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How many 5-letter words can be formed from the letters S-W-I-N-G .pdf

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How many 5-letter \"words\" can be formed from the letters S-W-I-N-G if all the letters are different and the middle letter is I? Solution As the position of I is fixed only 4 letters will changethere positions. so probability of every letter of being in any of the remaining 4 positions is 4. so probability of forming 5 lettered words with I in fixed position = 4! = 4x3x2x1 = 24.

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How many 5-letter "words" can be formed from the letters S-W-I-N-G if all the letters are different and the middle letter is I? Solution As the position of I is fixed only 4 letters will changethere positions. so probability of every letter of being in any of the remaining 4 positions is 4. so probability of forming 5 lettered words with I in fixed position = 4! = 4x3x2x1 = 24

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