Let A(1, 3), B(0, 0) and C(k, 0) be three points such that `ar(triangle ABC) =3` sq units. Find the value of k.

Let A(-1, 0), B(0, 0) and C(3, 3sqrt(3)) be three points. Then the bisector of angle ABC is :

Let A(-3, 2) , B(4,1) and C(-2,k) be three points such that AC = BC . Find the value of k .

Let A(a, 0), B(b, 2b +1) and C(0, b), b ne 0, |b| ne 1, be points such that the area of triangle ABC is 1 sq. unit, then the sum of all possible values of a is :

Let A (1,3), B(0,0) and C(k,0) be the vertices of triangle ABC of area 3sq. Units find k using determinantd method.

Let A(1, 1, 1), B(3, 7, 4) and C (-1, 3, 0) be three points in a plane. Area of the triangle ABC is (in sq. units)

Let A(1, 1, 1), B(3, 7, 4) and C (-1, 3, 0) be three points in a plane. Area of the triangle ABC is (in sq. units)

The points A(3,0) , B (a, -2) and C(4, -1) are the vertices of triangle ABC right angled at vertex A. Find the value of a.

Let two points be A(1,-1) and B(0,2) .If a point P(h,k) be such that the area of triangle PAB is 5 sq units and it lies on the line 3x+y-4 lambda =0 ,then the value of lambda is

Let A(0,-1),B(0,3)andC(2,1) be three points Let Delta_(1) be the area of the triangle ABC and Delta_(2) be the area of the triangle formed by the mid points of the sides of the triangle whose vertices are A,B and C such that (Delta_(1))/(Delta_(2))=(1)/(x) Find the value of x.