e. For the entire motion of the loop, plot the induced current as a function of time, starting at t=D and ending when the loop has completely left the magnetic eld region. Consider a clockwise current to be positive and a counterclockwise current to be negative. 1'. Find the total energy:r dissipated in the loop in this experiment. The figure shows a region of uniform magnetic field B (direction out of page) between x=10 cm and x=50cm. Outside of this region the magnetic field is zero. You are moving a conducting. rectangular loop with length a and height b with a constant speed v to the right. The loop has a total resistance R. At time t=0, the leading edge of the loop is located at X=0. a = 15 cm b =10 cm v=5- R = 0.05 0 B =5T trailing edge leading edge B O O O O O O O O O O O O O O O O O O O 10 20 30 40 50 60 70 x (cm) Suppose the loop ENTERS the magnetic field, i.e. the leading edge is in the B region but the trailing edge is not. a. What is the induced current in the loop? Find both the direction and the magnitude.b. Suppose the loop is fullyr immersed in the B region. What is the induced current in the loop now? C. Suppose the loop is LEAVING the E region, i.e. the leading edge is outside the B region {e.g. at x=55cm) while the trailing edge is still inside. What is the induced current in the loop? Find both the direction and magnitude. d. When the loop is leaving the B region, what is the magnetic force on the trailing edge of the loop? Find both direction and magnitude