-5- 10- -15- 15- and -5- 5- are the coordinates of vertices A- B and C respectively of triangle ABC and P is a point on median AD such that AP - PD - 2 - 3- Ratio of the areas of the triangles PBC and ABC is 2 - 33 - 43 - 54 - 5

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(5,10), (15,15) and (5,5) are the coordinates of vertices A, B and C respectively of △ABC and P is a point on median AD such that AP:PD=2:3. Ratio of the areas of the triangles PBC and ABC is 2:33:43:54:5

$(5, 10)$ , $(15, 15)$ and $(5, 5)$ are the coordinates of vertices A, B and C respectively of $△ A B C$ and P is a point on median AD such that $A P : P D = 2 : 3$ . Ratio of the areas of the triangles PBC and ABC is
$2 : 3$
$3 : 4$
$3 : 5$
$4 : 5$