The areas of two similar triangles are `25\ c m^2` and `36\ c m^2` respectively. If the altitude of the first triangle is 2.4cm, find the corresponding altitude of the other.

The areas of two similar triangles are 25 cm^(2) and 36 cm^(2) respectively. If the altitude of the first triangle is 3.5 cm then the corresponding altitude of the other triangle is

The areas of two similar triangles are 81 cm^(2) and 49 cm^(2) respectively . If the altitude of the triangle is 6.3 cm , find the corresponding altitude of the other.

The areas of two similar triangles are 100cm^(2) and 49cm^(2) respectively.If the altitude of the bigger triangle is 5cm ,find the corresponding altitude of the other.

The areas of two similar triangle are 81 cm^(2) and 49 cm ^(2) respectively. If the altitude of the bigger triangle is 4.5 cm, find th corresponding altitude of the smaller triangle.

The areas of two similar triangles are 121cm^(2) and 64cm^(2) respectively.If the median of the first triangle is 12.1cm ,find the corresponding median of the other.

The areas of two similar triangles are 121cm^(2) and 64cm^(2) respettively.If the median of the first triangle is 12.1cm ,then the corresponding median of the other triangle is (a) 11cm (b) 8.8cm(c)11.1cm(d)8.1cm

The perimeters of two similar triangles are 25cm and 15cm respectively. If one side of the first triangle is 9cm, find the length of the corresponding side of the second triangle. OR In an equilateral triangle ABC, D is a point on side BC such that BD = 1/3 BC. Prove that 9 AD^(2)=7AB^(2)

The areas of two similar triangle are 100 cm ^(2) and 64 cm^(2) respectively. If a median of the smaller triangle is 5.6 cm, find th corresponding median of the other.

The perimeters of two similar triangles are 25 cm and 15 cm respectively. If one side of the first triangle is 9 cm, then the corresponding side of second triangle is .........