Question

Matlab Please!

A small, circular wire loop of radius a and constant current I works as a "magnetic dipole," having a north pole and a south pole as defined by the right hand rule as shown below. At a distance R a from the center of the loop, the magnetic flux density is given by 4R3 Let I 10 mA, a 0.1 cm, and plot the magnetic field in the y-z plane for -1 s y s 1,-1 s Z S 1 in steps of 10 cm. Refer to table 3-2 (coordinate transformation relations) in your textbook and recall that in the y-z plane, the azimuth angle is ?-90°. Thus, the unit vectors in spherical coordinates become 6cose- 2 sin 0 As you compute the flux density, avoid the singularity at the origin so you don't get NaN. Turn in a report consisting of a cover page, this problem description, your plot (with title and labels) and MATLAB script. Figurel1. Current loop acting as a magnetic dipole.

Answer 1

"Given that A small, circular wire loop of radius c, and constant current I work as e ''magnetic dipole"", having a north pole and a south pole as defined by right find rule as shown below. At a distance R > > a from the center of the loop, the magnetic flux density is given by B = mu_0I_a^2/Yr^3 (R cos theta + theta sin theta) Let I = 10mA a = 0.1cm, and plot the magnetic field in y-z pole for -1 lessthanorequalto y lessthanorequalto 1 -1 lessthanorequalto z lessthanorequalto 1 in steps of 10cm Refer tan t recall that in y-z pole, the azimuth angle is phi = 90 R = Y sis theta + z cos theta theta = y cos theta-z sin theta As you compute the flux density, avoid the singularity of the origin so you don't get non two in a report consisting a cover page, this problem description your plot and mat lab script solution MATLAB CODE: clear all"