The magnetic field intensity is given in a certain region of space as H=+2y_ find the total current passing through the surface z= 4, 1< x< 2, 3s:< 5, in the a, direction. (d) Show that the same result is obtained 2 -a, +a, A/m. (a) Find V x H. (b) Find J. (c) Use J to

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Q4)
The magnetic field intensity is given in a certain region of space as
x+2y
2
find the total current passing through the surface z = 4, 1 <x< 2,
3<:5 5, in the a, direction. (d) Show that the same result is obtained
using the other side of Stokes' theorem.
2
-a, +a, A/m. (a) Find V x H. (b) Find J. (c) Use J to
Q5)
Current density is distributed as follows: J = 0 for ly > 2m, J 8ya.
A/m for lyl < 1m, J= 8(2 – y)a. A/m² for 1 <y < 2m, J = -8(2+
y)a. A/m2 for -2 < y <-1m. Use symmetry and Ampere's law to find
H everywhere.
Transcribed Image Text:Q4) The magnetic field intensity is given in a certain region of space as x+2y 2 find the total current passing through the surface z = 4, 1 <x< 2, 3<:5 5, in the a, direction. (d) Show that the same result is obtained using the other side of Stokes' theorem. 2 -a, +a, A/m. (a) Find V x H. (b) Find J. (c) Use J to Q5) Current density is distributed as follows: J = 0 for ly > 2m, J 8ya. A/m for lyl < 1m, J= 8(2 – y)a. A/m² for 1 <y < 2m, J = -8(2+ y)a. A/m2 for -2 < y <-1m. Use symmetry and Ampere's law to find H everywhere.
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