How many words with or without meaning each of 2 vowels and 3 consonants can be formed from the letters of the word advisory?

How many words with or without meaning each of 2 vowels and 3 consonants can be formed from the letters of the word advisory?

Solution 1 Each of these 30 combinations of 2 vowels and 3 consonants can be arranged among themselves in 5!

How many words can be formed each of 2 vowels and 3 consonants from the letters of the given word software?

So the answer is 3⋅10⋅120=3600.

How many different words each containing 2 vowels and 3 consonants?

Thus, the no. of words that can be formed containing 2 vowels and 3 consonants are 816000.

How many words with or without means each of the three vowels?

How many words with or without meaning each of 3 vowels and 2 consonants can be formed from the letters of the word INVOLUTE. = 120 ways. ∴ Required number of different words =24×120=2880.

How many 4 letter words with or without meaning containing two vowels can be constructed using only the letters without repetition of the word Lucknow?

∴ The total number of possible ways is 240.

How many words can be formed by using 2 consonants and 2 vowels from the word tomorrow?

The number of words that can be formed by using 2 consonant and 2 vowels from the word TOMORROW is A. 6. B. 72.

How many words with or without meaning can be formed?

Summary: The number of words, with or without meaning, that can be formed using all the letters of the word EQUATION, using each letter exactly once is 40,320.

How many words with or without meaning can be formed by using all the letters of the word refund?

Therefore, total no. of words =2×120×6=1440.

How many different words each containing 2 vowels and 3 consonants can be formed using all the vowels and 17 consonants?

So, total number of words = 5C2× 17C3×5! =816000.

How many different words containing 2 vowels and 3 consonants can be formed with 5 vowels and 17 consonants?

2 out of 5 vowels and 3 out of 17 consonants can be chosen in 5 C 2 × 17 C 3 ways. Thus, there are 5 C 2 × 17 C 3 groups, each containing 2 vowels and 3 consonants.

How many words with or without meaning can be formed using all the letters of the word equation?

Thus, required number of words that can be formed = 8! = 40320.

How many words with or without meaning can be formed using all the letters of the word Monday?

(i) Number of 4-letter words that can be formed from the letters of the word MONDAY without repetition of letters is 360. (ii) Number of words that can be formed from the letters of the word MONDAY if all letters are used at a time 720.

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