There are six letters in MOTHER, all different, i.e. arrangement can be made out of the letters of the word MOTHER taken four at a time with M present in every arrangement.

6 different

## How many permutations are there of the letters taken all at a time of the word distinct?

No. of Permutations=3360.

## What is the rank of the word Suriti?

We get 3P3​=3!= 6 words beginning with SUI, after which comes the words SURIIT and SURITI. Thus the rank of SURITI is 12+12+6+2=236. Sum of digit is 11. Answer verified by Toppr.

## What will be the 50th word?

and so yes, the 50th word will start with N (N starts the words 49 – 60).

## How do I check the ranking of words?

Rank of a word – without repetition of letters

1. Step 1: Write down the letters in alphabetical order. The correct order will be B, I, O, P, S.
2. Step 2: Find out the number of words that start with a superior letter.
3. Step 3: Solve the same problem, without considering the first letter.

## What is the rank of the word small?

Step-by-step explanation: rank will be 58 thi is the answer of this question.

## What is the rank of the word school?

Therefore, the rank of the word SCHOOL = 302 + 1 = 303.

## How many words can be formed from the letters of the word committee?

The word ‘COMMITTEE’ has 9 letters. So it can be permuted in 9!

## How many new words are possible from the letters of the word permutation?

Explanation: There are 12 letters in “Permutations” – 1 P and 1 S (we’ll work with the other letters in a minute). and so on, for a total of 7 placements. We can also reverse the order of P and S, thus doubling the number of placements to 14.

## How do you find the permutation of a word?

To calculate the amount of permutations of a word, this is as simple as evaluating n! , where n is the amount of letters. A 6-letter word has 6! =6⋅5⋅4⋅3⋅2⋅1=720 different permutations.

## How many ways can the letters words can be arranged online?

= 120 ways. Therefore, there are a total of 24 x 120 = 2880 ways to arrange the letters in the word “COMPUTER” if the vowels occupy the even positions.

60