Skew lines are neither parallel, coplanar or intersecting.
D
Practice makes perfect
The definition of skew lines is that they are neither parallel, coplanar or intersecting. Therefore, the first two statements are false.
A.& AB and CD are parallel
B.& AB and CD intersect
C.& AB and CD are perpendicular
D.& A, B, and C are noncollinear
Perpendicular lines could be intersecting if they are coplanar. Therefore, we cannot be sure if the third statement is true.
A.& AB and CD are parallel
B.& AB and CD intersect
C.& AB and CD are perpendicular
D.& A, B, and C are noncollinear
The last statement is, for skew lines, definitely a true statement. If C isn't noncollinear, by definition they must be collinear which means they would not be skew lines. This makes the solution D.