Latest MBA Aptitude Question SOLUTION: There are 11 books on a shelf. How many ways are there to choose 4 of them so that no two of the chosen books stand next to each other?

1) 70
2) 165
3) 495

08 : 04 : 14

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Previous Question: The left most digit of an integer of length 2000 digit is 3. In this integer , any 2 consecutive digits must be divisible by 17 or 23. The 2000th digit may be either x or y. What is the values of x+y?

1) 6
2) 7
3) 8
4) 12
5) 5
Next Question: There are two Arithmetic Progressions A and B such that their nth terms are given by An = 101 + 3(n – 1) and Bn = 150 + (n – 1), where n is the set of natural numbers. The first 50 terms of A and B are written alternately i.e. A1B1A2B2…..A50B50. What is the remainder when the number so formed is divided by 11?

1) 0
2) 1
3) 9
4) 10

(#M40014048) MBA question permutations and combinations, probability Keep an EYE

There are 11 books on a shelf. How many ways are there to choose 4 of them so that no two of the chosen books stand next to each other?

1) 70
2) 165
3) 495
4) None of these

Asked In MBA (12 years ago)

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Previous Question: The left most digit of an integer of length 2000 digit is 3. In this integer , any 2 consecutive digits must be divisible by 17 or 23. The 2000th digit may be either x or y. What is the values of x+y?

1) 6
2) 7
3) 8
4) 12
5) 5
Next Question: There are two Arithmetic Progressions A and B such that their nth terms are given by An = 101 + 3(n – 1) and Bn = 150 + (n – 1), where n is the set of natural numbers. The first 50 terms of A and B are written alternately i.e. A1B1A2B2…..A50B50. What is the remainder when the number so formed is divided by 11?

1) 0
2) 1
3) 9
4) 10

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