily multiple: alternating returns versus sustained gains

For an index path of 100 → 110 → 100, the first return is +10% and the second is −9.0909…%. A hypothetical daily 2x product without costs or tracking differences moves 100 → 120 → about 98.18; daily 3x moves 100 → 130 → about 94.55.

Daily leveraged ETFs adjust exposure to their target multiple each day. This is daily reset. The second day’s loss applies to the value increased by day one, not to the original 100. This adverse effect of fluctuating returns on compounding is volatility drag.

Two consecutive index gains of 10% instead compound to +21%. In the same hypothetical cost-free setting, daily 2x compounds to 1.2 × 1.2 − 1 = +44%, above twice 21%, or 42%. These numbers illustrate the structure; they are not observed ETF returns.

Both “leverage is always harmful” and “long-term returns are always three times the index” miss this structure. Expenses, financing costs and tracking differences also affect the return path. The next example examines actual products.

QQQ, QLD and TQQQ: final balances and earlier drawdowns

QQQ vs QLD vs TQQQ · 2021-09-22 → 2026-09-22

Initial contribution: 1000 USD; monthly contribution: 500 USD. Dividends reinvested. Total contributions: $31,500.00.

USD, without currency conversion. Personal taxes and trading fees excluded.

On a narrow screen, scroll the table horizontally to compare all three ETFs. You can also focus the table and use the arrow keys.

Price data through 2026-09-22
MeasureQQQQLDTQQQ
Final value$57,861.38$82,008.13$105,862.75
Return on contributions+83.69%+160.34%+236.07%
MDD−35.12%−63.68%−81.65%

TQQQ finished at $105,862.75, compared with QQQ at $57,861.38. Its largest decline was −81.65%, versus −35.12% for QQQ. Could you have continued the same contribution plan through that decline? The final balance alone leaves that question unanswered.

How to read these returns and drawdowns

Monthly contributions are scheduled on day 1. Returns use contributed capital, not a lump-sum annual rate. The cash-flow annual rate is XIRR. MDD follows the performance series adjusted for new contributions. Inflation is excluded. This is one observed period, not a forecast.

Read the full study and calculation conditions

A large final balance does not remove earlier losses

An 80% decline needs a 400% gain to regain the original value. A 50% decline needs 100%. Loss and recovery are not symmetric. Deep drawdowns create a recovery burden to examine separately from the final return.

MDD measures the largest fall from a previous peak. Recovery time measures how long it takes to regain that peak. Equal drawdowns can have different recovery times, and some remain unrecovered when the observation period ends.

Choose the study that explains the structure you want to explore

Read QQQ, QLD and TQQQ for the differences between daily 1x, 2x and 3x exposure. Examine final assets and drawdowns, then ask whether another starting date supports the same interpretation.

Read SOXX and SOXL to examine semiconductor exposure with leverage. This study also covers differences in holdings and tracked indexes. SOXL is not exactly three times SOXX over every period.

Explore the result from another starting date

Change the period to examine final assets and declines together. Check the effect calculator and backtest pages for their dividend, cost and other calculation conditions.

Research using actual historical data

Read QQQ, QLD and TQQQ for the holding experience across daily multiples, or SOXX and SOXL for semiconductor concentration combined with leverage. Continue with the comparison that interests you.

Frequently asked questions

Does dividing TQQQ’s final return by QQQ’s show the realized leverage effect?

It can describe an observed-period effect, but it differs from the daily target multiple. A near-zero or negative reference return also makes the ratio harder to interpret. Read the linked calculator’s definition alongside the result.

Does the same MDD imply the same recovery time?

No. MDD measures the depth of a decline; recovery time measures the time needed to regain a peak. Different subsequent paths can produce different recovery times after the same decline.

Concept sources · checked October 9, 2026

These guides support understanding and comparison. Historical performance and assumed rates do not guarantee future results. Calculations can exclude taxes and trading costs; check the conditions on each page.

Calculation methods and limitations · Explore realized leverage over your dates