Draw a right triangle `A B C` . Use RHS condition to construct another triangle congruent to it.

Draw any triangle A B C . Use A S A\ condition to construct another triangle congruent to it.

Draw a triangle ABC with BC=7cm, /_B=45^0a n d/_C=60^0dot Then construct another triangle, whose sides are 3/5 times the corresponding sides of triangle A B Cdot

Construct an isosceles triangle whose base is 6cm and altitude 4 cm. Then construct another triangle whose sides are (3)/(4) times the corresponding sides of the first triangle.

Construct an isosceles triangle whose base is 8cm and altitude 4cm and then construct another triangle whose sides are (3)/(2) times the corresponding sides of the isosceles triangle.

Draw a right triangle A B C in which A C=A B=4. 5 c m and /_A=90o . Draw a triangle similar to A B C with its sides equal to (5//4)^(t h) of the corresponding sides of A B C .

Construct a triangle with sides 5cm, 5.5cm and 6.5cm. Now construct another triangle, whose sides are 3//5 times the corresponding sides of the given triangle.

Draw a triangle ABC with side BC=6CM, AB=5CM and /_A B C=60^0 . Then construct a triangle whose sides are 3/4 time the corresponding sides of A B C .

BE and CF are two equal altitudes of a triangle ABC. Using RHS congruence rule, prove that the triangle ABC is isosceles.

Draw a DeltaABC in which AB=4 cm, BC=6 cm and AC=9cm. Construct a triangle similar to DeltaABC with scale factor (3)/(2) . Justify the construction. Are the two triangles congruent ? Note that all the three angles and two sides of the two triangles are equal.

If two sides of a right triangles containing right angle , are equal to corresponding sides of another right angle triangle , the triangle are congruent.