Find the work done in moving a particle along a curve from point A(1,0,−1) to B(2, 2, −3) via the conser- vative force field F(x, y, z) = (2y³ – 6xz, 6xy² – 4y, 4 – 3x²). (a) using the Fundamental Theorem for Line Integrals; (b) by explicitly evaluating a line integral along the curve consisting of the line segment from A to P(1, 2, -1) followed by the line segment from P to B.