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Spinning wheel odds: the chance for each slice

With equal slices, each entry has a 1 in N chance per spin. A table of odds for 2 to 30 slices, and the chance of being picked at least once in 5 or 10 spins.

The formula

With N equal slices, each spin gives every entry a 1 in N chance. Over k spins with the winner left on the wheel, the chance an entry is picked at least once is 1 − (1 − 1/N)k.

Slices (N)One spinAt least once in 5 spinsAt least once in 10 spins
250.0%96.9%99.9%
333.3%86.8%98.3%
425.0%76.3%94.4%
520.0%67.2%89.3%
616.7%59.8%83.8%
812.5%48.7%73.7%
1010.0%41.0%65.1%
128.3%35.3%58.1%
156.7%29.2%49.8%
205.0%22.6%40.1%
254.0%18.5%33.5%
303.3%15.6%28.8%

If you remove each winner (the “remove name” option), the odds change after every spin: the next spin is 1 in N−1, then 1 in N−2, and so on.

Duplicate entries

Adding a name twice doubles its share of the wheel. Use this on purpose for weighted draws, and check your list for accidental duplicates.

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FAQ

Does where the wheel starts matter?

No. The result is chosen at random; the starting position does not make any slice more likely.

What are the odds on a yes/no wheel?

50% each, as long as each answer appears once.

Sources

Last checked: 29 October 2026.

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