Consider an alphabet that has 21 consonants and 5 vowels. In how many ways can you make any arrangement of 3 vowels and 5 consonants taken from the alphabet such that no two consecutive letters are vowels?
Consider an alphabet that has 21 consonants and 5 vowels. In how many ways can you make any arrangement of 3 vowels and 5 consonants taken from the alphabet such that no two consecutive letters are vowels?
Chapter9: Sequences, Probability And Counting Theory
Section: Chapter Questions
Problem 21PT: How many distinct ways can the word EVANESCENCE be arranged if the anagram must end with the letter...
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Consider an alphabet that has 21 consonants and 5 vowels. In how many ways can you make any arrangement of 3 vowels and 5 consonants taken from the alphabet such that no two consecutive letters are vowels?
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