17.1 - #9 Let A be the vector potential and B the magnetic field of the infinite solenoid of radius R. Then(0 if r> RB(r) =Bk if r< Rwhere r= V+ y is the distance to the z-axis and B is a constant that depends on the current strength I and thespacing of the turns of wire.The vector potential for B isRB (-.0) ifB(-y. x,0)r> RA(r) =if r< R(a) Use Stokes' Theorem to compute the flux of B through a circle in the xy-plane of radius r = 2 < R.(Use symbolic notation and fractions where needed.)B - dSIncorrect(b) Use Stokes' Theorem to compute the circulation of A around the boundary C of a surface lying outside the solenoid.(Use symbolic notation and fractions where needed.)A - dr =

(a) Given: The magnetic field is given by, B(r)=0 if r>RBk if r<R The vector…

Let A be the vector potential and B the magnetic field of the infinite solenoid of radius R. Then if r> R B(r) = Bk if r R B(-y. x, 0) A(r) = if r< R (a) Use Stokes'Theorem to compute the flux of B through a circle in the xy-plane of radius r = 2 < R. (Use symbolic notation and fractions where needed.)

Let A be the vector potential and B the magnetic field of the infinite solenoid of radius R. Then if r> R B(r) = Bk if r R B(-y. x, 0) A(r) = if r< R (a) Use Stokes'Theorem to compute the flux of B through a circle in the xy-plane of radius r = 2 < R. (Use symbolic notation and fractions where needed.)