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    An Urch Guru Pundit Swami Sage MikeJung's Avatar
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    gmat set

    2.
    If 2 different representatives are to be selected at random from a group of 10 employees and if p is the probability that both representatives selected will be
    women , is p>1/2?

    1. more than 1/2 of the 10 employees are women.
    2. the probability that representatives selectd will be men is less than 1/10

    .

  2. #2
    An Urch Guru Pundit Swami Sage
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    If 2 different representatives are to be selected at random from a group of 10 employees and if p is the probability that both representatives selected will be
    women , is p>1/2?

    1. more than 1/2 of the 10 employees are women.
    6 women => 6C2/10C2 = 6*5/10*9=1/3 (2/6<3/6 i.e. 1/2)
    9 women => 9C2/10C2 = 9*8/10*9 = 4/5 (8/10>5/10 i.e.1/2)
    not sufficient
    2. the probability that representatives selectd will be men is less than 1/10
    P(men)<1/10
    P(women)=1-P(men)=1-(<1/10) = (>9/10)
    P(women)>9/10 (>5/10)
    sufficient

    B

  3. #3
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    it's E

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    An Urch Guru Pundit Swami Sage MikeJung's Avatar
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    Official Answer is E. please explain walidreza

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    1. let w be the no. of women. so wC2/10c2>1/2. solve for w and u will see that it's insuf.

    2. let m be the no. of men. so mC2/10c2<1/10. solve for m. not suf.

    So E

    I dont know how to make a new post, would u pls tell me.

    Are u going to write the gmat soon?

    regards,

  6. #6
    An Urch Guru Pundit Swami Sage
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    Thanks for Official Answer.
    I realized my mistake

    For statement 2:
    P(men) < 1/10

    Is possible for few values of m

    mC2/10C2 < 1/10
    =>m(m-1)/10*9 < 1/10
    =>m(m-1)<9
    =>m=1, 2, 3
    =>w=8, 7
    P(women)=8C2/10C2 = 8*7/10*9 = 56/90 (>45/90 i.e. 1/2)
    P(women)=7C2/10C2 = 7*6/10*9 = 42/90 (<45/90 i.e. 1/2)
    not sufficient

    correct response is E

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    thanks both of u.

    u two rock

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    An Urch Guru Pundit Swami Sage hjafferi's Avatar
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    had gone with B. but E makes sense

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