Methods of Integration

By M Bourne

This chapter explores some of the techniques for finding more complicated integrals. (If you need to go back to basics, see the Introduction to Integration.)

integrals
Image source: Akash_k.


Related Sections in
"Interactive Mathematics"

Introduction to Integration

Applications of Integration

Fourier Series application

Differential Equations are a special type of integration

Laplace Transforms of Integrals

By studying the techniques in this chapter, you will be able to solve a greater variety of applied calculus problems.

Some of the techniques may look a bit scary at first sight, but they are just the opposite of the basic differentiation formulas and transcendental differentiation formulas.

Also, the methods in this chapter are based on the General Power Formula for Integration which we met before.

Good luck!

You may be interested to read the Introduction to Calculus, which has a brief history of calculus.

In this Methods of Integration Chapter

We begin with a fundamental technique, the General Power Formula »





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Enter multiply using *, square root of x using Sqrt[x] and trigonometry like Sin[x]. See the full list of how to enter math.

Click the blue button to find your integral.


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