![]() ![]() The result is an expression that can be more easily integrated or antidifferentiated. The process of partial fraction decomposition is the process of finding such numerators. ![]() Bézout's identity suggests that numerators exist such that the sum of these fractions equals the original rational function. It involves factoring the denominators of rational functions and then generating a sum of fractions whose denominators are the factors of the original denominator. What is partial fraction decomposition? Partial fraction decomposition is a useful process when taking antiderivatives of many rational functions. Get immediate feedback and guidance with step-by-step solutions
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