Institute: Central Board of Secondary Education (CBSE)

Subject: Mathematics

Topic: Calculus - Integrals

clickto share

#### My Profile

My Profile [view full profile]

why create a profile on shaalaa.com?

1. Inform you about time table of exam.

2. Inform you about new question papers.

3. New video tutorials information.

1. Inform you about time table of exam.

2. Inform you about new question papers.

3. New video tutorials information.

### Video Series

#### shaalaa.com | Integrals part 1 (Introduction)

#### Series 1: playing of 45

to track your progress

Integrals

0%

Integrals part 1 (Introduction)

00:12:37

00:12:37

Integrals part 2 (Introduction continued)

00:10:21

00:10:21

Integrals part 3 (Integration as process of differentiation)

00:04:16

00:04:16

Integrals part 4 (Geometrical interpretion indefinite integrals)

00:03:30

00:03:30

Integrals part 5 (Properties of indefinite integrals)

00:09:34

00:09:34

Integrals part 6 (Comparision of differentiation and Integration)

00:06:17

00:06:17

Integrals part 7 (Indefinite integrals by inspection)

00:12:02

00:12:02

Integrals part 8 (Example:- Indefinite integrals by inspection)

00:10:25

00:10:25

Integrals part 9 (Integration by substitution)

00:13:35

00:13:35

Integrals part 10 (Example:- Integration by substitution)

00:10:00

00:10:00

Integrals part 11 (Example:- Integration by Substitution)

00:11:54

00:11:54

Integrals part 12 (Integration by substitution:- Formula)

00:13:43

00:13:43

Integrals part 13 (Integration by substitution)

00:08:55

00:08:55

Integrals part 14 (Integration by substitution)

00:12:08

00:12:08

Integrals part 15 (Integration by substitution)

00:11:22

00:11:22

Integrals part 16 (Integration by substitution)

00:11:10

00:11:10

Integrals part 17 (Integration by trigonometric identities)

00:11:55

00:11:55

Integrals part 18 (Example Integration trigonometric Identities)

00:14:28

00:14:28

Integrals part 19 (Example Integration trigonometric Identities)

00:12:09

00:12:09

Integrals part 20 (Integrals of some particular functions)

00:10:53

00:10:53

Integrals part 21 (Proof:- Integrals of some particular functions)

00:09:39

00:09:39

Integrals part 22 (Proof:- Integrals of some particular functions)

00:10:34

00:10:34

Integrals part 23 (Integration of special types)

00:12:55

00:12:55

Integrals part 24 (Example Integrals some particular functions)

00:13:05

00:13:05

Integrals part 25 (Example Integrals some particular functions)

00:09:10

00:09:10

Integrals part 26 (Integration by partial fractions)

00:13:55

00:13:55

Integrals part 27 (Example:- Integration by partial fractions)

00:10:43

00:10:43

Integrals part 28 (Example:- Integration by partial fractions)

00:07:56

00:07:56

Integrals part 29 (Example:- Integration by partial fractions)

00:09:41

00:09:41

Integrals part 30 (Integration by parts)

00:13:59

00:13:59

Integrals part 31 (Example:- Integration by parts)

00:12:52

00:12:52

Integrals part 32 (Example:- Integration by parts)

00:12:29

00:12:29

Integrals part 33 (Example:- Integration by parts)

00:10:13

00:10:13

Integrals part 34 (Proof:- Integration by parts:- Special types)

00:11:24

00:11:24

Integrals part 35 (Definite integrals as limit of sum)

00:10:06

00:10:06

Integrals part 36 (Example:- Definite integrals as limit of sum)

00:14:13

00:14:13

Integrals part 37 (Example:- Definite integrals as limit of sum)

00:07:12

00:07:12

Integrals part 38 (Fundamental theorem of integral calculus)

00:10:39

00:10:39

Integrals part 39 (Integral as area function)

00:08:34

00:08:34

Integrals part 40 (Definite integral by substitution)

00:12:20

00:12:20

Integrals part 41 (Example:- Definite integral by substitution)

00:05:52

00:05:52

Integrals part 42 (Properties of Definite integrals)

00:08:31

00:08:31

Integrals part 43 (Proof:- Properties of definite integrals)

00:12:53

00:12:53

Integrals part 44 (Solve using properties of definite integrals)

00:11:25

00:11:25

Integrals part 45 (Solve using properties of definite integrals)

00:08:43

00:08:43

clickto share

### Feedback

### Submit video link for this topic

(if you have any topic related video then share link with us)### Description

- Integration as inverse process of differentiation.
- Integration of a variety of functions by substitution, by partial fractions and by parts, Evaluation of simple integrals of the following types and problems based on them.
- Definite integrals as a limit of a sum, Fundamental Theorem of Calculus (without proof).
- Basic properties of definite integrals and evaluation of definite integrals.