![]() For a straight conductor, this gives us the total forceĪs the number of charge carriers in the conductor is the product of the density n of the charge carriers, the conductor cross-section A and the length s of the section of the conductor within the magnetic field. The Lorentz force F acts on every single charge carrier q moving with the drift velocity v. We can understand the force acting on a current-carrying conductor in a magnetic field as the sum of the individual forces acting on the moving charge carriers which make up the current. The Lorentz force F is also a vectorial quantity, and is perpendicular to the plane defined by v and B. A force F acts on a charge q passing through a magnetic field B with a velocity v the size of the force depends on the strength and direction of the magnetic field. ![]() Magnetic flux density, or more simply the magnetic field B, is a vectorial quantity. Open topic with navigation Force in the magnetic field of an air coilĬan also be carried out with Mobile-CASSY 2, Pocket-CASSY and Mobile-CASSY Force in the magnetic field of an air coil
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