26.
Let ABC and A'B'C' be two triangles in which \( AB > A'B' \), \( BC > B'C' \) and \( CA > C'A' \). Let D, E and F be the midpoints of the sides BC, CA and AB respectively. Let D', E' and F' be the midpoints of the sides B'C', C'A' and A'B' respectively. Consider the following statements:
Statement-I: \( AD > A'D' \), \( BE > B'E' \) and \( CF > C'F' \) are always true.
Statement-II: \( \frac{AB^{2} + BC^{2} + CA^{2}}{AD^{2} + BE^{2} + CF^{2}} = \frac{(A'B')^{2} + (B'C')^{2} + (C'A')^{2}}{(A'D')^{2} + (B'E')^{2} + (C'F')^{2}} \)
Which one of the following is correct in respect of the above statements?
