I did know what the variables represent, the angle is between the normal of the area of the surface and magnetic field lines. But i still didnt get the reason.gneill said:
Okay, the angle in the given diagram does not subtend the area normal and the magnetic field direction. How does this given angle relate to the angle used in the definition? (It may help to use a little triangle geometry)watthappening said:
It's doesnt? oh well, I didnt know thatgneill said:
The required area normal is perpendicular to the area of the coil "face", that is, it's perpendicular to the plane of the coil. The angle shown in the diagram subtends the magnetic field and the plane of the coil itself.watthappening said:
is this correct?gneill said:
alright thanks for the help, mategneill said:
The angle for magnetic flux is the angle between the magnetic field lines and a surface or object. It is measured in degrees or radians.
The angle for magnetic flux is typically calculated using trigonometry, specifically the cosine function. The formula is cos(θ) = B⃗ · A⃗ / (|B⃗| |A⃗|), where B⃗ is the magnetic field vector and A⃗ is the surface or object vector.
The angle for magnetic flux is important because it determines the strength of the magnetic field acting on a surface or object. A larger angle means a weaker magnetic field, while a smaller angle means a stronger magnetic field.
The angle for magnetic flux is directly proportional to the amount of induced current. This means that the larger the angle, the less current will be induced, and vice versa. This is known as Faraday's law of induction.
Yes, the angle for magnetic flux can be changed by rotating the surface or object with respect to the magnetic field. This can also be achieved by changing the direction or strength of the magnetic field itself.