Torque on a coil of wire in a magnetic field.

AI Thread Summary
To calculate the torque on a rectangular coil in a magnetic field, the formula Torque = (B)(I)(L)(W)sin(theta) is used, where B is the magnetic field strength, I is the current, L is the length, W is the width, and theta is the angle between the magnetic field and the normal to the coil. The coil has 120 turns, meaning the total torque is 120 times the torque calculated for a single loop. The dimensions of the coil are 10 cm by 15 cm, and the magnetic field strength is 2.6 T at an angle of 33 degrees. There is confusion regarding the current value "1.z A," which may be a typographical error. Understanding these parameters is crucial for accurately determining the torque on the coil.
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Homework Statement



A rectangular coil has 120 turns of wire and is of dimensions 10 cm by 15 cm. The coil is placed in a uniform magnetic field B= 2.6 T such that the field lines make an angle of 33 degrees with the direction normal to the coil.
Calculate the magnitude of the torque on the coil if a current of 1.z A flows through it.

Homework Equations


Torque = (B)(I)(L)(W)sin(theta)


The Attempt at a Solution


I'm not really sure what to do with the dimensions and turns. L is the length of the loop and W is the width. How do I use the information of the 120 turns to find L and W to fit the above equation?
 
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L and W are the dimensions of the loop given in the statement of the problem. Your formula is for one turn of wire (i.e., one loop). You have 120 turns. So, how does that affect the total torque?
 
So, 120 times the torque for one loop?
 
Sounds very reasonable to me, since each loop experiences the same amount of torque.:smile:
 
Also, what is the meaning of "1.z A"?
 
rude man said:
Also, what is the meaning of "1.z A"?

I don't know. Could the "z" be a misprint? EDIT: oops! I thought this question was from the OP.
 
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