- #1
JamesL
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Problem concerning magnetism. **Please help
A 13 ohm square loop, whose dimensions are 4m x 4m, is placed in a unifrom .14T magnetic field that is directed perpendicular to the plance of the loop.
The loop, which is hinged at each vertex, is pulled as shown (it is being tugged from the left and right sides, in opposite directions. the square is set a bit on its side, so it looks like a diamond) until the separation between points C and D (points C and D are at the top and bottom corners of the square... remember it is tilted like a diamond) is 2.6m. The process takes .14 secs.
What is the average current generated in the loop?
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Here is how i approached the problem.
I know that I = E/R. And and i know what R is, and I am looking for I, so i need to solve for the induced emf E.
E = (change in flux)/(change in time)
E = (4m * 4m * .14T)/(.14 secs) = 16 V.
I = 16/13 = 1.230769 As. This is incorrect however, according to my homework service. I know i am doing something wrong, but i can't put my finger on it. The 2.6m that the square is stretched must play a part in the problem, right? Am i calculating the flux incorrectly?
Please help guys.
A 13 ohm square loop, whose dimensions are 4m x 4m, is placed in a unifrom .14T magnetic field that is directed perpendicular to the plance of the loop.
The loop, which is hinged at each vertex, is pulled as shown (it is being tugged from the left and right sides, in opposite directions. the square is set a bit on its side, so it looks like a diamond) until the separation between points C and D (points C and D are at the top and bottom corners of the square... remember it is tilted like a diamond) is 2.6m. The process takes .14 secs.
What is the average current generated in the loop?
----------------
Here is how i approached the problem.
I know that I = E/R. And and i know what R is, and I am looking for I, so i need to solve for the induced emf E.
E = (change in flux)/(change in time)
E = (4m * 4m * .14T)/(.14 secs) = 16 V.
I = 16/13 = 1.230769 As. This is incorrect however, according to my homework service. I know i am doing something wrong, but i can't put my finger on it. The 2.6m that the square is stretched must play a part in the problem, right? Am i calculating the flux incorrectly?
Please help guys.
