Question: An alternating current I = sin ( ) flows down a long straight wire, and returns along a coaxial conducting tube of radius a .

An alternating current I =sin() flows down a long straight wire, and returns along a
coaxial conducting tube of radius a. Assuming that the induced electric field goes to zero as s and E(s, t)
can be determined as
(,)=
2 cos() ln
1) Find the displacement current density Jd.
2) Find the total displacement current Id.
3)Find the ratio Id / I.
4) Assuming the outer cylinder =4 mm in diameter, Id / I =2%, what would the frequency be in this scenario?
5) Explain why Faraday never discovered displacement currents.

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