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Rational Integrals Solved exercises. [Division of polynomials, same degree, numerator greater than denominator, multiple and simple roots] Step-by-step examples and formulas Rational integrals solved exercises step by step mathematics 2 high school and university A rational integral is one that is formed by a division of polynomials, in the video we will see three cases First Case. If the numerator is the same degree as the denominator or the degree of the numerator is greater than the denominator, the first thing we have to do is the division of polynomials and apply the formula that we will see in the video Second Case If the denominator has simple real roots, we will decompose the integral into several immediate integrals Ln Third Case If the denominator has multiple roots (real) we will decompose the integral into several immediate integrals Ln and potentials Remember if the video has been useful to you, give it a LIKE SUBSCRIBE http://goo.gl/CMFnu0 and activate the bell, share it on social networks and class groups ;) Follow the course of the Playlist of Playlist INTEGRALS • Solved immediate integrals learn... Matrices and Determinants • MATRICES and DETERMINANTS systems of... Playlist of geometry in space • Geometry in space 🚀 Vectors - ... Playlist of electric field • coulomb's law Field electric , elec... Playlist gravitational field • Gravitational field 2 High school law... Playlist Chemical Equilibrium • Chemical Equilibrium 00a introduction and... Forms Professor10demates • Forms and summaries Professor10dem... Playlist Wave Motion • Wave motion exercises answers... L'Hopital's Rule • 👉 L'Hopital's Rule 🔝 explanation and... 00:00 Video index 01:00 What are the integration methods 02:28 Rational Integrals same degree ( division of polynomials ) 08:32 Rational Integrals Numerator greater than denominator 11:07 If the denominator has simple real roots a) 20:36 If the denominator has simple real roots b) 27:01 three classic doubts 32:24 Rational integrals multiple real roots a) 48:51 Rational integrals multiple real roots b)