Skip to content
YenPip

How Much to Risk Per Trade?

Sep 30, 2026 · YenPip Team

Before choosing a pair to trade, one number is worth fixing in advance: how much of the account you are willing to lose if the trade goes wrong. Most experienced traders fix it as a percentage — usually 1% or 2% — and apply the same one to every trade.

The percent-risk rule

Risking a fixed percentage of the account on every trade is called fixed-fractional risk. You choose the fraction once — say 1% — and every position is sized so that, if the stop loss is hit, the account loses about that fraction and no more.

Because the percentage applies to the balance at the time of the trade, the rule adjusts itself: on a $10,000 account 1% is $100, and after losses take the balance to $8,000 the same 1% is $80, so positions shrink without any discipline required.

The alternatives are weaker. A fixed lot size lets the money at risk move with every stop; a fixed cash amount ignores the account's size, so on a $2,000 account $100 is 5%.

Why 1–2 percent

The 1–2% band is a convention, not a law, but it is not arbitrary — it sits where the arithmetic of drawdowns still works in your favour: small enough that an ordinary losing streak is an inconvenience, large enough that a winning trade is worth finding. Above the band the recovery maths turns against you fast, as the table below shows.

Where inside the band you sit depends on how often you trade and how correlated your positions are — two longs on linked pairs behave like one bigger risk.

The stop loss turns the percentage into money

A risk percentage is only a number until the stop loss is placed, because the stop decides how far away "wrong" is. Find the level where the idea is invalidated, put the stop there, then size the position so that distance costs the percentage you chose. A stop that is too tight is the usual mistake: a 5-pip stop on EUR/USD forces a very large position to risk the same $100, and ordinary noise closes it before the idea has a chance to work.

What ten losses in a row does to an account

The table starts from a $10,000 account and assumes ten consecutive losing trades, with the risk percentage recalculated on the balance remaining after each loss.

Risk per tradeBalance after 10 lossesDrawdownGain needed to return to $10,000
1%$9,043.82−9.6%+10.6%
2%$8,170.73−18.3%+22.4%
5%$5,987.37−40.1%+67.0%
10%$3,486.78−65.1%+186.8%

The intuitive answer — "ten losses at 1% is 10% down" — is not quite right, and the reason is the rule doing its job: each loss is 1% of a smaller balance than the one before, so the losses shrink as they accumulate. Ten of them cost 9.6%, not 10%; at 2%, a linear 20% loss becomes 18.3%. Recovery is slower still — ten losses at 5% take eleven wins of the same size to undo.

At 5% the cushion is gone: a 40% drawdown needs a 67% gain to climb back. At 10% the account is finished as a working tool — down 65%, needing nearly 187% to recover, and the trader who was wrong ten times in a row is now sizing positions under exactly the conditions that produce bad decisions.

How likely is ten in a row?

A strategy that wins half its trades loses any particular run of ten with probability 0.5¹⁰ — about 1 in 1,024. That sounds remote until you notice you do not get one attempt at it: over 1,000 trades there are 991 overlapping ten-trade windows, so a coin-flip strategy has roughly a 4-in-10 chance of meeting at least one such streak.

None of this predicts your next ten trades — it is why the rule exists.

Turning the risk percentage into a lot size

Lots = (Balance × Risk%) ÷ (Stop distance in pips × Pip value per standard lot)

  1. Money at risk — balance × risk percentage.
  2. Stop distance in pips — from entry to the level that invalidates the idea.
  3. Pip value per standard lot — in your account currency.
  4. Divide, then round down.

Example 1: EUR/USD, $10,000 account, 1% risk

  • Balance $10,000 × 1% = $100 at risk
  • Stop distance: 25 pips below entry
  • Pip value: one standard lot is 100,000 units and one pip is 0.0001, so 100,000 × 0.0001 = $10 per pip per lot
  • Lots = 100 ÷ (25 × 10) = 100 ÷ 250 = 0.40 lots

0.40 lots is 40,000 units of EUR. If the stop is hit: 25 pips × $10 × 0.40 = $100. Change only the stop and only the size moves:

  • 50-pip stop → 100 ÷ 500 = 0.20 lots
  • 100-pip stop → 100 ÷ 1,000 = 0.10 lots

The money at risk never moved: the stop belongs on the chart and the size follows it. The lot size calculator runs this from balance, risk percentage, stop distance and account currency.

Example 2: USD/JPY, $1,000 account, 2% risk

Yen pairs need one extra step.

  • Balance $1,000 × 2% = $20 at risk
  • USD/JPY at 147.50, stop 40 pips away
  • One standard lot is 100,000 units and one pip is 0.01, so 100,000 × 0.01 = 1,000 yen per pip — converted at 147.50, that is $6.78 per pip per lot
  • Lots = 20 ÷ (40 × 6.78) = 20 ÷ 271.20 = 0.0737 → 0.07 lots

Check it: 0.07 × 40 × $6.78 = $19.00, just inside the $20 limit.

The pip value matters: the same $20 and 40 pips size to 0.05 lots using EUR/USD's $10 instead of $6.78. The yen value floats with the exchange rate, so work it out per trade — the pip value calculator converts any pair and account currency.

Round down, always

0.0737 lots is not a size you can trade: positions move in 0.01 steps. Rounding up quietly breaks the rule — 0.08 lots on that USD/JPY trade risks $21.70, about 8% above the limit. No single trade will notice, but repeating it turns a 2% rule into a 2.2% rule, and the drawdown table above is built on the number you thought you were using. Always round down.

Habits that keep the rule intact

  • Fix the percentage once and write it down. Changing it trade by trade is the same as not having one.
  • Never raise it after losses. Increasing risk to win money back is the most reliable way to lose an account.
  • Count correlated positions as one. Two 1% risks on closely linked pairs can behave like a single larger position.
  • Treat the percentage as a ceiling, not a target. If a setup does not justify a stop you can afford, skip the trade rather than widen the risk — the position size calculator shows risk in money next to reward.

Key takeaways

  • The percent-risk rule means risking a fixed 1–2% of the account on every trade, sized from the balance at the time.
  • Losses shrink as a streak goes on: ten losses at 1% cost 9.6%, at 2% they cost 18.3%.
  • Ten losses at 5% cost 40.1%, at 10% cost 65.1%; recovering takes a gain of 67% or 187%.
  • Ten losses in a row is a 1-in-1,024 run for a coin-flip strategy — over 1,000 trades, roughly a 4-in-10 chance of happening at least once.
  • Lots = (balance × risk%) ÷ (stop distance in pips × pip value per standard lot), always rounded down.
  • At $10,000 risking 1%, a 25-pip EUR/USD stop sizes to 0.40 lots; at $1,000 risking 2%, a 40-pip USD/JPY stop sizes to 0.07 lots.
  • The stop comes from the chart and the size follows it — never the reverse.

YenPip calculators are estimation tools, not financial advice. Trading carries the risk of loss, and actual results vary with broker conditions such as spread, commission and swap.

Related guides

Some links on this page are affiliate links. If you open an account through them, we may receive compensation from the broker at no extra cost to you. This never influences the information or calculations on this page, and no broker is recommended or endorsed by appearing here.