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  • Question
  • In how many difference ways can six players be arranged in a line such that two of them, Abhinav and Manjesh are never together?


  • Options
  • A. 120
  • B. 240
  • C. 360
  • D. 480

  • Correct Answer
  • 360 

    Explanation

    As, there are six players, so total ways in which they can be arranged = 6 ! ways
    Also, two particular players,are never together.
    ? Required ways = 6!/2! = 360


  • Permutation and Combination problems


    Search Results


    • 1. 
      In a question paper, there are four multiple choice type question. Each question has five choices with only one choice for its correct answer. What is the total number of ways in which a candidate will not get all the four answers correct?

    • Options
    • A. 19
    • B. 120
    • C. 624
    • D. 1024
    • Discuss
    • 2. 
      Groups, each containing 3 boys are to be formed out of 5 boys, A, B , C, D and E such that no group can contain both C and D together. What is the maximum number of such different groups?

    • Options
    • A. 5
    • B. 6
    • C. 7
    • D. 8
    • Discuss
    • 3. 
      A question paper had 10 questions. Each question could only be answered as True (T) or false (F). Each candidate answered all the questions. Yet, no two candidate wrote the answers in an identical sequence. How many different sequences of answers are possible?

    • Options
    • A. 20
    • B. 40
    • C. 512
    • D. 1024
    • Discuss
    • 4. 
      How many three letter computer passwords can be formed (no repetition allowed) with at least one symmetric letter?

    • Options
    • A. 990
    • B. 2730
    • C. 12870
    • D. 1560000
    • Discuss
    • 5. 
      If there are 10 positive real numbers n 1 < n 2, n 3 .... < n 10 How many triplets of these numbers (n 1, n 2, n 3) (n 2, n 3, n 4), ... can be generated such that in each triplet the first number is always less than the second number and the second number is always less the third number?

    • Options
    • A. 45
    • B. 90
    • C. 120
    • D. 180
    • Discuss
    • 6. 
      A, B , C , and D are four towns, any three of which are non-collinear. Then, the number of ways to construct three roads each joining a pair of towns, so that the roads do not form a triangle, is?

    • Options
    • A. 7
    • B. 8
    • C. 9
    • D. 24
    • Discuss
    • 7. 
      Three dice (each having six faces with each face having one number from 1 or 6 ) are rolled. What is the number of possible outcomes such that atleast one dice shows the numbers 2?

    • Options
    • A. 36
    • B. 81
    • C. 91
    • D. 116
    • Discuss
    • 8. 
      How many different numbers can be formed from the digits 3, 4, 5, 6 and 7 when repetitions are allowed?

    • Options
    • A. 3125
    • B. 625
    • C. 3905
    • D. 125
    • Discuss
    • 9. 
      Find the number of ways of arranging the host and 8 guests at a circular table, so that the host always sits in a particular seat?

    • Options
    • A. 4!
    • B. 8!
    • C. 6!
    • D. 9!
    • Discuss
    • 10. 
      2 Men and 1 women board a bus in which 5 seats are vacant, one of these 5 seats is reserved for ladies. A women may or may not sit on the seat reserved for ladies . In how many different ways can the five seats be occupied by these passengers?

    • Options
    • A. 15
    • B. 36
    • C. 48
    • D. 60
    • Discuss


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