Construct a triangle similar to a given trinagle ABC .
Such that each similar side is `5/7`th part of the triangle ABC

In /_\ABC , AB=4cm , BC=6cm and AC=6cm . Construct a triangle similar to /_\ABC such that each of its sides is 4/5 of the corresponding sides of /_\ABC .

in ABC, AB=4cm , BC=5cm and AC=6cm . construct a triangle similar to ABC such that each of its sides is 2/3 rd of the corresponding sides of ABC.

Construct a triangle similar to a given triangle ABC with its sides equal to 5/4 of the corresponding sides of a a triangle ABC.

In ABC, AB=3cm BC=4cm and CA=5cm , construct a triangle similar to ABC such that each of its sides is 3/4 of the corresponding sides of ABC.

In figure the perimeter of triangle ABC is

triangleABC and triangleDEF are two equilateral triangle such that D is the mid point of BC.The ratio of the areas of triangle ABC and BDE is

Construct a triangle ABC such that BC=6 cm AB =6 cm and median AD=5 cm

Construct an equilateral triangle with sides 4 cm and then construct a similar triangle of the given triangle whose sides are 3/4 times of the given triangle.

Corresponding sides of two similar triangles are in the ratio 2:3 . If the area of the similar triangle is 48 cm^2 , find the area of the larger triangle.

prove that two isosceles triangles are similar if their vertical angles are equal. (it is supposed that the angle on the base of a triangle are equal).