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\frac { x+1 }{ (x+3)(x-3) } +\frac { 4(x-3) }{ (x-3)(x+3) } +\frac { (x-1)(x-3) }{ (3-x)(x+3) } =
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\[\frac{ x+1 }{ (x+3)(x-3) } + \frac{ 4(x-3) }{ (x-3)(x+3) } +\frac{ (x-1) }{ (3-x)(x+3) }\] Is this right?
that is the equation,yes how ever I am trying to solve it. ^_^
the best thing to do is dothe top first, then work on the bottom. you start with this equation: \[(x+1)+4(x-3)+(x-1)\] how would you solve this?
Ok Well the first two equations have a common denominator so they can be added. So the next step will look like \[\frac{ (x+1) + 4(x-3) }{ (x-3) (x+3) } + \frac{ (x-1) }{ (3-x) (3+x) }\] Do you agree??
your right side has a negative implied
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3-x = -(x-3)
just move the negative up top, and combine it with the rest
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