I just need someone to double check this. Please give corrections not type if there are any.

Given F = (3yz, 3xz + 2, 3ry + 2z), find a function f so that F = Vf f (x, y,z) = + K Use your answer to evaluate F . di along the curve C: c = t', y =t+ 3, = = 2t -3, 0 = 5 and centered around the z-axis, oriented clockwise when viewed from above. If F(x, y, z) = (In(x* + 1) - 2y, e + 5z, 17x - cos(2 ) ) then: F . drGiven F = (3yz, 3xz + 2, 3xy + 2z), find a function f so that F = V f f(x, y,z) = + K Use your answer to evaluate F . di along the curve C: x = t', y=t+3, z = 2t - 3, 0 if F = Vf the here fx =3yz, fy =3xz + 2, fz =3xy + 2z\fStep 2/2 part(2) given that x = t2, y = t +3, z = 2t - 3, 0 them J F. dir = 1/ cwul Find8 S cuil F = VXF In( 2+)-zy 2+52 17x-(5(2]) = i (0 - 5) - 1(17-0) + k (0+2) = -51 - 173 +22( 1 ew F. vids = ] [ 931 = X 2 O sing Coso D =