verify stoke theorem for f=y^2 j+x^3 j where “s” is the sircular disc x^2 +y^2 ≤1,z=0


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Question Number 47188 by 23kpratik last updated on 06/Nov/18

$v e r i f y s t o k e t h e o r e m f o r f = y^{2} j + x^{3} j w h e r e ‘ ‘ s^{″} i s t h e s i r c u l a r d i s c x^{2} + y^{2} ⩽ 1, z = 0$
	Answered by tanmay.chaudhury50@gmail.com last updated on 06/Nov/18

	$\int \int (\vec{▽} \times \vec{A}) . d \vec{s} = \oint \vec{A} . d \vec{r}$ $q u e s t i o n i t s e l f d o u b t f u l . . .$ $f = y^{2} \vec{j} + x^{3} \vec{j} \leftarrow d o u b t h e r e b o t h \vec{j} v e c t o r . . .$
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