49 choose 6
Choosing 6 from 49— order doesn't matter.
Combinations (order doesn't matter)
49C6 = 13,983,816
Permutations (order matters): 49P6 = 10,068,347,520
There are 13,983,816 ways to choose 6 items from 49when order doesn't matter, using the formula C(n, k) = n! / (k! · (n − k)!).
49 choose k table
| Expression | Combinations |
|---|---|
| 49 choose 6 | 13,983,816 |
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Frequently asked questions
What is 49 choose 6?+
49 choose 6 equals 13,983,816. It counts the number of ways to choose 6 items from 49 when the order does not matter.
What is the formula for 49 choose 6?+
The combinations formula is C(n, k) = n! / (k! · (n − k)!). For 49 choose 6: 49! / (6! · 43!) = 13,983,816.