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Class 12 Tuition > Learn Class XI-XII Tuition (PUC) > How many methods have to do integration?
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How many methods have to do integration?

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Integration by STD formulas- By 'U' substitution By parts By partial fractions By trigonometric substitution By weier strauss or tangent half angle substitution.
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1. Integration by parts 2. Integration by substitution 3. Trigonometric substitution 4. Partial fractions 5. Standard formulae 6. Weierstrauss or tangent half angle substitution
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5 Methods:- By Parts. Partial Fraction. U Substitution. Reverse Chain Rule. Trigonometric Substitution.
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Mathematics teacher with experience of teaching 7 years in cbse of xi and xii and entrance exam

Substitute. By parts. Partial fraction methods for integration.
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1. The General Power Formula 2. The Basic Logarithmic Form 3. The Exponential Form 4. The Basic Trigonometric Forms 5. Other Trigonometric Forms 6. Inverse Trigonometric Forms 7. Integration by Parts 8. Integration by Trigonometric Substitution 9. Integration by Use of Tables 10. Table of Common Integrals 11....
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1. The General Power Formula 2. The Basic Logarithmic Form 3. The Exponential Form 4. The Basic Trigonometric Forms 5. Other Trigonometric Forms 6. Inverse Trigonometric Forms 7. Integration by Parts 8. Integration by Trigonometric Substitution 9. Integration by Use of Tables 10. Table of Common Integrals 11. Integration by Reduction Formulas 12. Integration by Partial Fractions read less
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GST, Accounts & Computer Course

The basic methods are -Integration by substitution, integration by parts and partial fractions.
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Piyush Raj 6 hrs ago There are 8 methods of integration:- 1) The general formula 2) The basic logarithmic forms. 3) The exponential form 4) The basic trigonometric forms 5) Other trigonometric forms 6) Inverse trigonometric forms 7) Integration by parts (ILATE) 8) Integration by partial...
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Piyush Raj 6 hrs ago There are 8 methods of integration:- 1) The general formula 2) The basic logarithmic forms. 3) The exponential form 4) The basic trigonometric forms 5) Other trigonometric forms 6) Inverse trigonometric forms 7) Integration by parts (ILATE) 8) Integration by partial fraction read less
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Microsoft Certified in Analyzing and Visualizing Data With Excel

Here is a list of topics that are covered in this chapter. Integration by Parts Of all the integration techniques covered in this chapter this is probably the one that students are most likely to run into down the road in other classes. Integrals Involving Trig Functions In this section we...
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Here is a list of topics that are covered in this chapter. Integration by Parts Of all the integration techniques covered in this chapter this is probably the one that students are most likely to run into down the road in other classes. Integrals Involving Trig Functions In this section we look at integrating certain products and quotients of trig functions. Trig Substitutions Here we will look using substitutions involving trig functions and how they can be used to simplify certain integrals. Partial Fractions We will use partial fractions to allow us to do integrals involving some rational functions. Integrals Involving Roots We will take a look at a substitution that can, on occasion, be used with integrals involving roots. Integrals Involving Quadratics In this section we are going to look at some integrals that involve quadratics. Integration Strategy We give a general set of guidelines for determining how to evaluate an integral. Improper Integrals We will look at integrals with infinite intervals of integration and integrals with discontinuous integrands in this section. Comparison Test for Improper Integrals Here we will use the Comparison Test to determine if improper integrals converge or diverge. Approximating Definite Integrals There are many ways to approximate the value of a definite integral. We will look at three of them in this section. read less
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1. The General Power Formula 2. The Basic Logarithmic Form 3. The Exponential Form 4. The Basic Trigonometric Forms 5. Inverse Trigonometric Forms 6. Integration by Parts 7. Integration by Trigonometric Substitution 8. Integration by Partial Fractions
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