Math, asked by AshwinMathankar, 27 days ago

How many words with or without meaning can be formed by using all the letters of the word 'REFUND', if repetition of letters is not allowed?​

Answers

Answered by student212
2

Answer:

36...you have to square the number of letters...6×6=36

Step-by-step explanation:

please mark as brainliest if it helped you

Answered by priyanshukumar513sl
0

Answer:

720 words can be formed with or without meaning.

Step-by-step explanation:

We are given the word 'REFUND'.

Now you need to use all the letters of the word "REFUND" to form different words, with or without meaning. Repeated words are also not allowed.

Total Different alphabets in the word 'REFUND'.

D, E, F, N, R, U total 6.

The first alphabet can be selected in 6 ways.

The second alphabet can be selected in 5 ways since 1 alphabet is used before.

In the same way, the third alphabet can be selected in 4 ways.

Fourth alphabet in 3 ways.

Fifth alphabet in 2 ways.

Sixth alphabet in 1 way.

So,

Total number of words formed =

6\times5\times4\times3\times2\times1 = 720

So a total of 720 words can be formed with or without meaning.

#SPJ2

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