Find Net Magnetic Field & Direction - Quick Easy Q

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To find the net magnetic field, vector addition should be used instead of simply subtracting the smaller field from the larger one. The net magnetic field is determined by adding the two magnetic fields, considering their directions. If the fields are aligned, their strengths combine; if they oppose each other, the resultant strength is reduced. The right-hand rule can be applied to determine the direction of the net magnetic field. Understanding vector addition is crucial for accurately calculating the net magnetic field.
Spectre32
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alright... i just figured out two magnetic fields, and now the question is asking me to find out the net magnetic field and the direction, for the net i would just subtract the biggest from the smallest, and then i use the Right hand rule to figure out the direction of the B field... is this correct.
 
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Try vector addition, not a combination of vector addition and the cross product.

cookiemonster
 
so u mena like set the bigge one - the smaller one = 0?
 
It doesn't matter which one's bigger or smaller.

You are familiar with vector addition, correct?

\vec{v} = <v_x,v_y>
\vec{v} + \vec{u} = <v_x,v_y> + <u_x,u_y> = <v_x + u_x,v_y + u_y>

And bigger - smaller = 0 would imply that bigger = smaller, just for reference.

cookiemonster
 
Spectre32 said:
so u mena like set the bigge one - the smaller one = 0?


No, when he said "try vector addition", believe it or not, he actually meant "add". You already know the two fields separately- the "net" force field is exactly the same as the sum- if the two forces are in the same direction, then the "net" force is "larger" (in strength)- if they are in opposite directions, the sum is smaller (in strength). In any case, the vector properties will take care of that- just add the vectors.
 
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