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Define solenoidal vector. Hence prove that (¯F=¯aׯrrn) is a solenoidal vector.
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Answer:

Solenoidal: A vector ¯F is called as solonoidal if divergence of ¯F is zero. i.e. .¯F=0 

We have given

¯F=¯aׯrrn(1)

We know that,

=(xˆi+yˆj+zˆk)(2)

$\overline a=a_1 \hat{i}+a_2 \hat{j}+a_3 …

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