An Amazing Geometric Technique for Evaluating Integrals
Polar Coordinates
Before I can state the formula I have discovered (or perhaps rediscovered ?), we need to recall a thing or two about the polar coordinate system . In the usual Cartesian coordinate system , two coordinates give us a unique position in the 2D plane, let’s call it the (x, y)-plane.
In the same way, we could just as well define a... See more
Before I can state the formula I have discovered (or perhaps rediscovered ?), we need to recall a thing or two about the polar coordinate system . In the usual Cartesian coordinate system , two coordinates give us a unique position in the 2D plane, let’s call it the (x, y)-plane.
In the same way, we could just as well define a... See more
An Amazing Geometric Technique for Evaluating Integrals
Image created by the author
Students of math at university level typically get a toolbox full of neat techniques, tricks, and transformations for solving integrals, and the list is long: Integration by parts, substitution, Laplace transforms, Fourier transforms, Feynman tricks, etc. I have even found some interesting tools
Students of math at university level typically get a toolbox full of neat techniques, tricks, and transformations for solving integrals, and the list is long: Integration by parts, substitution, Laplace transforms, Fourier transforms, Feynman tricks, etc. I have even found some interesting tools