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Physics 7 Online
OpenStudy (anonymous):

I know this is math but it kinda is physics related so maybe one of u guys can help me out Find the vector flux of G=2yi+3xj-zk through the cylinder x^2+y^2=4 and 2≤z≤−2

OpenStudy (experimentx):

vector field through a paraboloid ... same people are here on physics group .... LOL

OpenStudy (anonymous):

hahah i know but i will get attn here.In the math group my question gets swallowed

OpenStudy (experimentx):

yeah ... math group is getting pretty big, i saw you question this afternoon, but didn't attempt it.

OpenStudy (anonymous):

like i cant figure out how to find the normal vector and stuff and i feel terrible driving everyone crazy but like i was banking on my tutor coming cuz i cldnt get this concept and like he backed out on me everyday. I guess its time to find a new one

OpenStudy (experimentx):

Oo ... it's a sphere this time ... last time it was a paraboloid

OpenStudy (experimentx):

LOL ... i would like to understand it too ... i thought you had references last time.

OpenStudy (anonymous):

well like its a cylinder this time no?

OpenStudy (experimentx):

looks like a circle

OpenStudy (experimentx):

Oo ... there was no z ... which means it is a cylinder

OpenStudy (experimentx):

using divergence theorem it can be done easily ... but i don't think you are doing it with Gauss Divergence theorem.

OpenStudy (anonymous):

Just tell me what G stands for. I will try to solve it :D

OpenStudy (anonymous):

No No. Looks like college level, I am have just finished my +2

OpenStudy (experimentx):

G is a vector ... surface integral of vector in the cylindrical surface gives flux through it.

OpenStudy (anonymous):

hahaha sorry guys I posted this question in the math group and it had gotten lost but amistre found it and is answering it so i was just switching back and forth

OpenStudy (amistre64):

i believe my final result was zero; if we can verify or deject that it might be useful tho :)

OpenStudy (experimentx):

from divergence theorem it should be (2+3-1) pi r^2 h

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