Problems on Permutations and Combinations: 1. How many words can be formed by using all letters of the word 'TIME' so that the vowels are never together? Solution: The word contains 4 different letters. When the vowels always come together, we may treat that whole entity as 1 letter. The letters to be arranged are TM (IE). These 3 letters can be arranged in 3 P3 = 3! = 6 ways. The vowels in (IE) may be arranged in 2! = 2 ways. The number of words each having vowels together = 6*2 = 12. The total number of words formed by using all the letters of the given word = 4! = 24. ...
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