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(1+1/x)/(1-1/x^2)
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\[\frac{ 1+\frac{ 1 }{ x } }{ 1-\frac{ 1 }{ x^2 } }\] Correct?
rewrite the numerator and denominator with common denominators 1 + 1/x = (x +1)/x 1 - 1/x^2 = (x^2 -1)/x^2 so you are dividing by a fraction, flip and multiply \[\frac{(x +1)}{x} \times \frac{x^2}{(x^2 -1)}\] cancel common factors... and the term x^2 -1 can be factorised... and you may see another common factor hope this helps
Yes @donny471
Ok, let me know if his explanation is enough.
Could you help me with another problem? (1/x)-(1/y)/(y/x^2)-(1/y)
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well again... writing the numerator and denominators of the problem as fractions with common denominators is the key...
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