A rigid wire loop of square shape having side of length L and resistance R is moving…

A rigid wire loop of square shape having side of length L and resistance R is moving along the x-axis with a constant velocity v₀ in the plane of the paper. At
t = 0, the right edge of the loop enters a region of length 3L where there is a uniform magnetic field B₀ into the plane of the paper, as shown in the figure. For sufficiently large v₀, the loop eventually crosses the region. Let x be the location of the right edge of the loop. Let v(x), I(x) and F(x) represent the velocity of the loop, current in the loop, and force on the loop, respectively, as a function of x. Counter-clockwise current is taken as positive.
\[\boldsymbol{\mathbf { x } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \boldsymbol { \times } \mathbf { R }}\) xxxxxxxxxxxxxxxxxxxxxx кхxxxxxqxxxxxxxxxxxxx xxxxxxx \(\times\) xxxxxx \(\times\) xxxxxp xxxxxxxx \(\times \times \times \times \times \times \times \times \times \times \times \times \times \times \times\) xxxxxxxxxxxxxxxxxxxxxx\]
Which of the following schematic plot(s) is(are) correct? (Ignore gravity).