thr Lines For each pair of lines,can you show how to solve them by determining whether they are coincident, parallel and distinct, and could you intersect at a point or skewed without solving for it. Only for the case(s) where the lines intersect at a point, and also determine the coordinates for that POl.

3. Intersections of Lines For each pair of lines, determine whether they are coincident, parallel and distinct, intersect at a point or skewed without solving for it. Only for the case(s) where the lines intersect at a point, determine the coordinates for that POI. h: [x. y. z] = [7.0, -15] + t[2, 1, -5] (a) (: [x. y. z] = [-7. -7, 20] + $[4.2, -10] h: [x. y. z] = [1, -5. 6] + t[3, 1.-4) (b) 12: [x, y. z] = [0, 7.2] + $[2, -1,5] (c ) 4: [x. y. z] = [1, -1,3] + t[3, -1, 1] 12: [x. y. z] = [-1,2, 5] + $[1,2, 3] Justification for whether each pair of lines are coincident, parallel and distinct, intersect at a point or skewed (3x 3 marks) 19T In any cases where there is a POI: Algebraic steps are clear for a reader regarding how the coordinates for the /3T point was determined