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- Tips For How To Understand Application of Integrals In Physics
Volume integrals are where the real trouble starts If you know you have to take the integral of something in 3-dimensional space, you could start having problems A lot of problems typically do have you integrate towards infinity which in cartesian is coordinates is pretty easy
- Creating Big Integrals in LaTeX: Tips and Tricks - Physics Forums
I search google and different math sites but came with not answer for making an integral big How do I do it please? ##\\int## is too small sometimes
- Are there mathematicians that dislike integral calculus? - Physics Forums
Solving integrals by hand is difficult and prone to errors, and the techniques such as integration by parts, partial fraction decomposition, and trig substitutions only work for a small subset of integrals and I do not see the point of avoiding technology like Wolfram Mathematica for mathematical research
- Difference between double and surface integrals? Purpose of surface . . .
Finally, surface integrals have a meaning independent of double integrals Just because you use double integrals to calculate surface integrals doesn't make that an essential feature of surface integrals If anything double integrals are a special case of surface integrals where the surface is a flat region in the plane
- Why Split Improper Integrals? - Physics Forums
It just seems tedious, where, if you get an integral which is not only bounded by infinities, but also have discontinuities , you would have to split it into at least 4-6 integrals Take my friend ineedhelpnow's integral
- Fourth Integral: What is the Answer? - Physics Forums
Double and triple integrals do not necessarily represent areas and volumes, you can compute both area and volume (in some special cases) with a single integral! In your analogy though, an n-dimensional integral generally represents and n-dimensional volume, of which 2 is area and 3 our 'classic' volume
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