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The number of numbers, that can be forme...

The number of numbers, that can be formed by using all digits 1,2, 3, 4, 3,2,1 so that odd digits always occupy odd places, is

A

430

B

36

C

18

D

none of these

Text Solution

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The correct Answer is:
C
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ML KHANNA-PERMUTATIONS AND COMBINATIONS -SET-3
  1. If repetition be not allowed then the number of digits lying between 5...

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  2. Number of different four digit numbers that may be formed using each o...

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  3. The number of numbers, that can be formed by using all digits 1,2, 3, ...

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  4. How many different nine digit numbers can be formed from the number ...

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  5. Five digit numbers are formed with 0 1 2 3 4 The number of numbers in ...

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  6. Words of 5 letter are to be formed out of given 7 letters. If at least...

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  7. Number of four digit numbers in which at least one digit occurs more t...

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  8. The number of five digit telephone numbers having at least one of thei...

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  9. Number of all four digit numbers having different digits formed of the...

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  10. A seven digit number made up of all distinct digits 8,7,6,4,2,x and y ...

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  11. The number of positive integral solutions of x1x2x3x4=630 is

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  12. The number of ways in which we can select four numbers from 1 to 30 so...

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  13. The number of division of 2^6. 3^5 . 5^3. 7^4 11 is equal to

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  14. The sum of all the proper divisors of 9900 is

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  15. The sum of the divisors of 2^(5)xx3^(4)xx5^(2), is

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  16. Number of divisors of the form 4n + 2, n ge 0 which can divide 240 is ...

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  17. The number of divisors of 441, 1125 and 384 are in

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  18. The sum of digits in the units place of all numbers formed with the...

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  19. The sum of all 4 digit number that can be formed by using the digits 2...

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  20. The number of +ve integers which can be formed by using any number of ...

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