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To calculate the number of combinations possible from a set of 34 numbers, you would use the formula for combinations, which is nCr = n! / r!(n-r)!. In this case, n = 34 (the total number of numbers) and r = the number of numbers you want to choose in each combination. If you want to find all possible combinations of choosing 2 numbers from the set of 34, you would calculate 34C2 = 34! / 2!(34-2)! = 561 total combinations.

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There are 234 - 1 combinations.

Each one of the 34 numbers can either be in a combination or not in it. The two-fold choice gives 234 possible options. However, one of these consists of the option where in each case the choice is "not in it". So you have a null combination. Excluding that combination leaves 234 - 1.

Remember that in a combination, the order of the numbers does not matter.

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Wiki User

13y ago
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Q: How many combinations you can make from 34 numbers?
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