Answer:
From the given information we can infer that the field is not conservative.
Step-by-step explanation:
For a conservative field the work done on an object in moving it from a position given by co-ordinates
to another position with co-ordinates
shall be independent of the path we take in between to reach our final position (by definition of a conservative field). But in the given case since the initial and the final position of both the curves
coincide but the work done along both the paths is different thus we conclude that the field is not conservative.