Triple integration is used for functions of three variables and double integrals are used for functions of two variables. For a function of 1 variable, you use the methods of calculus 1 to rotate the objects …

Mar 21, 2020 · Finding volume of cone using triple integral Ask Question Asked 5 years, 9 months ago Modified 5 years, 9 months ago

Apr 18, 2016 · From my understanding if the integrand is 1, then it gives you the volume of the region defined by the bounds. But what does the value of a triple integral represent if the integrand is a …

Mar 24, 2017 · I found this (relevant) question from 3 years ago, but it was left unanswered: Is there a way to find limits of integration numerically for triple integrals? I would greatly appreciate if someone …

Apr 3, 2014 · A double integral inherently represents an "area" and a triple integral inherently represents a "volume". Whether those words actually make sense depends on the function you are integrating. …

Jun 1, 2011 · 4 How is trigonometric substitution done with a triple integral? For instance, $$ 8 \int_0^r \int_0^ {\sqrt {r^2-x^2}} \int_0^ {\sqrt {r^2-x^2-y^2}} (1) dz dy dx $$ Here the limits have been chosen …

The triple integral of that equation would end up giving you the volume of the part of the sphere. Converting to polar coordinates and evaluating the double integral that way would be the most …

Dec 17, 2017 · 0 Actually, this is a volume integral of the form $\iiint_V f (x,y,z) dx dy dz$ ; where V is the volume (can be define by the limits of the given triple integration). Since you want to solve this by …

Feb 2, 2019 · Triple integral with tetrahedron [duplicate] Ask Question Asked 6 years, 11 months ago Modified 6 years, 11 months ago

I'm studying for an exam and I struggle with finding the bounds for triple integrals. Specifically, I find it difficult when I can not draw a picture of the surface (which I may not have time to do...