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How many different 2-letter arrangements can be selected from the set (S H A R K)?
Updated: 7/26/2025
To find the number of different 2-letter arrangements from the set (S, H, A, R, K), we can use the formula for permutations since the order matters. There are 5 letters in total, and for the first letter, we have 5 options, and for the second letter, we have 4 remaining options. Thus, the total number of 2-letter arrangements is (5 \times 4 = 20).
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