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A. The component of flux, given flux density F, crossing the surface dsu F.ûdsu OB. In spherical coordinates the following isPuhyavaw. D. The divergence of a vector F written in spherical coordinates is: 1 [oFr Rsino OF,R V.F=- - + - OF R sin ¢ ] дфOH. We have the position vector: r(s), which is a function of arc length. Then диду де Consider the gradient operator in a se

MARK WHICH OF THE FOLLOWING ARE TRUE/FALSE

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& given. flux density = F Surface area = dsu. flux component is - (p = f.ûd su this is true then the ③ In spesical coordinategiven hen the divergence of a vector f in spherical the Coordinates as - R² sine JR . den this is TRUE Graven the gradient in0 for transfered coordinates u,uw area of a face in dsu= hu hududw This is [TRUE o The divergence of the gradient of a functi

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MARK WHICH OF THE FOLLOWING ARE TRUE/FALSE A. The component of flux, given flux density F,...
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