(b) Figure shows infinitely, long, straight, thin-walled pipe carrying current $I$
Let $P$ be any point at a distance $r$ from the axis $OO_{1}$ of the pipe. Let $B$ be magnetic field at $P.$ Consider a closed circular path passing through point $P$ as shown in figure. From Ampere’s circuital theorem, $\oint_{}^{}B\ dl = \mu_{0}i$
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$i = \ $current through the closed path. Obviously, $i = 0$
$\therefore\ \ \ 2\pi RB = 0\ \ \ \ or\ \ \ \ \ B = 0.$