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  • Question 1
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    Let n(U) = 700, n(A) = 200, n(B) = 300 and n(A ∩ B) = 100,

    Then n(AcBc)=

  • Question 2
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    The set of values of x for which the inequality [x]2 − 8[x] + 15≤0 (where [x] denote the greatest integer function) hold if

  • Question 3
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    The value of log4log5log6log7log8log9 is

  • Question 4
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    The least positive integer n for which √(n+1) − √(n-1) < 0.2 is

  • Question 5
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    1 + cos 56 + cos 58 − cos 66 =

  • Question 6
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    Two lines intersect at O. Points Ai and Bi (i=1,2,....,n) are taken on these two lines respectively, the number of triangles that can be drawn with the help of these 2n+1 points is

  • Question 7
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    Let f(x) = x2 − 3x + 2 then area bounded by the curve f(|x|) (in square units) and x-axis is

  • Question 8
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    With reference to a universal set, the inclusion of a subset in another, is relation, which is

  • Question 9
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    A five digit number divisible by 3 has to be formed using the numerals 0, 1, 2, 3, 4 and 5 without repetition. The total number of ways in which this can be done is

  • Question 10
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    The equation of the smallest circle passing through the points (2,2) and (3,3) is

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