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Question 1: A disk of radius 6 m lies in the xy plane, with the z axis through its center. Surface charge of uniform density ps = 10 µC/m2 lies on the disk, which rotates about the z-axis at angular velocity of ω = 600 rads/s. If the disk rotates counterclockwise in a uniform magnetic field with B = 0.1ayT, find the torque on the disk.
Question 2: In free space, a square filamentary current loop carrying current I2 = 2.2 A is located near an infinite long, straight current filament carrying current I1 = 3.7 A. The loop has sides of 2a where a = 1.2 m and, as shown in the figure, can rotate around its central axis O1O2 which is parallel to the infinite long filament with a distance of b = 1.3 m. When the square loop rotates to an angle θ = 35°, find the magnitude of the net torque on the loop around O1O2 as a result of the field created by 4.
Hint: to help visualize the system, try drawing it from an overhead view (looking down from high on the z-axis) so that you can clearly see the angle θ When θ = 0, the loop will be in a plane of constant Φ.
This assignment is on webwork so the system will quickly tell me if my answer was correct or wrong. In other words, the final answer is important not the solution.
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