Consider a triangle ABC. Circles are drawn with AB and AC as diameters, if p be the probability that two circles intersect on BC or BC produced, then 4p is equal to

Two circles are drawn with sides AB,AC of a triangle ABC as diameters.The circles intersect at a point D. Prove that D lies on BC.

Two circles are drawn with sides AB and AC of a triangle ABC as diameters

In the isosceles triangle ABC, AB=AC, if a circle is drawn with the side AB as diamter then the circle intersects the side BC at the point D. When BD=4 cm , find the the length of CD.

ABC is a right-angled triangle at A. Semicircles drawn on AB, AC and BC as diameters. Find area of the shaded region.

In Delta ABC, AB = AC. A circle is drawn with diameter AB and it intersects BC at D. Prove that D is the midpoint of BC.

In a right triangle ABC, a circle with AB as diameter is drawn to intersect the hypotenuse AC in P. Prove that the tangent at P, bisects the side BC.

In a isoscles triangle ABC, AB = AC. If we draw a circle with diameter AB, then the circle intersect BC at D. IF BD = 4cm then find the length of CD.

In a right triangle ABC, a circle with a side. AB as diameter is drawn to intersect the hypotenuse AC in P. Prove that the tangent to the circle at P bisects the side BC.

In a right triangle ABC, a circle with a side. AB as diameter is drawn to intersect the hypotenuse AC in P. Prove that the tangent to the circle at P bisects the side BC.

In a right-triangle ABC in which angleB=90^(@) , a circle is drawn with AB as diameter intersecting the hypotenuse AC at P. Prove that the tangent to the circle at P bisects BC.