I am not asking for the complete solution or specific computation, just a hint on how to proceed with the flux through ABCD. One way to solve this is writing the divergence of the given electric field vector and dividing it by the volume, but when I try to find the flux of the electric field through ABCD I am confused at what I should consider $\mathrm dS$ namely I can find out the direction of the normal by cross product and it comes out along ( $i+k$) but what should I write as the differential part? I thought of writing it as $\mathrm dS= |AD|\mathrm dy$ (direction of $\mathrm dS$), but that doesn't help because then the integral of $E\cdot\mathrm dS$ would give me and $x\mathrm dy$ term which I can't figure out how to solve. So, I know we have to use Gauss's law to solve this question but I am stuck at the part for finding the flux through face ABCD. If the charge enclosed by the prism is $(N+\sqrt N)\times\epsilon_0$ then, find the value of $N$. He is fairly wealthy, and usually visits the well-known Kings Axe Inn, Keldagrim. Despite spending much of his time drinking, Gauss is always in a good mood, and does not seem to suffer any immediate problems from consuming ale. Like most dwarves, he is particularly fond of alcohol. There exists an electric field $x\hat i+\sqrt2y\hat j+\hat k$ $N/C$ everywhere. Gauss is a dwarf that lives in the dwarven city of Keldagrim. I do know of others that accomplish the same thing. I've been involved in the seismic industry for quite a bit, hence the handle, Qshake, but I've never heard the programs you've mentioned. Like the Gauss rifle, the Gauss shotgun can be charged to increase the damage of fired rounds. XSection is a RC cross section analysis (interaction diagram & moment-curvature). The Gauss shotgun is a powerful shotgun with damage superior to other firearms in its class. Schematic diagram for processing of Cross-section milling. The Gauss shotgun is a ranged weapon in Fallout 76, introduced in the Wastelanders update. The coordinates of the vertices A, B, C, D and E are $(\sqrt2,0,0)$, $(\sqrt2,\sqrt2,0)$, $(0,\sqrt2,\sqrt2)$, $(0,0,\sqrt2)$ and $(0,\sqrt2,0)$ respectively. The ion beam exhibits a Gaussian shaped current density profile. Consider a rectangular prism with cross section of a right angled triangle as shown.
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