If two triangles are similar; prove that the ratio of corresponding sides is equal to the ratio of corresponding altitudes.

If two triangles are similar; prove that the ratio of corresponding area is equal to the ratio of squares corresponding altitudes.

If two triangles are similar; prove that the ratio of the corresponding sides is same as the ratio of corresponding medians.

If two triangles are similar; prove that the ratio of the corresponding sides is same as the corresponding angle bisector segments.

If two triangles are similar; prove that the ratio of the corresponding sides is same as the corresponding angle bisector segments.

Prove that in two similar triangles the ratio of corresponding sides is equal to the ratio of the corresponding altitudes.

If two triangles are equiangular, prove that the ratio of the corresponding sides is same as the ratio of the corresponding medians.

If two traingles are equilatangular prove that the ratio of the corresponding sides is same as the ratio of the corresponding altitudes.

If two triangles are equiangular then prove that the ratio of the corresponding sides is (iii)Same as the ratio of the corresponding altitude.

If two triangles are equiangular then prove that the ratio of the corresponding sides is (i)Same as the ratio of the corresponding sides.

If two triangles are similar such that the ratio of their areas is 25 : 16 , then is the ratio of their corresponding medians ?