This is my last attempt and it says to use stokes' theorem to compute the flux of B through a circle in the xy plane of radius r=6<Rpleade read the sentence on the photo this is my only attempt Let A be the vector potential and B the magnetic field of the infinite solenoid of radius R. ThenB(r) = { Bk if 7 < R0r > Rr√x² + y² is the distance to the z-axis and B is a constant that depends on the current strength I and the spacing ofwhere r =the turns of wire.The vector potential for B isA(r) =B.dS=R²B (-20) if r> RB(-y, x,0)if r < R(a) Use Stokes' Theorem to compute the flux of B through a circle in the xy-plane of radius r = 6 < R.(Use symbolic notation and fractions where needed.)IncorrectR2Br

Answered: Image /qna-images/answer/f5493b14-1123-49d3-97ab-ebe1b1c11ebf.jpg

Let A be the vector potential and B the magnetic field of the infinite solenoid of radius R. Then if r> R 0 Bk if r < R B(r) = √x² + y2 is the distance to the z-axis and B is a constant that depends on the current strength I and the spacing of where r = the turns of wire. The vector potential for B is A(r) = R²B(-20) if r> R B(-y, x, 0) if r

Let A be the vector potential and B the magnetic field of the infinite solenoid of radius R. Then if r> R 0 Bk if r < R B(r) = √x² + y2 is the distance to the z-axis and B is a constant that depends on the current strength I and the spacing of where r = the turns of wire. The vector potential for B is A(r) = R²B(-20) if r> R B(-y, x, 0) if r

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter11: Topics From Analytic Geometry

Section11.5: Polar Coordinates

Problem 97E

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Question

This is my last attempt and it says to use stokes' theorem to compute the flux of B through a circle in the xy plane of radius r=6<R

pleade read the sentence on the photo this is my only attempt

Let A be the vector potential and B the magnetic field of the infinite solenoid of radius R. Then
B(r) = { Bk if 7 < R
0
r > R
r
√x² + y² is the distance to the z-axis and B is a constant that depends on the current strength I and the spacing of
where r =
the turns of wire.
The vector potential for B is
A(r) =
B.dS=
R²B (-20) if r> R
B(-y, x,0)
if r < R
(a) Use Stokes' Theorem to compute the flux of B through a circle in the xy-plane of radius r = 6 < R.
(Use symbolic notation and fractions where needed.)
Incorrect
R
2
Br

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