ABC is a triangle and the internal angle bisector of angle A cuts the side BC at D. If A=(3,-5), B(-3,3), C=(-1,-2) then find the length AD

In a triangle ABC, the internal angle bisector of /_ABC meets AC at K. If BC = 2, CK = 1 and BK =(3sqrt2)/2 , then find the length of side AB.

The vertices of a triangle are A(-1,-7),B(5,1)a n dC(1,4)dot If the internal angle bisector of /_B meets the side A C in D , then find the length A Ddot

The vertices of a triangle are A(-1,-7),B(5,1)a n dC(1,4)dot If the internal angle bisector of /_B meets the side A C in D , then find the length A Ddot

The vertices of a triangle are A(-1,-7),B(5,1)a n dC(1,4)dot If the internal angle bisector of /_B meets the side A C in D , then find the length A Ddot

ABC has integral side lengths. Internal angle bisector of angle B meets side AC at D. If AD = 3, DC = 8, then perimeter of ABC is- (1) 37 (2) 36 (3) 35 (4) 33

In triangle ABC,angleC=(2pi)/3 and CD is the internal angle bisector of angleC meeting the side AB at D. If Length CD is 1, then H.M. of a and b is equal to : (a) 1 (b) 2 (c) 3 (d) 4

The vertices f the triangle are A(5,4,6),\ B(1,-1,3)n a d\ C(4,3,2)dot The internal bisector of angle A meets BC at D. Find the coordinates of D and the length AD.

ABC is a triangle and G (4, 3) is the centroid of the triangle. If A = (1, 3), B = (4, b) and C = (a, 1), find 'a' and 'b'. Find the length of side BC.

Given a triangle ABC with AB= 2 and AC=1 . Internal bisector of angleBAC intersects BC at D. If AD = BD and Delta is the area of triangle ABC, then find the value of 12Delta^2 .

let ABC be a right angled triangle at C. If the inscribed circle touches the side AB at D and (AD) (BD)=11, then find the area of triangle ABC. .