Magnetics |
| Physics: Magnetism Chapter
Magnetic Field at the centre of a current carrying are (Secondary Information): ![]() ![]() => dB = ![]() dB = ![]() B = ![]() , where is angle in radiam.Therefore B at the center of a circular loop of radius R is B = ![]() Magnetic field on the axis of a current carrying loop (Secondary Information): ![]() Let the radius of loop be a and axial distance be z. dBx = dB cos ![]() ![]() ![]() Bx ![]() ![]() By = o if z >> R B = ![]() = I = magnetic dipole moment of the loop.Dumb Question: Q1. What is the dimention of E/B ? Ans: LT-1 Q2. In the relation = q( x ), which paire are always perpendicular to each other. Ans: ( , ), ( , ).Q3. If a bean of electrons travels in a straight line m a certain region. Can we say there is no magnetic field ? Ans: No. Q4. Why the magnetic field along - y-axis, along the axis of a loop is zero ? Ans: Because for every small element element which db in opposite direction.Amphere's Law: Similar to the Gauss's Law of electrosatics, this law provides us short cut methods of finding megnetic field in the cases of symmetry. According to this ![]() where is the net current crossing the area enclosed by the path. |









, where
is angle in radiam.






= I
= magnetic dipole moment of the loop.
= q(
x
), which paire are always perpendicular to each other.
element which db in opposite direction.