How to Integrate - Understand Integration Factors

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Homework Help Overview

The discussion revolves around the topic of integration in mathematics, specifically focusing on the concept of integration factors and the process of finding integrals.

Discussion Character

  • Exploratory, Conceptual clarification

Approaches and Questions Raised

  • Participants express confusion regarding the basic principles of integration and the distinction between integration and integration factors. Some participants question the appropriateness of the original poster's broad inquiry.

Discussion Status

The conversation appears to be in an early stage, with participants highlighting the need for more focused questions. Some guidance is offered regarding the nature of integration and its relationship to derivatives, but no consensus or detailed methods have been established.

Contextual Notes

There are indications that the original poster may be seeking comprehensive resources or explanations, which some participants suggest is unrealistic for the forum context. Additionally, references to external resources are made, but the adequacy of these resources is not evaluated.

yamini
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how to integrate?

can anybody let me know how to integrate?

and

about integration factor?
 
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that's an absurdly large question. you either don't know this, or expect people here to write whole chapters out of textbooks for you
 
kesh said:
...or expect people here to write whole chapters out of textbooks for you

...which they won't do, so you'll browse through the tutorial section or get some instructing material somewhere on the internet, or, consult a book. :wink:
 
radou said:
...which they won't do, so you'll browse through the tutorial section or get some instructing material somewhere on the internet, or, consult a book. :wink:
well i was feeling good humoured enough to check the maths tutorials index before posting my reply. nothing on integration
 
Integration and an integration factor are two very different things. One is your basic anti-derivative, and the other is used for exact differentials.

Integration is easy. Just like addition has its inverse law of subtraction, derivatives have its inverse law of integration. So if you want to find an integral you just figure out what function F(x) would give you the function you are given f(x) when you take its derivative. In other words, find a function F(x) such that F'(x)=f(x).

You are a long way off from integration factors.
 

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