Two infinitely long parallel conducting wires \(A\) and \(B\) carry currents \(I\) and \(2I,\) respectively, in the same direction. The wire \(A\) has a uniform mass per unit length \(\lambda\) and lies on an insulated floor. The wire \(B\) is kept fixed at a height \(h\) above the floor. The minimum magnitude of \(h\) so that the wire \(A\) does not rise from the floor is:
1. \( \dfrac{4\mu_0 I^2}{\pi \lambda g} \)
2. \( \dfrac{\mu_0 I^2}{2\pi \lambda g} \)
3. \( \dfrac{\mu_0 I^2}{\pi \lambda g} \)
4. \( \dfrac{2\mu_0 I^2}{\pi \lambda g} \)