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I don’t think so.CaliforniaRoll88 said:Is that compatible with windows?
The discussion revolves around a multi-part question involving a vector field defined by the equation \(\vec G=24xy\hat a_x+12(x^2+2)\hat a_y+18z^2\hat a_z\). Participants are exploring various aspects of vector fields, including calculations at specific points and the concept of unit vectors.
Some participants have provided calculations and corrections, while others are questioning their understanding of vector fields and the specific requirements of the problem. There is an ongoing exploration of the differences between calculating vector field values and creating displacement vectors.
Participants express confusion regarding the arithmetic involved and the conceptual understanding of vector fields versus displacement vectors. There are references to the complexity of the problem and the potential distractions from the arithmetic involved.
I don’t think so.CaliforniaRoll88 said:Is that compatible with windows?
Here is the surface above. It's a bit different from mine but, like I said, I'm learning how to do this.CaliforniaRoll88 said:Part d)
##\vec G=24xy\hat a_x+12(x^2+2)\hat a_y+18z^2\hat a_z##
##60^2=(24xy)^2+[12(x^2+2)]^2+(18z^2)^2##
##60^2=24^2x^2y^2+[12x^2+24]^2+18^2z^4##
##60^2=24^2x^2y^2+12^2x^4+2(12x^2)(24)+24^2+18^2z^4##
##60^2=24^2x^2y^2+12^2x^4+24^2x^2+24^2+18^2z^4##
##60^2=6^2[4^2x^2y^2+2^2x^4+4^2x^2+4^2+3^2z^4]##
##100=4x^4+16x^2+16x^2y^2+9z^4+16##