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Two long, straight, current-carrying wires with currents flowing out of the page (left wire) and into the page (right wire) are shown end-on. The wire currents are It for the left wire and IR for the right wire. The wires are separated by a distance d. At what distance from the left wire will the total magnetic field due to the two wires be equal to zero? Give your answer in meters to at least three significant digits to avoid being counted off due to rounding. IL = 3.71 A, IR = 1.24 A, d = 0.18 m I (out) I (in) A long straight wire, and a loop are carrying currents in the directions shown. The width of the loop is W, the length of the loop is L, and the distance between the loop and the wire is d, as shown. What is the magnitude of the force on the loop due to the wire? Give your answer in Newtons to at least three significant digits to avoid being counted off due to rounding. Wire Current: Iwire = 24.9 Amps Loop Current: Iloop = 12.1 Amps Distances: d = 1.58 x 10-3 m, W = 3.73x10-2 m, L = 0.77 m Two long current-carrying wires are perpendicular to the screen with equal currents I out of the screen. One wire is at z = 0, y = 0 and the other wire is at = = 0, y = dj. What is the direction of the total magnetic field (vector sum) of the two wires at the point r = d2, y = 0? Give your answer in degrees as measured counterclockwise from the positive x-axis. Enter at least 3 digits to avoid being counted off due to rounding d1 = 0.43 m, d2 = 0.76 m, I = 9.4 A x d2