Let ABC be a right triangle with length of side `AB=3` and hypotenuse `AC=5`. If D is a point on BC such that `(BD)/(DC)=(AB)/(AC)`, then AD is equal to

Let ABC be a right triangle with length of side AB=3 and hyotenus AC=5. If D is a point on BC such that (BD)/(DC)=(AB)/(AC), then AD is equal to

Let ABC be a right triangle with length of side AB=3 and hyotenus AC=5. If D is a point on BC such that (BD)/(DC)=(AB)/(AC), then AD is equal to

Let ABC be a right triangle with length of side AB=3 and hyotenus AC=5. If D is a point on BC such that (BD)/(DC)=(AB)/(AC), then AD is equal to

AD is the bisector of /_BAC of /_\ABC , where D is a point on BC. Prove that (BD)/(DC)=(AB)/(AC) .

In fig., D is a point on side BC of triangleABC such that (BD)/(DC)=(AB)/(AC) . Prove that, AD is bisector of angleBAC . .

Let ABC be a right angled triangle with BC = 5 cm and AC = 12 cm. Let D be a point on the hypotenuse AB such that angleBCD = 30^(@) . What is length of CD ?

ABC is right angle triangle where AD is perpendicular on hypotenuse BC. If AC = 2 AB find BD.

D is a point on side BC of Delta ABC such that AD=AC. Show that AB>AD

Let ABC be a right angled triangle with BC=5cm and AC=12cm. Let D be a point on the hypotenuse that AB such that /_BCD=30^(@) What is the length of CD?