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eLitmus Sample Papers with Answers :: eLitmus Aptitude Test Paper

  1. A lady gives a dinner party to six quests. The number of ways in which they may be selected from among ten friends, if two of the friends will not attend the party together is
  2. A.
    112
    B.
    140
    C.
    164
    D.
    None of these

  3. Two squares are chosen on a chessboard at random. What is the probability that they have a side in common?
  4. A.
    1/18
    B.
    64/4032
    C.
    63/64
    D.
    1/9

  5. 2.42n + 1 + 33n+1 is divisible by
  6. A.
    2
    B.
    9
    C.
    11
    D.
    27

  7. A man can hit the target once in four shots. If he fires four shots in succession, what is the probability that he will hit the target?
  8. A.
    1
    B.
    1/256
    C.
    81/256
    D.
    175/256

  9. If x is very large and n is a negative integer or a proper fraction, then an approximate value of ((1 + X) / x )n is
  10. A.
    1 + x / n
    B.
    1 + n / x
    C.
    1 + 1 / x
    D.
    n(1 + 1 / x)

  11. Find the values of n for which n+18 and n+90 is a perfect square ?
  12. A.
    6
    B.
    5
    C.
    4
    D.
    3

  13. If | r- 6 | = 11 and |2q - 12| = 8, what is the minimum possible value of q / r ?
  14. A.
    -2/5
    B.
    -2
    C.
    10/17
    D.
    None of these

  15. If a1 = 1 and an+1 = 2an + 5, n=1, 2....... then a100 is equal to
  16. A.
    5 x 2^99 - 6
    B.
    5 x 2^99 + 6
    C.
    6 x 2^99 + 5
    D.
    6 x 2^99 - 5

  17. If a = tan60 tan 420 and B = cot660 cot 780
  18. A.
    A = 2B
    B.
    1 / 3 B
    C.
    A = B
    D.
    3A = 2B

  19. Let R1 and R2 respectively denote the maximum and minimum possible remainders when (276)n is divided by 91 for any natural number n,n>= 144. Find R1+R2.
  20. A.
    90
    B.
    82
    C.
    84
    D.
    64