Combining Magnetic fields together

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SUMMARY

The discussion focuses on the interaction of multiple solenoids placed within 2 inches of each other, specifically regarding their magnetic fields. When solenoids are configured identically in terms of wire length, current, and direction, their magnetic fields can either combine to create a larger field or negate each other, depending on their relative orientations. The principle of vector addition is crucial in understanding this interaction, as the net magnetic force at any point is determined by the vector sum of the individual fields. Proper visualization of the magnetic field lines around each solenoid is essential for predicting the outcome of their interactions.

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  • Understanding of solenoid physics and magnetic field generation
  • Knowledge of vector addition in physics
  • Familiarity with magnetic field visualization techniques
  • Basic principles of electromagnetism
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mvan4310
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Hello,

I am curious as to how this works exactly. What I have a question regarding is having multiple solenoids within 2 inches of each other. Say we have a square, and on each corner is a solenoid standing up, so the corner is center on the axis going through the solenoid. All of them have the same configuration, wire length, amp current, wire, and direction of flow of electricity. Would they combine creating a larger field, or negate each other and cause problems?

Thanks,
Mike
 
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Think about how the magnetic fields look around a solenoid. Draw a picture with the field lines around them. If you know how the magnetic field looks through each solenoid and around each solenoid you should have no trouble visualizing what will happen when they interact
 
a magnetic field is basically a vector field. every point has a vector associated with it which tells you what force the field exerts on the particle and the direction of this force.

you want to know what happens when you add vector fields - I am sure you know what happens when you add vectors: top to tail. if at a point, magnet A exerts a force of 10N exactly to the right on an object and magnet B exerts a force of 10N exactly to the left on the object, the net force will be the sum of the vectors which is just 10N-10N = 0N. you can apply this everywhere.
 

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