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Intro. problem for Heaviside cover up
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Problem: Decompose 1/(x^3-x) into partial fractions Solution: I factored the bottom into x(x-1)(x+1) For the first term in the denominator I have A/x. Covering up x does x=0? If so then A=0 but the answer says A is equal to -1
how do you get A = 0 by your coverup?
\[\frac{1}{x(x-1)(x+1)}\] we 'coverup' the bad zero ... \[\frac{1}{\cancel{0}(0-1)(0+1)}=\frac{1}{-1(1)}\]
let x = -1, and x=1 for the other coverups ...
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