Gauss's law for magnetism states that the net magnetic flux through any closed
surface is zero. This law can be used to analyze the behavior of magnetic fields in a
variety of real-world applications. For example, it can be used to determine the
strength and direction of the magnetic field around a permanent magnet. It can also
be used to analyze the behavior of magnetic fields inside electrical machines such as
transformers, motors, and generators. Additionally, it can be used to predict the
behavior of magnetic fields in medical imaging, such as mri and nmr.
GAUSS’S LAW FOR MAGNETISM STATES THAT NO MAGNETIC MONOPOLES EXISTS
AND THAT THE TOTAL FLUX THROUGH A CLOSED SURFACE MUST BE ZERO.
GAUSS’S LAW FOR MAGNETISM IS A PHYSICAL APPLICATION OF GAUSS’S THEOREM
(ALSO KNOWN AS THE DIVERGENCE THEOREM) IN CALCULUS, WHICH WAS
INDEPENDENTLY DISCOVERED BY LAGRANGE IN 1762, GAUSS IN 1813,
OSTROGRADSKY IN 1826, AND GREEN IN 1828. GAUSS’S LAW FOR MAGNETISM
SIMPLY DESCRIBES ONE PHYSICAL PHENOMENA THAT A MAGNETIC MONOPOLE
DOES NOT EXIST IN REALITY. SO THIS LAW IS ALSO CALLED “ABSENCE OF FREE
MAGNETIC POLES”.
GAUSS’S LAW FOR MAGNETISM STATES THAT NO MAGNETIC MONOPOLES EXISTS
AND THAT THE TOTAL FLUX THROUGH A CLOSED SURFACE MUST BE ZERO