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    AWR83's Avatar
    AWR83 Posts: 4, Reputation: 1
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    #1

    Dec 27, 2008, 12:06 PM
    Functions on GMAT
    for which of the following functions is f(x)=f(x-1)?
    a) f(x)=x^2(1-x)^2
    b) f(x)=1-x
    c) f(x)=1-x^2

    Thanks,
    v1033's Avatar
    v1033 Posts: 44, Reputation: 3
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    #2

    Dec 31, 2008, 11:20 AM

    why don't you try putting some specific examples into the functions?

    e.g.

    a) f(2) = 4 x 1 = 4
    f(2-1) = 1 x 0 = 0
    so a doesn't satisfy f(x)=f(x-1)
    v1033's Avatar
    v1033 Posts: 44, Reputation: 3
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    #3

    Dec 31, 2008, 11:21 AM
    Or do I misunderstand the question?
    EuRa's Avatar
    EuRa Posts: 315, Reputation: 64
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    #4

    Jan 4, 2009, 10:04 AM

    You simply substitute the equations:

    For example, in B we have f(x)=1-x, substituted gives you 1-(x-1), which = 1-x+1 = 2-x. So this isn't the answer.

    -----

    This question is actually a very popular question to give, but it's always f(x) = f(1-x), and the answer would be A. Are you sure you wrote it the right way? Because I did all A, B, and C, and none of them worked. Are there more choices? Did you write it correctly?
    v1033's Avatar
    v1033 Posts: 44, Reputation: 3
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    #5

    Jan 4, 2009, 10:28 AM

    Eura,I don't see why the reddie my answer is not wrong merely incomplete and I thought we were meant to give pointers not answers.

    Awr83, I agree with eura's last point I also think none of them work and you may have posted an incorrect or incomplete question...
    EuRa's Avatar
    EuRa Posts: 315, Reputation: 64
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    #6

    Jan 4, 2009, 10:52 AM
    Quote Originally Posted by v1033 View Post
    eura,i don't see why the reddie my answer is not wrong mearly incomplete
    Even if it is incomplete, it's going in the wrong direction. I don't mean to be a negative nancy, but I am a High School Math Teacher and I taught this lesson not even 3 weeks ago.
    v1033's Avatar
    v1033 Posts: 44, Reputation: 3
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    #7

    Jan 4, 2009, 10:55 AM

    Then you may know of john mason's research that when stuck on a maths problem; specialising can help you on the way to generalising, which was the direction I was going in...
    EuRa's Avatar
    EuRa Posts: 315, Reputation: 64
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    #8

    Jan 4, 2009, 07:25 PM

    I was in a bad mood when I wrote all this earlier. Your way (using examples) will work just fine.

    I'll give you 2 positives to counter the negative comment.

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