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A spelling bee has 22 contestants. In how many ways can they finish in first, second, and third place? 1,540 7,980 6,840 9,240
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To find the number of ways the contestants can finish in first, second, and third place, we use the formula for permutations: nPr = n! / (n-r)! Where n is the total number of contestants (22) and r is the number of places (3). So, 22P3 = 22! / (22-3)! 22P3 = 22! / 19! 22P3 = (22x21x20x19!) / 19! 22P3 = 22x21x20 22P3 = 7,980 Therefore, there are 7,980 ways the 22 contestants can finish in first, second, and third place. The correct answer is: 7,980
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