A vector field is given in spherical coordinates as B=RR² cos(6/2) + Rsin(0) sin(0/2) . Evaluate (V x B) ds over the surface of the lower half of a sphere shown in the figure. Assume the surface normal is n -Â. The parameters are given as: = R=7,= 3.14 Note: You may use the Stokes' Theorem. R=a Z C S y

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A vector field is given in spherical coordinates as
B = RR² cos(6/2) + Rsin(0) sin(0/2)
.
Evaluate (V x B) ds over the surface of the lower
half of a sphere shown in the figure. Assume the
surface normal is  =-R. The parameters are given
as:
R=7,= 3.14
Note: You may use the Stokes' Theorem.
Yanıt:
R=a
N
40
S
y
L
Transcribed Image Text:A vector field is given in spherical coordinates as B = RR² cos(6/2) + Rsin(0) sin(0/2) . Evaluate (V x B) ds over the surface of the lower half of a sphere shown in the figure. Assume the surface normal is  =-R. The parameters are given as: R=7,= 3.14 Note: You may use the Stokes' Theorem. Yanıt: R=a N 40 S y L
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