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    loudav21's Avatar
    loudav21 Posts: 2, Reputation: 1
    New Member
     
    #1

    Jul 28, 2008, 04:08 PM
    simplifying brackets
    My kid is stuck with this equation can anyone help?
    Need the full working:

    -12x=3(y-3)
    colbtech's Avatar
    colbtech Posts: 748, Reputation: 66
    Senior Member
     
    #2

    Jul 29, 2008, 12:16 AM
    Don't normally do homework on this site, but I struggled with this in school. So... in order to simplify (remove the brackets) what you need to do is multiply each term (value) that is inside the brackets by 3. You should end up with 3y (3 multiplied by y) and 9 (3 multiplied by 3) so,

    -12x = 3y-9
    loudav21's Avatar
    loudav21 Posts: 2, Reputation: 1
    New Member
     
    #3

    Jul 29, 2008, 05:34 AM
    Quote Originally Posted by colbtech
    Don't normally do homework on this site, but I struggled with this in school. So...in order to simplify (remove the brackets) what you need to do is multiply each term (value) that is inside the brackets by 3. You should end up with 3y (3 multiplied by y) and 9 (3 multiplied by 3) so,

    -12x = 3y-9
    Thanks for your help - it hopefully will make sense now
    RPVega's Avatar
    RPVega Posts: 29, Reputation: 2
    New Member
     
    #4

    Mar 9, 2011, 02:27 PM
    I take it you want the equation in y = mx + b format?
    -12x = 3 * (y - 3)= 3y - 9
    Add 9 to BOTH sides of the equation:
    -12x + 9 = 3y - 9 + 9
    The 9's on the right, cancel out:
    -12x + 9 = 3y
    Divide BOTH sides of the equation by 3:
    (-12/3)x + (9/3) = (3/3)y
    Simplifying the above:
    -4x + 3 = y
    or, y = -4x + 3. Good luck!
    Unknown008's Avatar
    Unknown008 Posts: 8,076, Reputation: 723
    Uber Member
     
    #5

    Mar 10, 2011, 07:43 AM

    RPVega, I'll request you to first of all check the date the question was asked before answering one.

    If the question is recent, check now if the question was not already answered.

    If you think you are adding something new to the thread, you're welcome to do so, otherwise, refrain form doing so please. Thank you.

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