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    dcfcviper's Avatar
    dcfcviper Posts: 13, Reputation: 1
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    #1

    Oct 31, 2007, 06:31 AM
    Re-arranging formulae
    Hi All,

    Looking for help re-arranging these formulae (making 'x' subject in both):

    y=3+ [(4a+x)/(a-2x)]

    and

    ln(x^2 +1) -ln(x+1) =y

    Thanks
    asterisk_man's Avatar
    asterisk_man Posts: 476, Reputation: 32
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    #2

    Oct 31, 2007, 06:44 AM
    For the first one try starting by moving the 3 to the left and then multiplying both sides by (a-2x).

    For the second one just remember that so make each side the exponent of e and solve from there.
    dcfcviper's Avatar
    dcfcviper Posts: 13, Reputation: 1
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    #3

    Oct 31, 2007, 06:51 AM
    Quote Originally Posted by asterisk_man
    For the first one try starting out by moving the 3 to the left and then multiplying both sides by (a-2x).

    For the second one just remember that so make each side the exponent of e and solve from there.
    Thanks for the quick response. Done the second one now. Already started the first one a different way but have now got to the same line I got stuck on before.
    asterisk_man's Avatar
    asterisk_man Posts: 476, Reputation: 32
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    #4

    Oct 31, 2007, 07:18 AM
    You can post your results or work and we can check it and give additional comments.
    dcfcviper's Avatar
    dcfcviper Posts: 13, Reputation: 1
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    #5

    Oct 31, 2007, 07:30 AM
    y=3+ [(4a+x)/(a-2x)]

    (y-3) = [(4a+x)/(a-2x)]

    (y-3)(a-2x) = 4a+x

    ay-2xy-3a+6x = 4a+x

    ay-2xy-7a=-5x
    asterisk_man's Avatar
    asterisk_man Posts: 476, Reputation: 32
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    #6

    Oct 31, 2007, 10:22 AM
    OK. What you have so far looks good. Just move all the terms that include x to the left and the terms that don't include x to the right. Then factor out the x from the one side and divide both sides by what's left.
    Make sense?
    dcfcviper's Avatar
    dcfcviper Posts: 13, Reputation: 1
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    #7

    Oct 31, 2007, 10:27 AM
    100% and so obvious no you've said it :D

    Feel like a muppet now :(

    Thanks for the help :thup:
    asterisk_man's Avatar
    asterisk_man Posts: 476, Reputation: 32
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    #8

    Oct 31, 2007, 10:39 AM
    No problem. Don't forget to rate my answer if it was helpful ;)

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