Indefinite Integrals |
![]() Primitives and Indefinite Integrals ![]() Properties of Integrals
![]() Transformation of a Table of Common Derivatives to a Table of Integrals ![]() A Table of Common Integrals ![]()
![]() Techniques of Integration
![]() Basic Conceptions ![]() Integration of Partial Fractions ![]() Partial Fraction Decomposition ![]()
![]() Integrals Involving Rational Exponents ![]() Integrals Involving Radicals ![]()
![]() Extended List of Common Integrals |
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In simple cases, the decomposition of proper fractions into the sum of partial fractions can be obtained by means of elementary algebraic manipulations. Examples: In more complicated cases, one has to use the technique of Partial Fraction Decomposition. By the Partial Fraction Decomposition, a compound fraction is transformed into a sum of partial fractions. Therefore, this procedure is the inverse operation with respect to the reduction of a sum of fractions to a common denominator. There exist some rules of a decomposition of any proper fraction into a sum of partial fractions.
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© 2004-2010 by Norbert Grunwald and Valery Konev