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#1
Sep505, 08:43 PM

P: 189

ok well basicly use the divergence thrm on this..
[tex] \vec{v} = rcos\theta \hat{r} + rsin\theta\hat{\theta} + rsin\theta cos \phi \hat{\phi}[/tex] so i did (remember spherical coords) i get.. [tex] 5cos \theta  sin\phi[/tex] taking that over the volume of a hemisphere resting on the xyplane i get [tex]10R \pi[/tex] however with the surface intergral i use [tex] d\vec{a} = R^3 sin\theta d\theta d\phi \hat{r}[/tex] where R is the radius of the sphere doing that intergral gives me something obvioiusly R^3 which is not what I'm getting in the volume intergral any help or explainations (if its i need to take the surface of the bottom of the hemi sphere aka the xyplane in a circle that will suck but let me know! 


#2
Sep605, 08:57 AM

P: 777

[tex] d\vec{a} = R^2 sin\theta d\theta d\phi \hat{r}[/tex] not R^{3}. 


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