Institute: Central Board of Secondary Education (CBSE)

Subject: Mathematics

Topic: Calculus - Differential Equations

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#### shaalaa.com | Differential Equation part 1 (Introduction)

#### Series 1: playing of 19

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Differential Equations

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Differential Equation part 1 (Introduction)

00:09:13

00:09:13

Differential Equation part 2 (Order and Degree)

00:13:18

00:13:18

Differential Equation part 3 (General and particular solution)

00:11:22

00:11:22

Differential Equation part 4 (Verify Solution differential Equation)

00:09:21

00:09:21

Differential Equation part 5 (Create differential equation)

00:12:17

00:12:17

Differential Equation part 6 (Example:- Create differential equation)

00:12:38

00:12:38

Differential Equation part 7 (Example:- Create differential equation)

00:06:50

00:06:50

Differential Equation part 8 (1st order, degree differential Equation)

00:13:15

00:13:15

Differential Equation part 9 (General Solution)

00:08:28

00:08:28

Differential Equation part 10 (Particular Solution)

00:14:25

00:14:25

Differential Equation part 11 (Example:- Particular Solution)

00:10:03

00:10:03

Differential Equation part 12 (Example:- Particular Solution)

00:07:44

00:07:44

Differential Equation part 13 (Homegeneous differential Equation)

00:08:56

00:08:56

Differential Equation part 14 (Homegeneous differential Equation)

00:10:31

00:10:31

Differential Equation part 15 (Homegeneous differential Equation)

00:10:43

00:10:43

Differential Equation part 16 (Homegeneous differential Equation)

00:08:34

00:08:34

Differential Equation part 17 (1st order linear differential Equation)

00:11:43

00:11:43

Differential Equation part 18 (1st order linear differential Equation)

00:11:58

00:11:58

Differential Equation part 19 (1st order linear differential Equation)

00:10:24

00:10:24

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

- Definition, order and degree, general and particular solutions of a differential equation.
- Formation of differential equation whose general solution is given.
- Solution of differential equations by method of separation of variables solutions of homogeneous differential equations of first order and first degree.

Solutions of linear differential equation of the type:

- dy/dx + py= q, where p and q are functions of x or constants.
- dx/dy + px = q, where p and q are functions of y or constants.