In `triangleABC`, if AB = 5cm and BC = 8cm then number of possible integrable values of the third side AC is/are-

In DeltaABC, AB=2.5 cm and BC = 6 cm. what is the possible length of AC ?

The trianlge ABC formed by AB = 5 cm, BC = 8 cm, AC = 4 cm is

In triangle ABC, AB = 8cm, BC = 6cm , AC=10cm. What kind of triangle is this?

In triangleABC AB=20cm, BC=21cm and AC=29cm. Find the radius of the circle touching all the sides of triangleABC.

In triangleABC , if AB = (2a - 1) cm, AC = 2sqrt2a cm and Bc = (2a + 1) cm, then write down the value of triangleBAC .

Draw triangleABC with AB = 4 cm, BC = 5 cm, AC = 6 cm, Draw an isosceles triangle of the same area with one side as AB itself.

In a triangle triangleABC AB = 16 cm, BC = 63 cm, and AC = 65 cm then triangle will be

In DeltaABC, if AB=5cm, BC=13cm and CA=12cm, then the distance to vertex 'A' from the side BC is (in cm)

In DeltaABC, if AB=5cm, BC=13cm and CA=12cm, then the distance to vertex 'A' from the side BC is (in cm)

triangleABC ~ trianglePQR , if AB=4cm, BC=6cm, AC=5cm, and PQ=8cm , then find the length of remaining side.