If A(4,-6), B(3,-2) and C(5,2) are the vertices of `Delta ABC ` , then verify the fact that a median of `Delta ABC` divides it into two triangles of equal areas.

Show that the median of a triangle divides it into two triangles of equal areas.

If A(2,2) , B(-4,-4) and C(5,-8) are the vertices of Delta ABC then the length of the median through C is . . . . . Units

If A(5,-1), B(-3,-2) and C(-1, 8) are the vertices of Delta ABC , find the length of median through A and the coordinates of the centroid

A(-2, 1), B(2, 3) and C(-2, -4) are verticies of Delta ABC . Find measure of angle B .

A(5, 2), B(2, 3) and C(6, 5) are the verticies of Delta ABC . Find equation of internal bisector of angle BAC .

A(0, 0), ,.B (-36, 15) and C(20, 15) are the verticies of Delta ABC . Find centroid, incentre, circum centre and ortho centre of Delta ABC .

The points A(x_(1), y_(1)) , B(x_(2), y_(2)) and C(x_(3), y_(3)) are the vertices of Delta ABC and AD is a median in Delta ABC . Find the coordinates of a point G on median AD such that AG : GD = 2 : 1

Let A(4,2), B(6,5) and C(1,4) be the vertices of Delta ABC (1) The median from A meets BC at D. Find the coordinates of the points D. (2) Find the coordinates of the points P on AD such that AP : PD = 2 : 1 (3) Find the coordinates of points Q and R on medians BE and CF respectively such that BQ : QE = 2 : 1 and CR : RE = 2 : 1 (4) What do you observe ? [Note : The point which is common to all the three medians is called the centroid and this point divides each median in the ratio 2 : 1 ] (5) If A(x_(1), y_(1)), B(x_(2), y_(2)) and C(x_(3),y_(3)) are the vertices of Delta ABC find the coordinates of the centroid of the triangle

A(1, 4), B(2, -3) and C(-1, -2) are the verticies at Delta ABC then find, (1) Equation of median from A. (2) Equation of perpendicular from A. (3) Equation of perpendicular bisector of bar(BC) .

A(1, 1, 2), B(4, 3, 1) and C(2, 3, 5) are vertices of a triangle ABC. The vector along the bisector angleA is …………..