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Why can there never be more combinations than permutations for the same problem?

because permutations take into account all possible orderings of items, whereas combinations do not.

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Why can there never be more combinations than permutations for the same problem?
?

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Why can there never be more combinations than permutations for the same problem?

because permutations take into account all possible orderings of items, whereas combinations do not.
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Regarding counting, there can never be more combinations than permutations for the same problem, because permutations take into account all possible orderings of items, whereas combinations do not.

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Subject 10. Principles of Counting
he ten stocks you are analyzing and invest $10,000 in one stock and$20,000 in another stock, how many ways can you select the stocks? Note that the order of your selection is important in this case. 10 P 2 = 10!/(10 - 2)! = 90 <span>Note that there can never be more combinations than permutations for the same problem, because permutations take into account all possible orderings of items, whereas combinations do not. <span><body><html>

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