AD is the median on BC. Find the coordinates of the point D

Let a(4, 2), B(6, 5) and C(1, 4) be the vertices of Delta ABC . Find the coordinates of the point P on AD such that AP : PD = 2 : 1.

Let a(4, 2), B(6, 5) and C(1, 4) be the vertices of Delta ABC . The median from A meets BC at D. Find the coordinates of the point D.

Let A (4, 2). B (6, 5) and C (1, 4) be the vertices of Delta ABC. i The median from A meets BC at D. Find the coordinates of point D.

Let a(4, 2), B(6, 5) and C(1, 4) be the vertices of Delta ABC . Find the coordinates of points Q and R on medians BE and CF respectively such that BQ : QE = 2 : 1 and CR : RF = 2 : 1.

See fig and Write the following : (i) The coordinates of B (ii) The coordinates of C (iii) The point identified by the coordinates (-3,-5) (iv) The point identified by the coordinates (2,-4) (v) The abscissa of the point D . (vi) The ordinates of the point H . (vii) The co-ordinates of the point L . (viii) The co-ordinates of the point M .

Find the median of the data:

Find the equation of a curve passing through the point (0, -2) given that at any point (x,y) on the curve, the product of the slope of its tangent and y coordinate of the point is equal to the x coordinate of the point.

Find the points on the curve y = x^(3) at which the slope of the tangent is equal to the y-coordinate of the point.