anonymous
  • anonymous
Triple Integral in Spherical Coordinates
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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schrodinger
  • schrodinger
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anonymous
  • anonymous
|dw:1370079012964:dw|
dan815
  • dan815
is that supposed to be dV u keep putting dA there lol
dan815
  • dan815
just use this easy step for this x^2+y^2 = r^2 and r^2=rho^2sin^2phi and integral over dV

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anonymous
  • anonymous
I think so. I'm sure you understand I want to put \[d \rho d \phi d\]
anonymous
  • anonymous
One moment
anonymous
  • anonymous
|dw:1370079154318:dw|
dan815
  • dan815
|dw:1370079230210:dw|
anonymous
  • anonymous
Yeah I meant P^2 LOL! And I'm happy to see the limits look right!
dan815
  • dan815
dont worry, you will like settings up this integration soon enuff :)
dan815
  • dan815
divergence thrm makes like so much easier
anonymous
  • anonymous
I do like it :) I'm a beast at integration remember? :D
dan815
  • dan815
life*
anonymous
  • anonymous
What does divergence theorem have to do with triple integrals though? The only thing I used divergence theorem for was to determine whether a system was Hamiltonian in Differential Equations class..
dan815
  • dan815
for flux, ud have to do surface integral over a region for 3D object and those are very annoying to set up with F. N dS
dan815
  • dan815
but divergence thrm proves that u have to find the unit normal and representaation of dS ull see its tedious
dan815
  • dan815
but with divergence thrm u just take Div F = Del . F and integrate over the volume straight away
dan815
  • dan815
this way u can have really annoying shapes and it still wont matter
dan815
  • dan815
remember when life got easier when you found out u can do greens theorm instead of doing every single annoyingi line integral, div them is like that for annoying surface integrals

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