Clear development pls

[7] Consider a particle that moves going from the point (2, 2) to the point (2, 2) along the piecewise-linear path 0 depicted below: (-1.1) (\"zl' 7-) This particle is subject to a force eld given by 2m + y 23; a: F(!y): (w2+y2! w2+y2 ' (a) You can use WolframAlpha to check that the (scalar) curl of F is 0 on R2 {0}. However, because R2 {0} is not a very nice set, we can't guarantee that F is conservative. In fact, show that there exists no scalar function 9 such that F = V9. [b] Compute the work clone by F to move our particle from (2, 2) to (2, 2) along our curve C