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Test next week having a problem

  • 21-10-2012 6:18pm
    #1
    Registered Users, Registered Users 2 Posts: 21


    don't know if it's me or the book can only get this half done

    8x*2 - 34x -9/ 4x+1. Multiply by 3x / 4x*2-81


    *2 = Squared

    Anyone help me please.


Comments

  • Registered Users, Registered Users 2 Posts: 5,633 ✭✭✭TheBody


    jacklc2014 wrote: »
    don't know if it's me or the book can only get this half done

    8x*2 - 34x -9/ 4x+1. Multiply by 3x / 4x*2-81


    *2 = Squared

    Anyone help me please.

    Hi there. So I hope I'm reading it correctly by saying you want to find:

    [Latex]\frac{8x^2-34x-9}{4x+1}\times\frac{3x}{4x^2-81}[/Latex]

    The rules of fractions apply to this in the same way as they would apply to regular fractions. So just multiple top by the top and the bottom by the bottom.


  • Registered Users, Registered Users 2 Posts: 195 ✭✭sligo camper


    break it down for us Body.....


  • Registered Users, Registered Users 2 Posts: 5,633 ✭✭✭TheBody


    break it down for us Body.....

    Forum charter says I can't just do the problem for the op. Feel free to put up attemps and I'll have a look at it for ya.


  • Registered Users, Registered Users 2 Posts: 21 jacklc2014


    (4x+2)/(4x+1) multiplied by 3x/(2x+9) that's as far as iv got.


  • Registered Users, Registered Users 2 Posts: 5,141 ✭✭✭Yakuza


    I think you're on the right path, but you may have taken a slightly wrong turn with your factorisations
    Starting with
    [LATEX]\frac{8x^2-34x-9}{4x+1}\times\frac{3x}{4x^2-81}[/LATEX], can you factorise [LATEX]{8x^2-34x-9}[/LATEX] into [LATEX]{4x+1}[/LATEX] times something? (It will be of the form [LATEX]{ax-b}[/LATEX])

    Secondly, look at [LATEX]{4x^2-81}[/LATEX]. Factorise this out -it's the difference of two squares, so it should factorise fairly easily: [LATEX]{a^2-b^2} = {(a + b)}\times(a-b)}[/LATEX].

    Now look at what you have and replacing the quadratic equations (those with powers of x²) with their factors in the original problem, most of them should cancel out. The answer I got was similar to (but simpler than) the one you got.


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  • Registered Users, Registered Users 2 Posts: 21 jacklc2014


    Thanks I factorised it out like you said but still can't get any more done,leaving it now,thanks for your help.


  • Registered Users, Registered Users 2 Posts: 1,501 ✭✭✭Delphi91


    Try factorising the [latex]8x^2-34x-9[/latex] term again. The idea would be to get one of the factors to "cancel" with one of the terms below the line. So as Yakuza said, one of the factors might be [latex]4x+1[/latex] or it could also be one of the factors got by simplifying [latex]4x^2-81[/latex] (HINT :D)


  • Registered Users, Registered Users 2 Posts: 21 jacklc2014


    Got joint highest in class,thanks for help,will work on this equation over the weekend.


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