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Exercise 2 The magnetic field in free space is H = ŷ Hm COs (wt – Bz) In free space, o = 0 so that J = 0. Also e = €0. Determine the corresponding electric field from Ampere's lauw. (Ans: x- cos (wt – Bz)). WEO

Exercise 2 The magnetic field in free space is H = ŷ Hm COs (wt – Bz) In free space, o = 0 so that J = 0. Also e = €0. Determine the corresponding electric field from Ampere's lauw. (Ans: x- cos (wt – Bz)). WEO

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Exercise 2 The magnetic field in free space is H = ŷ Hm COs (wt – Bz) In free space, o = 0 so that J = 0. Also e = €0. Determine the corresponding electric field from Ampere's law. (Ans: xHm cos (wt – Bz)). | WEO Exercise 3 Determine whether the following fields satisfy Ampere's law in free space: D = ÿ Dm sin x sin t, H = 2Dm coS x cos t.(Ans: yes). Exercise 4 Show that the fields E = xEm COS (wt – Bz) and H= ŷHm COs (wt – Bz) satisfy Gauss law in free space, where µ = µo_and e = €0 _and no free charge is present, p= 0.
Transcribed Image Text:Exercise 2 The magnetic field in free space is H = ŷ Hm COs (wt – Bz) In free space, o = 0 so that J = 0. Also e = €0. Determine the corresponding electric field from Ampere's law. (Ans: xHm cos (wt – Bz)). | WEO Exercise 3 Determine whether the following fields satisfy Ampere's law in free space: D = ÿ Dm sin x sin t, H = 2Dm coS x cos t.(Ans: yes). Exercise 4 Show that the fields E = xEm COS (wt – Bz) and H= ŷHm COs (wt – Bz) satisfy Gauss law in free space, where µ = µo_and e = €0 _and no free charge is present, p= 0.
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