How many 5-letter words can be formed by taking 3 consonants and 2 vowels from the letters of the word education?

Step-by-step explanation: 12*5!

How many 5-letter codes can be formed using 2 different vowels and 3 different consonants?

There are 1440*10 = 14400 possible 5-letter “words” with two vowels and three consonants.

How many 5-letter words containing 3 vowels and 2 consonants can be formed using the letters of the word equation so that 3 vowels always occur together?

Number of ways of choosing 3 vowels from 5 is C(5, 3). Number of ways of choosing 2 consonants from 3 is C(3, 2). Number of different words formed by these 5 letters is 5! So the answer is C(5, 3)×C(3, 2)×5!

How many words can be formed by taking 3 consonants and 2 vowels out of 5 consonants and 4 vowels?

Aptitude :: Permutation and Combination – Discussion Number of groups, each having 3 consonants and 2 vowels = 210. Each group contains 5 letters. = 5! = 120.

How many 5 letter word can be formed using the word computer?

173 words can be made from the letters in the word computer.

How many 5 letter words can be formed using the letters of the word equation?

How many 5-letter words can be formed out of the letter of the ‘EQUATION’, if repetition of letters is not allowed? However, the answer in the book says 15120.

How many 5 letter word sequences consisting of 2 vowels and 3 consonants can be formed from the letters of the word introduce?

How many five-letter word sequences consisting of 2 vowels and 3 consonants can be formed from the letters of the word INTRODUCE? 4C2 · 5C3 · 5! = 7200.

How many words each of 3 vowels and 2 consonants can be formed from 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 words can be formed by using 2 consonants and 2 vowels?

∴ The total number of ways is 1440.

How many words with or with out meaning each of 3 vowels and 2 consonants can be formed from the letters of word EQUATION?

Number of words that can be formed by 3 vowels and 2 consonants = Total number of arrangements of letters × Number of ways the letters can be selected. Hence 3600 words can be formed each of 3 vowels and 2 consonants.

How many words of 3 consonants and 3 vowels can be formed from 8 consonants and 4 vowels?

Step-by-step explanation: ways, hence total number of words would be 336*5!

How many words can you make with 3 consonants and 2 vowels?

All the letters are different, so that makes things easier. Pick the two vowels (3C2) and pick the three consonants (5C3) and then pick what order they go in (5!). So the answer is 3⋅10⋅120=3600.

How many vowels are there in 5 letter codes?

It is stated in the statement that the middle letter is the only vowel letter. Also, there has to be 2 vowels in the 5 letter code. The conditions are contradictory hence no word cannot be created. Further, if the middle letter is to be vowel and out of 5 there should be 2 vowel there are 4800 5letter codes possible. HOW? 3 consonants out of the 5.

How many words can be formed from one consonant?

One can apply combinatorial theory to come up with the number of words, but It depends completely on the morphological rules of the language if a consonant cluster is allowed or not. Theoretically it may be 5! = 120 combinations, multiplied by each consonant comes from X total consonants, and each vowel from Y total vowels.

How many vowels and consonants are there in the English alphabet?

Clearly domain is not given and hence you have all the alphabets of English as your domain. So as you are well verse with the fact that there are 26 alphabets available and out of them there are 21 consonants and 5 vowels. NEEDLESS TO SAY THAT APPHABETS CAN BR categorised INTO TWO FORM EITHER THEY ARE VOWELS or they are CONSONANTS

What is the symbol for each five letter code?

So, we can symbolise each five letter code as “ω↓1ψ↓1ψ↓2ψ↓3ω↓2”, where every “ω” stands for a vowel and every “ψ” stands for a consonant. There are total 5 vowels and 5 consonants on hand.