![]() ![]() ![]() This is likely because the electric field present due to a system of discrete charges is not well defined at the location of any charge (moving near the charge, the field grows without any bounds).Gauss’s law can be applied to any surface, given that the Gaussian surface does not pass through any discrete charge.The surface to which Gauss’s law is applied is called the Gaussian surface.(The term Q, which is denoted on the right side of Gauss’s law, however, represents only the total charge inside the enclosed surface and not outside.) In the case when there are some charges inside and some outside the enclosed surface, the electric field is calculated due to all the charges, both inside and outside. The video below explains this: Gauss's Law in Magnetism Detailed Video Explanation: It includes the sum of all charges enclosed by the surface and these charges may be situated anywhere inside the surface.Gauss’s law is true for any closed surface, regardless of its shape or size. The net flux of the electric field through the given electric surface, divided by the enclosed charge should be a constant. ![]() The total flux of an electric field enclosed in a closed surface is directly proportional to the electric charge enclosed in the particular surface.Gauss law associates electric fields at the points on a closed surface and the net charge enclosed by that surface.Gauss’ law can be derived from Coulomb's law and vice versa. Gauss Law is studied in relation to the electric charge along a surface and the electric flux. It connects the electric fields at the points on a closed surface and its enclosed net charge. It was first formulated by Carl Friedrich Gauss in 1835. Gauss Law for magnetism is considered one of the four equations of Maxwell’s laws of electromagnetism. Gauss law, in a closed surface, indicates that the net flux of an electric field is directly proportional to the enclosed electric charge. Q = Total charge within the given surface.The electric flux in an area is defined as the electric field multiplied by the area of the surface projected in a plane and perpendicular to the field. Gauss Law claims that a closed surface's total electric flux is equivalent to the enclosed charge of that surface divided by permittivity. Gauss law, in a closed surface, shows that the net flux of an electric field is directly proportional to the enclosed electric charge. ![]()
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