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Sagot :
Flux is zero since asked in [tex]\pi[/tex] is [tex]0\pi[/tex].
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Our field is IR^3 be,
F= (bz-cy,cx-az,ay-bx)
Now divergence theorem says that Flux can be calculated by
[tex]\int\limits^ {} \, F.n = \int\limits^ {} \,( c.F) dv[/tex]
Now let's calculate the divergence of a vector field
F = (ia/ax + ja/ay + k*a/az)*((bz-cy)i+((x-dz))+(ay-bx)*k)
a/ax(bz-cy)+a/ay(cx-az)+a/az(ay-bx)
= 0+0+0
=0
Flux is zero since asked in [tex]\pi[/tex] is [tex]0\pi[/tex].
Learn more about Flux here https://brainly.com/question/26289097
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