PassageThe figure shows a circular loop of radius a with two longparallel wires (numbered 1 and 2) all in the plane of thepaper. The distance of each wire from the centre of the loop isd. The loop and the wires are carrying the same current I. Thecurrent in the loop is in the counter-clockwise direction ifseen from above.Wire 1<PdadWire 2R Consider d >> a, and the loop is rotated about its diameterparallel to the wires by 30° from the position shown in thefigure. If the currents in the wires are in the oppositedirections, the torque on the loop at its new position will be(assume that the net field due to the wires is constant over theloop)(a)!) H₁1² a ²d(c)√3 µ₁1²a²22d2(b) M ₁1² a ²2d(d)√3 μ₁1² a ²2d

When d>>a is taken into account, the loop is rotated by 30 degrees from the location depicted…

Consider d >> a, and the loop is rotated about its diameter parallel to the wires by 30° from the position shown in the figure. If the currents in the wires are in the opposite directions, the torque on the loop at its new position will be (assume that the net field due to the wires is constant over the loop) H₁1² a ² d (a) (c) √√3 μ₂1²a² d (b) (d) Hol ² a ² 2d √√3 μ₁1²a² 2d

Consider d >> a, and the loop is rotated about its diameter parallel to the wires by 30° from the position shown in the figure. If the currents in the wires are in the opposite directions, the torque on the loop at its new position will be (assume that the net field due to the wires is constant over the loop) H₁1² a ² d (a) (c) √√3 μ₂1²a² d (b) (d) Hol ² a ² 2d √√3 μ₁1²a² 2d