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Examples : Integration by Partial Fractions Video Lecture | Mathematics (Maths) Class 12 - JEE
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FAQs on Examples : Integration by Partial Fractions Video Lecture - Mathematics (Maths) Class 12 - JEE
| 1. What is integration by partial fractions? |  |
Ans. Integration by partial fractions is a technique used in calculus to simplify and evaluate integrals of rational functions. It involves breaking down a complex fraction into simpler fractions, allowing us to integrate each term separately.
| 2. When is integration by partial fractions used? | |
Ans. Integration by partial fractions is used when we have a rational function in the integrand, which means a polynomial divided by another polynomial. By decomposing the rational function into partial fractions, we can find the antiderivative more easily.
| 3. How do you decompose a rational function into partial fractions? | |
Ans. To decompose a rational function into partial fractions, you first factor the denominator into irreducible factors. Then, for each factor, you write a partial fraction with an unknown numerator over that factor. You determine the unknown numerators by equating the original rational function to the sum of the partial fractions and solving for the unknowns.
| 4. What is the purpose of integration by partial fractions? | |
Ans. The purpose of integration by partial fractions is to simplify the integration process for rational functions. By decomposing the function into partial fractions, we can often find the antiderivative of each term more easily, leading to a simpler overall integration process.
| 5. Are there any restrictions or conditions for using integration by partial fractions? | |
Ans. Yes, there are certain conditions that must be met for integration by partial fractions to be applicable. The denominator of the rational function must be factorable into irreducible factors, and the degree of the numerator should be less than the degree of the denominator. If these conditions are not met, alternative methods may need to be employed for integration.
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Oct 31, 2024 Last updated |
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