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How many different combinations of 7 numbers are there? - Answers

5040, the different number of combinations, or permutations, can be calculated using the nPr button on a scientific calculator, and finds the number of ways a subset of r elements can be ordered from a set of n elements using the function n!/(n-r)! * * * * * The answer is wrong. A permutaion is not the same as a combination. In permutations 123 is differrent from 213, or 312, or 321. But they all are the same combination. So, what you want is not the nPr button but the nCr button. nCr = n!/[r!*(n-r)!] So, from the 10 digits available, there are 10!/[7!*3!] = 120 combinations of 7 numbers.



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How many different combinations of 7 numbers are there? - Answers

https://math.answers.com/other-math/How_many_different_combinations_of_7_numbers_are_there

5040, the different number of combinations, or permutations, can be calculated using the nPr button on a scientific calculator, and finds the number of ways a subset of r elements can be ordered from a set of n elements using the function n!/(n-r)! * * * * * The answer is wrong. A permutaion is not the same as a combination. In permutations 123 is differrent from 213, or 312, or 321. But they all are the same combination. So, what you want is not the nPr button but the nCr button. nCr = n!/[r!*(n-r)!] So, from the 10 digits available, there are 10!/[7!*3!] = 120 combinations of 7 numbers.



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https://math.answers.com/other-math/How_many_different_combinations_of_7_numbers_are_there

How many different combinations of 7 numbers are there? - Answers

5040, the different number of combinations, or permutations, can be calculated using the nPr button on a scientific calculator, and finds the number of ways a subset of r elements can be ordered from a set of n elements using the function n!/(n-r)! * * * * * The answer is wrong. A permutaion is not the same as a combination. In permutations 123 is differrent from 213, or 312, or 321. But they all are the same combination. So, what you want is not the nPr button but the nCr button. nCr = n!/[r!*(n-r)!] So, from the 10 digits available, there are 10!/[7!*3!] = 120 combinations of 7 numbers.

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      5040, the different number of combinations, or permutations, can be calculated using the nPr button on a scientific calculator, and finds the number of ways a subset of r elements can be ordered from a set of n elements using the function n!/(n-r)! * * * * * The answer is wrong. A permutaion is not the same as a combination. In permutations 123 is differrent from 213, or 312, or 321. But they all are the same combination. So, what you want is not the nPr button but the nCr button. nCr = n!/[r!*(n-r)!] So, from the 10 digits available, there are 10!/[7!*3!] = 120 combinations of 7 numbers.
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