Using all the letters of the word “NOKIA”, how many words can be formed, which begin with N and end with A?

Related Mcqs:

1. How many 4-letter words with or without meaning, can be formed out of the letters of the word, ‘LOGARITHMS’, if repetition of letters is not allowed?

   A. 40
   B. 400
   C. 5040
   D. 2520

2. The number of new words that can be formed by rearranging the letters of the word ‘ALIVE’ is__________?

   A. 24
   B. 23
   C. 119
   D. 120

3. Using all the letters of the word “THURSDAY”, how many different words can be formed?

   A. 8
   B. 8!
   C. 7!
   D. 7

4. How many three letter words are formed using the letters of the word TIME?

   A. 12
   B. 20
   C. 16
   D. 24

5. Find the number of ways of arranging the letters of the word “MATERIAL” such that all the vowels in the word are to come together?

   A. 720
   B. 1440
   C. 1860
   D. 2160

6. In how many different ways can the letters of the word ‘MATHEMATICS’ be arranged so that the vowels always come together?

   A. 10080
   B. 4989600
   C. 120960
   D. None of these

7. In how many different ways can the letters of the word ‘OPTICAL’ be arranged so that the vowels always come together?

   A. 120
   B. 720
   C. 4320
   D. 2160

8. The number of arrangements that can be made with the letters of the word MEADOWS so that the vowels occupy the even places?

   A. 720
   B. 144
   C. 120
   D. 36

9. The number of permutations of the letters of the word ‘MESMERISE’ is___________?

   A. 9!/(2!)² 3!
   B. 9!/(2!)³ 3!
   C. 9!/(2!)² (3!)²
   D. 5!/(2!)² 3!

10. In how many ways can three consonants and two vowels be selected from the letters of the word “TRIANGLE”?

    A. 25
    B. 13
    C. 40
    D. 30