**1300 MATHS FORMULAS PDF **

**1300 MATHS FORMULAS PDF:- **Hello friends welcome to our website Gktrick.in. Today our post is related to the Maths topic, in this post we will provide you Link to download all types of PDF related to all topics. You will be able to download them by clicking on them, it will help you in all competitive Exams Right now we have all the PDFs related to the Maths topic, in this post we are providing you. And further, all the links related to the general Maths topic will come to us, their links will also be added in this post, so request all of you to save this post in your browser’s BOOKMARK, and keep checking.

In addition to Maths, PDF related posts of all other subjects are also available on our website, so keep visiting this website regularly. Please tell through the comment on which topic you need a PDF.

MyNotesAdda.com is an online Educational Platform, where you can download free PDF for **UPSC, SSC CGL, BANK, RAILWAYS, RRB NTPC, LIC AAO**, and many other exams. Our **Maths**** Formulas PDF Download **is very Simple and Easy. We also Cover Basic Topics like Maths, Geography, History, Polity, etc and study materials including previous Year Question Papers, Current Affairs, Important Formulas, etc for upcoming Banking, UPSC, SSC CGL Exams. Our PDF will help you to upgrade your mark in any competitive exam.

| |

Maths Notes | CLICK HERE |

English Notes | CLICK HERE |

Reasoning Notes | CLICK HERE |

Indian Polity Notes | CLICK HERE |

General Knowledge | CLICK HERE |

General Science Notes | CLICK HERE |

**Topics Include In**** Formulas PDF Download **

**Common Integrals Formula PDF**

- Basic Integration Formulas
- Integral of special functions
- Integral by Partial Fractions
- Integration by Parts
- Other Special Integrals
- Area as a sum
- Properties of definite integration

__Basic Formula__

- ∫x n = x n+1 /n+1 + C
- ∫cos x = sin x + C
- ∫sin x = -cos x + C
- ∫sec 2 x = tan x + C
- ∫cosec 2 x = -cot x + C
- ∫sec x tan x = sec x + C
- ∫cosec x cot x = -cosec x + C
- ∫e x = e x + C
- ∫a x = a x / log a + C
- ∫dx/x √ x 2 – 1= sec -1 x + C
- ∫dx/x √ x 2 – 1= cosec -1 x + C
- ∫1/x = log |x| + c
- ∫tan x = log |sec x| + c
- ∫cot x = log |sin x| + c
- ∫sec x = log |sec x + tan x| + c
- ∫cosec x = log |cosec x – cot x| + c

**Integrals of some special function s**

- ∫dx/(x 2 – a 2 ) = 1/2a log |(x – a) / (x + a)| + c
- ∫dx/(a 2 – x 2 ) = 1/2a log |(a + x) / (a – x)| + c
- ∫dx / (x 2 + a 2 ) = 1/a tan (-1) x / a + c
- ∫dx / √(x 2 – a 2 ) = log |”x” + √(x 2 -a 2 )| + C
- 1.∫dx / √(a 2 – x 2 ) = sin-1 x / a + c
- ∫dx / √(x 2 + a 2 ) = log |”x” + √(x 2 + a 2 )| + C

**Integration by parts**

∫() () = () ∫ () − ∫( ‘ () ∫() )

To decide first function. We use

I → Inverse (Example sin (-1) x)

L → Log (Example log x)

A → Algebra (Example x 2 , x 3 )

T → Trigonometry (Example sin 2 x)

E → Exponential (Example e x )

E → Exponential (Example e x )

∫ex [f (x) + f ′(x)] dx = ∫ex f(x) dx + C