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Integration using polar coordinates (view source)
Revision as of 19:54, December 14, 2016
, 19:54, December 14, 2016no edit summary
This can be integrated by separating the integral. The <math>\phi</math> integral gives <math>2 \pi</math> and the <math>r</math> integral gives <math>\text{1}</math>. This means the initial integral, <math>I</math> is <math>\sqrt{2 \pi}</math>.
This can be integrated by separating the integral. The <math>\phi</math> integral gives <math>2 \pi</math> and the <math>r</math> integral gives <math>\text{1}</math>. This means the initial integral, <math>I</math> is <math>\sqrt{2 \pi}</math>.
== Other methods of integration ==
The primary methods of integration include:
* [[Integration by parts]]
* [[Integration using polar coordinates]]
* [[Multiple integration]]
* [[Residue calculus]] (for definite integrals)
* [[Method of simultaneous convolutions]]
* [[Mellin transform]]s
* [[Inflation-restriction sequence]]s
[[Category:Calculus]]