`Delta ABC` is a right triangle with `/_A=90^@` Let a circle tangent to AB at A and tangent to BC at some point D. Suppose the circle intersects AC again at E and that `CE = 3cm, CD = 6cm,` then BD is

/_\ ABC is an isosceles right triangle in which /_A = 90^(@) and BC = 6 cm. Then AB = ?

Delta ABC is a right angled triangle with /_A=90^(0)AB=bcm,AC=acm, and BC=ccmA circle is inscribed in this triangle.The radius of the circle,in cm, is:

Let ABC be a triangle with /_B=90^(@). Let AD be the bisector of /_A with D on BC . Suppose AC=6cm and the area of the triangle ADC is 10cm^(2). Find the length of BD.

Let A B C be a triangle with /_B=90^0 . Let AD be the bisector of /_A with D on BC. Suppose AC=6cm and the area of the triangle ADC is 10c m^2dot Find the length of BD.

Let A B C be a triangle with /_B=90^0 . Let AD be the bisector of /_A with D on BC. Suppose AC=6cm and the area of the triangle ADC is 10c m^2dot Find the length of BD.

Let A B C be a triangle with /_B=90^0 . Let AD be the bisector of /_A with D on BC. Suppose AC=6cm and the area of the triangle ADC is 10c m^2dot Find the length of BD.

Let A B C be a triangle with /_B=90^0 . Let AD be the bisector of /_A with D on BC. Suppose AC=6cm and the area of the triangle ADC is 10c m^2dot Find the length of BD.

ABC is an isosciles triangle a circle is such that it parses though vertex C and AB acts as a tangent at D for the same circle AC and BC intersects the circle at E and F respectively AC = BC = 4 cm. and AB = 6 cm. also D is the mid-point of AB. What is the ratio of EC : (AE+AD) ?