How Rare is 1 out of 500?

Whether you are looking at raffle tickets, loot box drop rates, or a longshot bet, seeing “1 out of 500” can be confusing. Is that impossible, or worth a shot?

The Math Breakdown

Percentage: 1 out of 500 equals exactly 0.2%.

Fraction: 1/500.

Decimal: 0.002.

What Does “1 in 500” Look Like in Gambling?

In the betting world, rarity equates to high payouts. If a bookmaker offers true “1 in 500” odds (with no house edge), here is what the numbers look like:

  • Decimal Odds: 500.00
  • Fractional Odds: 499/1 (499 to 1)
  • American Odds: +49,900

A $10 bet at these odds would return $4,990 in profit.

Do you have a different set of odds and want to know the probability? Use our free Odds Converter & Probability Calculator to instantly translate betting lines into percentage chances.

The “Guarantee” Myth: 500 Tries

A common misconception is: “If the odds are 1 in 500, and I play 500 times, I am guaranteed to win once.”

This is mathematically false.

Probability doesn’t work like a checklist; it works like a dice roll. Every attempt is independent. Using the binomial distribution formula, we can calculate your actual chance of winning after 500 attempts:

The Math: 1 - (499/500)^500 ≈ 63.2%

If you try 500 times, you only have a 63.2% chance of winning at least once. This means there is still a 36.8% chance you lose every single time, even after 500 tries.

To see how likely you are to hit a losing streak like this, you can use our Winning/Losing Streak Calculator.

Real-World Comparisons

To visualize how rare 0.2% is, compare it to these real-world scenarios:

  • Significantly rarer than guessing a coin flip (50%).
  • Rarer than guessing a number on a Roulette wheel (1 in 37 or ~2.7%).
  • Similar to picking one specific person out of a crowded movie theater.
  • Much more likely than winning the lottery (1 in 300,000,000).

Summary

1 out of 500 is a rare event (0.2%). In gambling, it represents a massive longshot that pays heavily but loses 99.8% of the time. Never chase these odds assuming you are “due” for a win.

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