Consider a circular loop C of radius A lying on the x-y plane. Assume that the loop C runs in the clockwise direction. The surface S is a planar surface on the x-y plane created by the circular loop C of radius A.

(a) What is the vector that represents the surface S?

(b) Calculate the surface integral over this open surface is a cylindrical coordinate function of

(i) G? = 3r ^3/2 r?/2 ? sin??? ; and (ii) (3A ? 2r ^1/2 )z?/2

Transcribed Image Text:

JG.ds ·ds if Ġ(r,0,z) S JG.ds ·ds if Ġ(r,0,z) S

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