Solving Electromagnetics Problems: Tips and Hints

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The discussion focuses on seeking assistance with electromagnetics problems, specifically involving two infinitely long wires and a rectangular loop. The user expresses frustration with problem-solving and requests tips on approaching these physics challenges. A participant suggests posting specific questions along with attempts to solve them, emphasizing the importance of showing one's thought process. They provide guidance on calculating the magnetic field and magnetic flux, encouraging the user to superimpose the solutions from both wires. The conversation highlights the collaborative nature of problem-solving in electromagnetics.
Wxpunk
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Hello! I'm looking for some hints or tips on a few problems in Electromagnetics. Everytime I approach a problem, I get frustrated and end up turning in crap. Then I find out the problems weren't so hard had I approached them differently. Anyhow, can anyone here help with this level of physics?

Oh, please don't be insulted by my asking if anyone can help from this forum. Maybe I should ask if anyone will help. :smile: If you guys are willing to help, I'll post a few problems.

Thanks!
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Wxpunk
 
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Why don't you post a question & YOUR attempt at solving it, & maybe someone can show you the light.
 
Yes we will help if you post your Que along with Try, but we want to see your attempt first even your thought process will help us to show u way
 
Okay, here's the problem:

Two infinitely long wires carrying currents I_1 and I_2
cross (without electrical contact) at the origin. A small rectangular loop is
placed next to the wires, as shown below

http://home.insightbb.com/~wxpunk/phys2.jpg

1. Obtain expressions for the B field at an arbitrary point inside the
rectangular loop due to the two infinite wires. Hence write down an
expression for the net B field at an arbitrary point inside the
rectangle.

2. Obtain the magnetic flux (/Phi _B) through the small rectangular
loop (in terms of I_1, I_2, a, d, and b).

3. If I_1 = I_0 cos /omega {t} and I_2 = sin /omega t determine the magnitude of the induced emf in the
rectangular loop.

4. On the same graph, sketch the time dependence of the induced emf,
I_1 and I_2.

5. Suppose I_1 and I_2 are constant, but the rectangular
loop is moved away from the infinite wires at a constant velocity, v.
Obtain an expression for the induced emf as a function of the angle of the
constant velocity with respect to the x axis.

6. What direction should the loop be moved in order to produce the maximum
induced emf in the loop?

I'm still working on the first part. Like I said, I get frustrated and don't
know where to begin. This is the direction I'm going though...

http://home.insightbb.com/~wxpunk/phys1.jpg

Please help, I'm lost! :frown:

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Wxpunk
 
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The magnetic field from an infinite wire circles the wire (with a direction given by the right hand rule) and has a magnitude that is inversely proportional to the distance from the wire:
<br /> B = \frac{\mu_0 I}{2\pi s}<br />
You have two infinite wires; why don't you try superposing their solutions first.
 
B = \frac{\mu_0 I}{2\pi s}
I hope you have done the First problem with the above formulae

For the second part calculate the flux due to I1&I2 Due to I1 it will be into the plane and due to I2 it will be outwards.

You can consider the loop to be divided into small parts then aply the formula for flux

<br /> \phi_1= \int_d^{a+d} \frac{\mu_0{I_1}}{2\pi x}dx<br />

If you have grasped it then we will move to next portion
 

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