Consider an infinitely long electrically conducting cylinder of radius 5 m and along the z direction as shown in Fig. Q3. This cylinder is fabricated with one inner cylindrical hole of a radius of a 2. Assume that the current I of 10 A flowing in the z-direction is uniformly distributed in the conducting cylinder. Q.3 Calculate the magnetic field for (p= r +y >a) anywhere outside of the conducting cylinder. (Hint: Use (x, y) variables to express your solutions to the x- and y-components of the magnetic field.) (a) (Ъ) Calculate the magnetic field for (p= x² +y

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Q.3
Consider an infinitely long electrically conducting cylinder of radius 5 m and
along the z direction as shown in Fig. Q3. This cylinder is fabricated with one
inner cylindrical hole of a radius of a/2. Assume that the current I of 10 A
flowing in the z-direction is uniformly distributed in the conducting cylinder.
(a)
Calculate the magnetic field for (p=x + y >a) anywhere outside of the conducting
cylinder. (Hint: Use (x, y) variables to express your solutions to the x- and y-components of
the magnetic field.)
(Ъ)
Calculate the magnetic field for (p= x² +y <a) anywhere inside of the conducting
cylinder.
Fig. Q3
Transcribed Image Text:Q.3 Consider an infinitely long electrically conducting cylinder of radius 5 m and along the z direction as shown in Fig. Q3. This cylinder is fabricated with one inner cylindrical hole of a radius of a/2. Assume that the current I of 10 A flowing in the z-direction is uniformly distributed in the conducting cylinder. (a) Calculate the magnetic field for (p=x + y >a) anywhere outside of the conducting cylinder. (Hint: Use (x, y) variables to express your solutions to the x- and y-components of the magnetic field.) (Ъ) Calculate the magnetic field for (p= x² +y <a) anywhere inside of the conducting cylinder. Fig. Q3
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