2. The magnetic force acting on a straight wire carrying current I of length L in a uniform magnetic field B is given by F = I L × B, where L has length L and is pointing in the direction of the current. Consider the loop carrying counterclockwise current I centered at the origin shown in the figure below. 9=4-メ てラ×ラでー -2 2.

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
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F=(8.648)*I*Bz

Bz=B0*z^2

The torque with respect to a pivot point is defined by the cross
product of the separation vector i which is oriented from the pivot
point to the point where the force acts and the force,
i = 7 x P.
Find the torque acting on this loop with respect to the origin as
the pivot point.
The magnetic field is now not uniform and is given by
B = Bo (ri - (2x + 2z)y} + z°k),
Transcribed Image Text:The torque with respect to a pivot point is defined by the cross product of the separation vector i which is oriented from the pivot point to the point where the force acts and the force, i = 7 x P. Find the torque acting on this loop with respect to the origin as the pivot point. The magnetic field is now not uniform and is given by B = Bo (ri - (2x + 2z)y} + z°k),
2. The magnetic force acting on a straight wire carrying current I of length
L in a uniform magnetic field B is given by
F = I L × B,
where L has length L and is pointing in the direction of the current.
Consider the loop carrying counterclockwise current I centered at the
origin shown in the figure below.
9=4-メ
for -24x42
4
-2
2.
Transcribed Image Text:2. The magnetic force acting on a straight wire carrying current I of length L in a uniform magnetic field B is given by F = I L × B, where L has length L and is pointing in the direction of the current. Consider the loop carrying counterclockwise current I centered at the origin shown in the figure below. 9=4-メ for -24x42 4 -2 2.
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