Exercise
https://texercises.com/exercise/magnetic-flux/
Question
Solution
Short
Video
\(\LaTeX\)
Need help? Yes, please!
The following quantities appear in the problem: Länge \(\ell\) / Magnetische Flussdichte \(B\) / Magnetischer Fluss \(\varPhi\) / Fläche \(A\) / Radius \(r\) / Anzahl \(N\) / Winkel \(\theta\) /
The following formulas must be used to solve the exercise: \(A = \pi r^2 \quad \) \(\Phi = NBA\cdot \cos\theta \quad \) \(A = s^2 \quad \)
No explanation / solution video to this exercise has yet been created.

Visit our YouTube-Channel to see solutions to other exercises.
Don't forget to subscribe to our channel, like the videos and leave comments!
Exercise:
A square loop of wire .cm on a side is in a .T magnetic field. Calcuate the maximum and minimum values of the magnetic flux that can pass through the loop.

Solution:
newqtylo.cm newqtyllon m newqtyB.T % Geg ell lo l B B % GesMaximum and minimum Magnetic FluxPhisiWb % The area of the square loop is: solqtyAell^ln**squaremeter A Af qtyl^ A The maximum/minimum value of the magnetic flux is: solqtyPmaxBell^Bn*AnWb solqtyPmin-Bell^-Bn*AnWb Phim BA costheta Bell^ costheta sscPhimaxmin BA pm pm Bell^ pm B A pm Pmax This is the case if B and A are parallel and po in the same direction i.e. theta. The magnetic flux takes its lowest value if B and A are parallel and po in opposite directions. Take care: The minimum is not zero i.e. A and B perpicular. Hence the minimum is Pmin. % sscPhimax Pmaxf PmaxII sscPhimin Pminf PminII
Meta Information
\(\LaTeX\)-Code
Exercise:
A square loop of wire .cm on a side is in a .T magnetic field. Calcuate the maximum and minimum values of the magnetic flux that can pass through the loop.

Solution:
newqtylo.cm newqtyllon m newqtyB.T % Geg ell lo l B B % GesMaximum and minimum Magnetic FluxPhisiWb % The area of the square loop is: solqtyAell^ln**squaremeter A Af qtyl^ A The maximum/minimum value of the magnetic flux is: solqtyPmaxBell^Bn*AnWb solqtyPmin-Bell^-Bn*AnWb Phim BA costheta Bell^ costheta sscPhimaxmin BA pm pm Bell^ pm B A pm Pmax This is the case if B and A are parallel and po in the same direction i.e. theta. The magnetic flux takes its lowest value if B and A are parallel and po in opposite directions. Take care: The minimum is not zero i.e. A and B perpicular. Hence the minimum is Pmin. % sscPhimax Pmaxf PmaxII sscPhimin Pminf PminII
Contained in these collections:
  1. 1 | 9

Attributes & Decorations
Tags
electromagnetic, electromagnetism, field, flux, induction, loop, magnetic, physics, tesla, weber, wire
Content image
Difficulty
(2, default)
Points
5 (default)
Language
ENG (English)
Type
Calculative / Quantity
Creator uz
Decoration
File
Link