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https://math.answers.com/math-and-arithmetic/How_many_arrays_can_you_do_for_the_number_18

How many arrays can you do for the number 18? - Answers

The number 18 can be represented as a sum of arrays in multiple ways, depending on the constraints such as the number of elements in the array or the range of numbers allowed. For example, if considering positive integers, one can break it down into parts like (1, 17), (2, 16), and so on, including combinations like (9, 9), which ultimately leads to a combinatorial problem. In total, there are 54 different combinations of positive integers that sum to 18 when including permutations. The exact count can vary with the specific rules applied.



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How many arrays can you do for the number 18? - Answers

https://math.answers.com/math-and-arithmetic/How_many_arrays_can_you_do_for_the_number_18

The number 18 can be represented as a sum of arrays in multiple ways, depending on the constraints such as the number of elements in the array or the range of numbers allowed. For example, if considering positive integers, one can break it down into parts like (1, 17), (2, 16), and so on, including combinations like (9, 9), which ultimately leads to a combinatorial problem. In total, there are 54 different combinations of positive integers that sum to 18 when including permutations. The exact count can vary with the specific rules applied.



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https://math.answers.com/math-and-arithmetic/How_many_arrays_can_you_do_for_the_number_18

How many arrays can you do for the number 18? - Answers

The number 18 can be represented as a sum of arrays in multiple ways, depending on the constraints such as the number of elements in the array or the range of numbers allowed. For example, if considering positive integers, one can break it down into parts like (1, 17), (2, 16), and so on, including combinations like (9, 9), which ultimately leads to a combinatorial problem. In total, there are 54 different combinations of positive integers that sum to 18 when including permutations. The exact count can vary with the specific rules applied.

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      The number 18 can be represented as a sum of arrays in multiple ways, depending on the constraints such as the number of elements in the array or the range of numbers allowed. For example, if considering positive integers, one can break it down into parts like (1, 17), (2, 16), and so on, including combinations like (9, 9), which ultimately leads to a combinatorial problem. In total, there are 54 different combinations of positive integers that sum to 18 when including permutations. The exact count can vary with the specific rules applied.

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