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Thread: Need a check.{resolved}

  1. #1

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    Talking Need a check.{resolved}

    I keep comming up with the same answer for this problem. 4/x2 + 4x - (2 / x2 - 4x) --> 2x -24 / (x+4)(x-4). My book has 2x -24 / x(x+4)(x-4). Anybody for a quick check? Thanks.
    Last edited by Dilenger4; Nov 25th, 2003 at 02:13 AM.

  2. #2
    So Unbanned DiGiTaIErRoR's Avatar
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    I was bored... so...

    I made my ti-92 solve them against eachother for x.

    Your equation yields 4 answers, while the book's answer only yields two answers.

    But they are equal in a sense that a solution can be derived from both when set equal to the original polynomial.

    When having the ti-92 factor the original, I get:

    (2(4x^3+1))/x^2

    And simplifies to:

    8x+2/x^2

    So what kind of question wants a partially simplified solution?

    That's silly.

  3. #3
    Fanatic Member alkatran's Avatar
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    I had a quiz where the question was to find the factors of 6!/3! or something.

    I thought the question was stupid because it has so many possible factors, how far should I go??? (I got it wrong, of course )
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    Frenzied Member nishantp's Avatar
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    Since 6!/3! is 120, don't you just have to find the factors of that then? 1,2,3,4,5,6,8,10,12...
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  5. #5
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    What is fairly interesting (yeh, rite) is finding the factors of 20032003... no better yet, find the factors of that number which are perfect squares.

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    Frenzied Member Acidic's Avatar
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    I must be having a mental block, but what are perfect squares?
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    Frenzied Member nishantp's Avatar
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    Originally posted by Acidic
    I must be having a mental block, but what are perfect squares?
    Don't know the formal definition, but its basically any number whose square root is an integer, eg 4,9,16,25,36,etc.
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  8. #8
    Fanatic Member alkatran's Avatar
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    I forget the exact wording (it was in french anyways) but the point was to simplify it from

    6!/3!

    to

    6*5*4*3*2*1
    ------------------
    3*2*1

    to

    6*5*4

    and if you had anything else it was wrong
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  9. #9

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    I was wrong. 2x -24 / x(x+4)(x-4) is in fact the correct answer.

    4 / x2 + 4x - 2 / x2 - 4x

    4(x2 - 4x) - 2(x2 + 4x) / (x2+ 4x)(x2 - 4x)

    2x2 - 24x / (x2+ 4x)(x2 - 4x)

    2x(x - 12) / x2(x + 4)(x - 4)

    2(x - 12) / x(x + 4)( x - 4) --> 2x - 24 / x(x + 4)(x - 4)

    I must have originally factored the denom wrong.

    The corect breakdown should be --> (x2 + 4x)(x2 - 4x) --> x(x + 4)x(x - 4) --> x2(x + 4)(x - 4) --> x2(x2 - 16) --> x4 - 16x2 --> (x2 + 4x)(x2 - 4x)
    Last edited by Dilenger4; Nov 15th, 2003 at 05:11 PM.

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