1) Find the equation of the median, from vertex X to the opposite side, YZ. The triangle has coordinates X(3, 6), Y(0, 6), and Z(2, 2) 2) Find the equation of the median, from vertex L to the opposite side, MN. The triangle has coordinates L(-2, 3), M(-4, 0), and N(6, 2) Use the figure below for #3-#5. B, D and Fare midpoints and G is the centroid. 3) If CG = 14, find GF and CF. 4) If AD = 45, find AG and GD. A E 5) If GE = 9x and BG = 3x + 6, find x.Another way to find the centroid of a triangle in the coordinate plane is to find the midpoint of one side and then find the point two thirds of the way from the third vertex to this point. To find the point two thirds of the way (X, + 2x2 V1 + 2y2 from point A(x1, yi) to B(x2, y2) use the formula: 3 3 6) Use this method to find the centroid of the triangle with vertices (3,2), (-1, 4) and (7, 9)