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https://math.answers.com/other-math/How_many_ways_can_sox_numbers_be_chosen_out_of_thirty_numbers

How many ways can sox numbers be chosen out of thirty numbers? - Answers

I assume you mean "six numbers" rather than "sox numbers". If the numbers are all distinct (i.e none of them are in the set of thirty numbers more than once), then there are 30!/(24!6!) ways of choosing six numbers, where "!" is the factorial of that number.



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How many ways can sox numbers be chosen out of thirty numbers? - Answers

https://math.answers.com/other-math/How_many_ways_can_sox_numbers_be_chosen_out_of_thirty_numbers

I assume you mean "six numbers" rather than "sox numbers". If the numbers are all distinct (i.e none of them are in the set of thirty numbers more than once), then there are 30!/(24!6!) ways of choosing six numbers, where "!" is the factorial of that number.



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https://math.answers.com/other-math/How_many_ways_can_sox_numbers_be_chosen_out_of_thirty_numbers

How many ways can sox numbers be chosen out of thirty numbers? - Answers

I assume you mean "six numbers" rather than "sox numbers". If the numbers are all distinct (i.e none of them are in the set of thirty numbers more than once), then there are 30!/(24!6!) ways of choosing six numbers, where "!" is the factorial of that number.

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      I assume you mean "six numbers" rather than "sox numbers". If the numbers are all distinct (i.e none of them are in the set of thirty numbers more than once), then there are 30!/(24!6!) ways of choosing six numbers, where "!" is the factorial of that number.

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