Triple integrals are the analog of double integrals for three dimensions. They are a tool for adding up infinitely many infinitesimal quantities associated with points in a three-dimensional region.

So you see that what we're doing with the triple integral, it's really, really nothing different. And you might be wondering, well, why are we doing it at all? And I'll show you that in a second. But anyway, to …

But what we'll do is we'll define the triple integral. We're going to something similar that we did in the second video where we figured out the mass using a density function.

So you'll see that on a lot of calculus exams when they start doing the triple integral, they just want you to set it up. They take your word for it that you've done so many integrals so far that you could take …

There are many ways to extend the idea of integration to multiple dimensions: some examples include Line integrals, double integrals, triple integrals, and surface integrals.

Con las integrales triples, contamos con una herramienta más fuerte que puede ir sumando pequeñas unidades de volumen a través de toda una región. Y si no hubiera otra razón, hacer esto puede ser …

How to perform a triple integral when your function and bounds are expressed in spherical coordinates.

Hola, si estamos hallando el volumen por encima de la superficie, ¿En la integral con respecto a x no debería ser el límite inferior x=3-y/2 y el límite superior x=3?

Given a 3D scalar field, find the triple integral between three numeric or variable bounds.

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