Partial fraction decomposition: Difference between revisions

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Latest revision as of 20:37, 13 March 2024

Partial fraction decomposition is taking a big algebra fraction and splitting it into a bunch of smaller fractions that are added together. Partial fractions are used to get the antiderivatives of algebra fractions.

In math writing, we're turning this:

f(x)g(x)

Into this:

f1(x)g1(x)+f2(x)g2(x)+f3(x)g3(x)++fi(x)gi(x)

The denominators of all these fractions are factors of g(x).