The notation "B" is used to represent magnetic field because it was traditionally chosen by physicists to honor the scientist Carl Friedrich Gauss, who made significant contributions to the understanding of magnetism. It is simply a convention in the field of physics to use "B" for magnetic field.
A uniform magnetic field can be represented by field lines that are parallel and evenly spaced. Mathematically, it is represented by a vector field where the magnetic field strength (B) is constant in both magnitude and direction throughout the region of interest.
The divergence of magnetic field intensity is zero. This is because magnetic monopoles do not exist, meaning that the field lines always form closed loops and do not have sources or sinks. Mathematically, this is represented by Gauss's law for magnetism, ∇⋅B = 0.
The formula for a uniform magnetic field is B I / (2 r), where B is the magnetic field strength, is the permeability of free space, I is the current, and r is the distance from the current.
B. A magnetic field line shows the direction a compass needle would align in a magnetic field.
The formula for magnetic flux is B A cos(), where is the magnetic flux, B is the magnetic field strength, A is the area of the surface, and is the angle between the magnetic field and the surface normal. Magnetic flux is calculated by multiplying the magnetic field strength, the area of the surface, and the cosine of the angle between the magnetic field and the surface normal.
A uniform magnetic field can be represented by field lines that are parallel and evenly spaced. Mathematically, it is represented by a vector field where the magnetic field strength (B) is constant in both magnitude and direction throughout the region of interest.
The divergence of magnetic field intensity is zero. This is because magnetic monopoles do not exist, meaning that the field lines always form closed loops and do not have sources or sinks. Mathematically, this is represented by Gauss's law for magnetism, ∇⋅B = 0.
The formula for a uniform magnetic field is B I / (2 r), where B is the magnetic field strength, is the permeability of free space, I is the current, and r is the distance from the current.
B. A magnetic field line shows the direction a compass needle would align in a magnetic field.
The potential energy of a magnetic dipole in a magnetic field is given by U = -M · B, where M is the magnetic moment and B is the magnetic field. The negative sign indicates that the potential energy decreases as the dipole aligns with the field.
The formula for magnetic flux is B A cos(), where is the magnetic flux, B is the magnetic field strength, A is the area of the surface, and is the angle between the magnetic field and the surface normal. Magnetic flux is calculated by multiplying the magnetic field strength, the area of the surface, and the cosine of the angle between the magnetic field and the surface normal.
when a magnetic substance in placed i two uniform magnetic field (b) and (h) which are mutually perpendicular and coplanar to each other. then the magnetic field intensity of magnetic field of b which making angle θ with h is tanθtimes of h.mathamatically B=tanθxH.
In physics, B typically refers to the magnetic field. Magnetic field B represents the strength and direction of the magnetic force acting on a moving charged particle or current-carrying wire. It is measured in tesla (T) or gauss (G) units.
The torque on a loop of current in a magnetic field is determined by the interactions between the magnetic field and the current loop. This torque is calculated using the formula x B, where is the torque, is the magnetic moment of the loop, and B is the magnetic field strength. The direction of the torque is perpendicular to both the magnetic moment and the magnetic field.
No, magnetic fields are typically represented by field lines that form closed loops or straight lines. They do not exhibit a parabolic shape.
Since the magnetic field strength decreases with distance from the source (B), the strength of the magnetic field at point A would be less than 6 units. Without additional information, we cannot determine the precise value of the magnetic field strength at point A.
straight parallel lines