How many words each of 3 vowels and 2 consonants can be formed from the letters of the word?
The word is 'INVOLUTE' (ii) Select two consonants out of 4. (iii) Arrange the five letters (3 vowels + 2 consonants) to form words. Number of permutations = 5! (iv) Apply fundamental principle of counting: Show
Number of words formed = = = 4 x 6 x 120 = 2880 216 Views Permutations and CombinationsHope you found this question and answer to be good. Find many more questions on Permutations and Combinations with answers for your assignments and practice. MathematicsBrowse through more topics from Mathematics for questions and snapshot. How many words each of 3 vowels and 2 consonants can be formed from the letters of the word INVOLUTE? There are 4 vowels and 4 consonants in the word INVOLUTE. The 5 letters that have been selected can be arranged in 5! ways. Concept: Factorial N (N!) Permutations and Combinations Is there an error in this question or solution? How many words can be formed with 3 vowels and 2 consonants taken from the word equation?Required number of ways =2880.
How many words can be formed by using 3 vowels and 2 consonants selecting from the letters of the word involute?of words that can be formed containing 3 vowels and 2 consonants chosen from 'INVOLUTE' is 2880.
How many words of 2 vowels and 3 consonants each can be formed with the letters of the word daughter?Therefore, 30 words can be formed from the letters of the word DAUGHTER each containing 2 vowels and 3 consonants.
How many 5 letter words can be formed containing 3 vowels and 2 consonants?1440`. Step by step solution by experts to help you in doubt clearance & scoring excellent marks in exams.
How many words of 2 consonants and 2 vowels can be formed?Hence , 72 words can be formed.
How many words of 3 consonants and 3 vowels can be formed?Total no. of words = 4C1×13=52.
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