7.7.1. Definite Integral as the Limit of a Sum
7. Integrals

7.7.1. Definite Integral as the Limit of a Sum

# Chapter : 7. Integrals

Remaining lessons :

 7.1. Introduction 7.1. Introduction 7.1. Introduction 7.2. Integration as an Inverse Process of Differentiation 7.2.1. Geometrical Interpretation of Indefinite Integral 7.2.2. Some Properties of Indefinite Integral 7.2.2. Some Properties of Indefinite Integral 7.2.3. Comparison between Differentiation and Integration 7.3. Methods of Integration 7.3.1. Integration by Substitution 7.3.1. Integration by Substitution 7.3.1. Integration by Substitution 7.3.2. Integration using Trigonometric Identities 7.4. Integrals of Some Particular Functions 7.5. Integration by Partial Fractions 7.5. Integration by Partial Fractions 7.5. Integration by Partial Fractions 7.6. Integration by Parts 7.6. Integration by Parts 7.6. Integration by Parts 7.6.1. Integral of the Type 7.6.2. Integrals of Some More Types 7.7. Definite Integral 7.7.1. Definite Integral as the Limit of a Sum 7.7.1. Definite Integral as the Limit of a Sum 7.7.1. Definite Integral as the Limit of a Sum 7.8. Fundamental Theorem of Calculus 7.8.1. Area of Function 7.8.2. First Fundamental Theorem of Integral Calculus 7.8.3. Second Fundamental Theorem of Integral Calculus 7.9 Evolution of Definite Integrals by Substitution 7.10. Some Properties of Definite Integrals 7.10. Some Properties of Definite Integrals 7.10. Some Properties of Definite Integrals