Let `A(2,-3)` and `B(-2,1)` be vertices , of a `Delta ABC` .If the centroid of this triangle , moves on the line `2x+3y=1` ,then , locus of the vertex `C `is a straight line such , that

Let A(2,-3) and B(-2,1) be the vertices of Delta A B Cdot If the centroid of the triangle moves on the line 2x+3y=1, then find the locus of the vertex Cdot

Let A (2,-3) and B(-2,1) be vertices of a triangle ABC. If the centroid of this triangle moves on line 2x + 3y = 1, then the locus of the vertex C is the line :

If A(2a,4a), B(2a,6a) are two vertices of a Delta ABC then match the vertex C given by triangle

Two vertices of a triangle are (1, 3) and (4, 7). The orthocentre lies on the line x + y = 3 . The locus of the third vertex is

A(3,2)a n dB(-2,1) are two vertices of a triangle ABC whose centroid G has the coordinates (5/3,-1/3)dot Find the coordinates of the third vertex C of the triangle.

IfA(2,-3) and B(-2, 1) are two vertices of a triangle and third vertex moves on the line 2x +3y 9,th the locus of the centroid of the triangle is 21. AIEEE-2011 (1) x-y=1 (2) 2x + 3y = 1 (3) 2x + 3y = 3 (4) 2x-3y = 1

In a triangle ABC,A=(-3,4), B(0,5) and the centroid of the triangle is ( 7/4 ,4).Then the Cordinates of vertex C is

A (4,8), B(-2,6) are two vertices of a triangle ABC. Find the coordinates of C if the centroid of the triangle is (2,7).

The area of a triangle is 3/2 square units. Two of its vertices are the points A (2, -3) and B(3,-2) , the centroid of the triangle lies on the line 3x - y -2 = 0 , then third vertex C is

Let A(5,-3), B (2,7) and C (-1, 2) be the vertices of a triangle ABC . If P is a point inside the triangle ABC such that the triangle APC,APB and BPC have equal areas, then length of the line segment PB is: