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decompose into partial fractions (x^2+x-5)/((x-1)(x^2-2))
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Lagrangeson!
Ax +b C ------ + ------- x^2-2 (x-1)
why ax+b?
because (x^2-2) is not factorable into linear
It's \(ax+b\) because the denominator of that fraction has degree 2. You can also bypass this by decomposing in the following manner.\[\frac{x^2+x-5}{(x-1)(x^2-2)} = \frac{A}{x+\sqrt 2}+\frac{B}{x-\sqrt{2}}+\frac{C}{x-1}\]
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oh, thx
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