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How many 3 number combinations could have sum of 23? - Answers

Infinitely many. Consider any integer n and then the triplet (23, n, -n). Whatever the value of n, the triplet will always sum to 23. And since n is an arbitrary integer there are infinitely many such triplets. Next you could try (22, n, 1-n). Again, an infinite number of these. And an infinite number of (21, n, 2-n), and so on ...



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How many 3 number combinations could have sum of 23? - Answers

https://math.answers.com/math-and-arithmetic/How_many_3_number_combinations_could_have_sum_of_23

Infinitely many. Consider any integer n and then the triplet (23, n, -n). Whatever the value of n, the triplet will always sum to 23. And since n is an arbitrary integer there are infinitely many such triplets. Next you could try (22, n, 1-n). Again, an infinite number of these. And an infinite number of (21, n, 2-n), and so on ...



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https://math.answers.com/math-and-arithmetic/How_many_3_number_combinations_could_have_sum_of_23

How many 3 number combinations could have sum of 23? - Answers

Infinitely many. Consider any integer n and then the triplet (23, n, -n). Whatever the value of n, the triplet will always sum to 23. And since n is an arbitrary integer there are infinitely many such triplets. Next you could try (22, n, 1-n). Again, an infinite number of these. And an infinite number of (21, n, 2-n), and so on ...

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      Infinitely many. Consider any integer n and then the triplet (23, n, -n). Whatever the value of n, the triplet will always sum to 23. And since n is an arbitrary integer there are infinitely many such triplets. Next you could try (22, n, 1-n). Again, an infinite number of these. And an infinite number of (21, n, 2-n), and so on ...

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