it will burst out .
When flux density increases, the force experienced by a current-carrying conductor due to a magnetic field (sideways force in this case) will also increase. This is because the force is directly proportional to the magnetic flux density and the current in the conductor.
Induced voltage can be increased by increasing flux density, velocity of conductor cutting flux lines or increasing the size of your coil.
Presumably, you are asking what happens when a conductor 'cuts' lines of magnetic flux? If so, then a voltage is induced across the ends of that conductor.
In case of electrostatics, flux density = electric field intensity and in case of magnetism, flux density = magnetic field induction
If you are referring to the voltage induced into a conductor moving through a magnetic field, then the FOUR (not three) factors are (a) the flux density of the field (teslas), (b) the velocity of the conductor (metres per second), (c) the angle at which the flux is being cut, and (d) the length of the conductor within the field.
I assume you mean flux density, In which case the formula is flux per m2 or (Wb)/m2 This unit is known as the Tesla (T). Therefore: (T)=(Wb)/(m2) hope this helps sinewave
Flux is related to the speed of change in a physical quantity through the concept of flux density. Flux density is the amount of flux passing through a unit area per unit time. The faster the change in the physical quantity, the higher the flux density.
The quantity symbol for electric flux density is D.
once flux density is known multiply to it the area perpendicular to the flux lines . the product is the total flux passing through the area. If field strength is known , get the flux density by pultiplying to it the permeability of the medium. then flux can be obtained as above. from : govind Kunkolienker kunkolienker@yahoo.com
Because there is more room in the cable for the magnetic field to form. The magnetic flux density is set by the current in the cable, and with a bigger space that flux density produces more actual flux. The inductance is the flux divided by the current, so a wider cable has more inductance. But if the inner conductor is also increased in size by the same ratio, the effect is negated and the inductance is the same as before.
In simple terms, if flux density increases, then field strength increases and vice versa. The flux density is equivalent to field strength times with a variable.
faraday law