x/6. Multiply both sides by six to isolate x. This gives (7/6)*6 . (x/6)*6, or 7 > x. ..To use interval notation, there are several types of brackets. .( - ">

How to solve an inequality in interval notatiobn?

  • If 1/2 + 2/3 >_(together) x/6? THANK YOU


  • I am just going to use > to mean "more than or equal to".

    Okay, first do 1/2 + 2/3. This is the same thing as 3/6 + 4/6 = 7/6.

    You now have 7/6 > x/6. Multiply both sides by six to isolate x. This gives (7/6)*6 . (x/6)*6, or 7 > x.

    To use interval notation, there are several types of brackets.
    ( ) mean "not including". You would use these when you have "more than" or "less than".
    [ ] mean "including". You would use these when you have "more than or equal to" or, "less than or equal to".

    You put the numbers inside the brackets separated by a comma. The number on the left will be the lowest number you can have for x, and the number on the right will be the highest.

    Since x here is less than seven, that means the numbers that work for x can be anywhere from negative infinity to seven (including seven). So we have:

    (-infinity, 7]

    Whenever you have positive or negative infinity, use ( ), not [ ], because you can never actually get to infinity, you can only approach it.

    Also, denote infinity as an 8 turned on its side.

    I hope this helps.







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    16 March 2010 | cameltoepants.com | edit