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How will (x^2 + 1) / (x^2 - 1) reduce to -1/(x + 1) + 1/(x-1) +1?
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\[(x^2 + 1) \div (x^2 - 1) \]\[-1/(x + 1) + 1/(x-1) +1\]
The process you need is to factor the top and bottom, split with a common denominator and reduce.
Will you please do that for me? :)
Try taking them one at a time, the numerator is\[x^2+1\] which is the same as writing \[x^2+1^2\] So how would you factor that?
I am clueless.
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Start by noticing that with the second term as a positive any FOIL you do should produce a middle term. So you want to see how you can morph it without changing the value. So what if you factored out a -1? \[-1(-x^2-1)\] How could you factor this? Try writing the terms next to it that would be required to produce the part you're looking for.
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