Prove that to each quadratic factor in the denominator of the form ax^2 + bx + c which does not have linear factors, there corresponds to a partial fraction of the form ((Ax + B)/(ax^2 + bx + c)) where A and B are constant.


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Question Number 43705 by Tawa1 last updated on 14/Sep/18
$Prove that to each quadratic factor in the denominator of the form ax^2 + bx + c which does not have linear factors, there corresponds to a partial fraction of the form ((Ax + B)/(ax^2 + bx + c)) where A and B are constant.$
$Prove that to each quadratic factor in the denominator of the form$ ${ax}^{2} + bx + c which does not have linear factors, there corresponds to$ $a partial fraction of the form \frac{Ax + B}{{ax}^{2} + bx + c} where A and B are constant .$
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