- #1
robert25pl
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The law of conservation of charge states that the net current due to flow of charge emanating from a closed surface S is equal to the time rate of decrease of the charge within the volume V bounded by S
[tex]\oint_{s}J\cdot\,dS=-\frac{d}{dt}\oint_{V}\rho\*d\upsilon[/tex]
Can the time rate of increase of the charge in the cubical volume bounded by x,y,z planes be found?
[tex]\oint_{s}J\cdot\,dS=-\frac{d}{dt}\oint_{V}\rho\*d\upsilon[/tex]
Can the time rate of increase of the charge in the cubical volume bounded by x,y,z planes be found?