cragar said:Is the B field constant inside a toroid?
Like we would just use amperes law to find.
B(2*pi*r)=(mu_0)NI
But after talking to this kid he said it changes inside. But i thought it was constant.
A toroid is a three-dimensional shape in the form of a doughnut or a ring. It is created by rotating a circle around an axis that lies in the same plane as the circle. It is commonly used in electrical engineering and physics as a shape for inductors and transformers.
The B field inside a toroid can be calculated using the formula B = μNl / 2πr, where μ is the permeability of the material, N is the number of turns of wire, l is the length of the toroid, and r is the radius of the toroid. This formula takes into account the magnetic flux density, the number of turns of wire, and the geometry of the toroid.
The B field inside a toroid is affected by the permeability of the material, the number of turns of wire, and the geometry of the toroid. Other factors that may affect the B field include the current flowing through the wire, the frequency of the alternating current, and the presence of other magnetic fields in the surrounding environment.
The B field inside a toroid is considered to be uniform because it is evenly distributed throughout the toroid's cross-sectional area. This is due to the circular shape of the toroid, which ensures that the distance from the center to any point on the cross-section is the same. This results in a constant B field strength throughout the toroid.
The B field inside a toroid is much stronger than the B field outside the toroid. This is because the magnetic field lines are confined within the toroid, resulting in a higher concentration of field lines and a stronger overall field. The B field outside the toroid is significantly weaker and more spread out due to the absence of the toroid's shape and materials to concentrate the field lines.