Any one know Calculus?
alil
Question plz!!!!!!
kind of, i can try to help
Find the volume of \[(x ^{2}+y ^{2}+z ^{2})^{2}\] with the center at the origin
Well what i know is that you can combine the paraboloid.
Use spherical coordinates
its also a tripple integral.. im thinking convert it to a spherical cordinate system with d(row) d(theta) d(Phi)
you are right
\[p^2 = x^2+y^2+z^2\] \[x = p \sin \phi \cos \theta\] \[y = p \sin \phi \sin \theta\] \[z = pcos \phi\] so that's all the info they gave you right?
radius makes me think of pi
using pi, you can plug in 5, and use the others to solve the problem
Can you just put the full question
@iambatman
that doesn't really make sense, `find the volume of that equation`
find the volume bounded by that curve and ...
Yeah, can you just take a pic of your question?
i am trying to solve it
find the volume of the interior of that three dimensional surface?
$$ \Large \iiint_V dx dy dz $$
Oh well then your p is \[0 \le p \le 5~~~~0 \le \phi \le \pi~~~~ 0 \le \theta \le 2 \pi\] mhm yeah that looks good
better to change to spherical coordinates , as batman is doing. its much harder with rectangular coordinates. im just trying to set up the problem so its clear
Don't bother with rectangular
Remember we are treating p here as the radius that's why it's 0 to 5, if that makes sense to you
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