A straight segment of wire of length L 0.500 m is oriented along the z axis with current i in the-z direction. The wire is constrained to move in the xz plane by a pair of plates that create a channel in which the wire can move. See the simulation (linked below). On one side of the wire and halfway along its length is connected a spring of spring constant k = 10.0 N/m. The current carrying wire sits in a uniform magnetic field B of magnitude 1.00 T, the direction of which can be varied (relative to the fixed direction of the current in the wire). You can assume that, for a givern value of the angle θ (between B and the direction of the current), the wire has been brought to equilibrium. This means that the net force on the wire is equal to zero. The plot in the simulation shows the x component of the magnetic force on the wire (divided by the product iLB) versus the angle 6 Simulation The Magnetic Force on a Current-Carrying Wire Question 1 You can adjust the value of θ such that the known stretch of the spring allows you to determine the magnitude of the magnetic force. From that information, you should be able to find the current i in the wire. What is the currenti in the wire?