e. For the entire motion of the loop, plot the induced current as a function of time, starting at t=0 and ending when the loop has completely left the magnetic field region. Consider a clockwise current to be positive and a counterclockwise current to be negative. f. Find the total energy dissipated in the loop in this experiment.b. Suppose the loop is fully;r immersed in the B region. What is the induced current in the loop now? c. Suppose the loop is LEAVING the B region, i.e. the leading edge is outside the B region {e.g. at x=55cml 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. 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 O O O 10 20 30 40 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