The problem of fraction decomposition it's easy to solve by using the cover up method, when there are no repeated linear factors in the denominator .
Nevertheless it could turn into a hard work if these factors are raised to a high power, where the cover up method doesn't work . This technique shows how to calculate these coefficients without solving large systems of equations with a clever rearrangement of the numerator.
Pagano, F. (2022). Pagano's high power partial fraction decomposition theorem. Afribary. Retrieved from https://track.afribary.com/works/fdt
Pagano, Federico "Pagano's high power partial fraction decomposition theorem" Afribary. Afribary, 31 Jul. 2022, https://track.afribary.com/works/fdt. Accessed 20 Nov. 2024.
Pagano, Federico . "Pagano's high power partial fraction decomposition theorem". Afribary, Afribary, 31 Jul. 2022. Web. 20 Nov. 2024. < https://track.afribary.com/works/fdt >.
Pagano, Federico . "Pagano's high power partial fraction decomposition theorem" Afribary (2022). Accessed November 20, 2024. https://track.afribary.com/works/fdt