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  • Question 1
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    There are 25 points on a plane of which 7 are collinear. Now solve the following:

    Q. How many straight lines can be formed?

  • Question 2
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    There are 25 points on a plane of which 7 are collinear. Now solve the following:

    Q. How many triangles can be formed from these points?

  • Question 3
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    Three coins are tossed. Find the probability of no heads.

  • Question 4
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    What is the chance that a leap year, selected at random, will contain 53 Sunday?

  • Question 5
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    In a simultaneous throw of two dice, find P (A or B) if A denotes the event 'a total of 11 and B denotes the event’ ‘an odd number on each die'.

  • Question 6
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    Direction: Read the following in Information carefully and answer the question below it.

    A family consists of six members P, Q, R, X, Y and Z. Q is the son of R but R is not mother of Q. P and R are a married couple. Y is the brother of R. X is the daughter is the brother of P. Z is the brother of P.

    Who is the brother-in-law of R?

  • Question 7
    2 / -0.5

    Direction: Read the following in Information carefully and answer the question below it.

    A family consists of six members P, Q, R, X, Y and Z. Q is the son of R but R is not mother of Q. P and R are a married couple. Y is the brother of R. X is the daughter is the brother of P. Z is the brother of P.

    How is Q related to X?

  • Question 8
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    Direction: Read the following information carefully and answer the question below it

    P. Q. R. S. T. U and V are seven positive integers and (P x Q x R x S x T x U x V) is odd.

    Maximum how many of these integers can be odd?

  • Question 9
    2 / -0.5

    Direction: Read the following information carefully and answer the question below it

    P. Q. R. S. T. U and V are seven positive integers and (P x Q x R x S x T x U x V) is odd.

    Minimum how many of these integers can be even?

  • Question 10
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    Direction: A cuboid is divided into 192 identical cubelets This is done by making minimum no. ot cuts possible. All cuts are parallel to some of the face. But before doing so. The cube is painted with green color on one set of opposite faces. Blue on other set of opposite faces and red on their pair of annosit faces.

    What is the maximum number of cubelets possible which one colored with green colored only?

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