9) ca) 9 Consider the outward flux of vector field F (x,y,Z)= yt+ xyĵ+ zk across the surfaces enclosed by cylinder x²+y²=D4,2=4 plane Z =0, and cone Z=Vx²+y². こ %3D %3D (i) Sketch the graph of the...


9) ca) 9 Consider the outward flux of vector field<br>F (x,y,Z)= yt+ xyĵ+ zk<br>across the surfaces enclosed by cylinder<br>x²+y²=D4,2=4 plane Z =0, and cone<br>Z=Vx²+y².<br>こ<br>%3D<br>%3D<br>(i) Sketch the graph of the surfaces<br>Cid Find<br>the divergence of F(x,y;z).<br>Cii) Use o Gauss's theorem to evaluate the tlux<br>of the vector field F (x, y,2) across<br>the surfaces<br>

Extracted text: 9) ca) 9 Consider the outward flux of vector field F (x,y,Z)= yt+ xyĵ+ zk across the surfaces enclosed by cylinder x²+y²=D4,2=4 plane Z =0, and cone Z=Vx²+y². こ %3D %3D (i) Sketch the graph of the surfaces Cid Find the divergence of F(x,y;z). Cii) Use o Gauss's theorem to evaluate the tlux of the vector field F (x, y,2) across the surfaces

Jun 05, 2022
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