The magnetic field B due to a small current loop (which we place at the origin) is called a magnetic dipole (Figure ). Let p = (x2 + y² + z²)'/2. For p large, B = curl(A), where A = (a) Let C be a horizontal circle of radius R with center (0, 0, c), where c is large. Show that A is tangent to C. (b) Use Stokes' Theorem to calculate the flux of B through C. Current loop FIGURE

icon
Related questions
Question
The magnetic field B due to a small current loop (which we
place at the origin) is called a magnetic dipole (Figure ). Let
p = (x2 + y² + z²)'/2. For p large, B = curl(A), where
A =
(a) Let C be a horizontal circle of radius R with center (0, 0, c), where
c is large. Show that A is tangent to C.
(b) Use Stokes' Theorem to calculate the flux of B through C.
Current loop
FIGURE
Transcribed Image Text:The magnetic field B due to a small current loop (which we place at the origin) is called a magnetic dipole (Figure ). Let p = (x2 + y² + z²)'/2. For p large, B = curl(A), where A = (a) Let C be a horizontal circle of radius R with center (0, 0, c), where c is large. Show that A is tangent to C. (b) Use Stokes' Theorem to calculate the flux of B through C. Current loop FIGURE
Expert Solution
trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 2 steps

Blurred answer