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    tamneed's Avatar
    tamneed Posts: 1, Reputation: 1
    New Member
     
    #1

    Aug 9, 2015, 12:22 PM
    sex of a child probability
    a family has 5 children. What is the probability that at least one child is a girl?
    Curlyben's Avatar
    Curlyben Posts: 18,514, Reputation: 1860
    BossMan
     
    #2

    Aug 9, 2015, 12:35 PM
    50/50 they either are or they aren't.
    ma0641's Avatar
    ma0641 Posts: 15,675, Reputation: 1012
    Uber Member
     
    #3

    Aug 9, 2015, 12:41 PM
    No probability and no way to determine future. I know people with 6 girls and others with 5 boys. We were lucky, 2 + 2
    joypulv's Avatar
    joypulv Posts: 21,591, Reputation: 2941
    current pert
     
    #4

    Aug 9, 2015, 03:58 PM
    The question isn't what is EACH child's odds are, but ONE out of FIVE (boy or girl isn't relevant). It's a terrible question, because so many factors are in play. You are better off flipping a coin 5 times.
    CravenMorhead's Avatar
    CravenMorhead Posts: 4,532, Reputation: 1065
    Adult Sexuality Expert
     
    #5

    Aug 10, 2015, 07:09 AM
    Please [READ THIS], it explains basic statistics. From this you will be able to answer your question.

    (The basic idea is to figure out what the chances of getting all 0's in a binary series, subtract that from 100% and you will get the probability of having at least one 1 in said binary series. For example if you flip a coin two times, there is a .5 chance that you will get heads on each toss, multiple those together and you will get a .25 chance you will get two heads, which means that there is a .75 chance that, if you toss two coins, you will get at least one tail.)
    kreysiz's Avatar
    kreysiz Posts: 37, Reputation: 2
    Junior Member
     
    #6

    Aug 10, 2015, 10:46 PM
    See the basic approach to this question must be:-
    Find the probability that none of the child is a girl.
    Substract this probability from the total probability to get your desired answer.
    For further details , show your approach to the question.

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