How many words can be formed from the letter of the word daughter taking all the letters together?

∴ Required number of words = 6 ! × 3 ! = 6 × 5 × 4 × 3 × 2 × 1 × 3 × 2 = 4320.

How many words can be formed using all the letters of the word daughter if each word consists of 3 vowels and 2 consonants?

Therefore, 30 words can be formed from the letters of the word DAUGHTER each containing 2 vowels and 3 consonants. Note: A Permutation is arranging the objects in order. Combinations are the way of selecting the objects from a group of objects or collection.

How many 4 letters words can be formed from the word daughter if each word includes G?

=7×6×5×4×3! 3! Therefore, there are 840 words possible with the given condition.

How many words can be formed by using all letters of the word maths?

There are 11 letters in the word MATHEMATICS, in which the letters A, M and T are repeated twice. Therefore no. of possible arrangements (words) of the letters in the word mathematics. = 11!/2!

How many words can be formed by using all letters of the word drive?

Words that can be made with drive 25 words can be made from the letters in the word drive. This page is a list of all the words that can be made from the letters in drive, or by rearranging the word drive. These words should be suitable for use as Scrabble words, or in games like Words with friends.

How many words can be formed by using all letters of the word combination so that the vowels always come together?

Thus 720 words can be formed when all vowels are together.

How many words can be formed using all letters of the word tree?

30 words can be made from the letters in the word trees.

How many letters are there in the word daughter?

There are 8 letters in the word DAUGHTER, lncluding 3 vowels (A, E, U) and 5 consonants (D, G, H, T, R) Therfore, we have 6 letters which can be arranged in 6! ways. Should I hire remote software developers from Turing.com?

What is the Order of the three vowels in the word daughter?

Your question is not precise, but if you are asking that the three vowels shall come together, their order will be EAU, and there is no word which uses all of the letters of ‘daughter’ with EAU in that order. The letters of the word daughter are “ d, a, u, g, h, t, e, r”. so, the vowels are ‘a, u, e’ and the consonants are “d, g, h, t, r”.

How many words can be formed from a bundle of vowels?

(i) Now, all the vowels should come together, so consider the bundle of vowels as one letter, then total letters will be 6. So, the number of words formed by these letters will be 6!

How many words are possible by selecting 2 vowels and 3 consonants?

(vii) Order of vowels remains same. (viii) Relative order of vowels and consonants remains same. (ix) Number of words are possible by selecting 2 vowels and 3 consonants. Filing the other 6 places, we can do that in 6! ways because all letters are different.