(i) one (1) two (iii) ton (C) In the diagram, the parallel line PQ of the base BC of AABC Has been drawn. If PQ: BC = 1: 3, then AP and PB ratio will be:

A line drawn parallel to the base BC of ∆ABC intersects AB and AC at P and Q respectively. If AQ : QC = 7: 4 and AB = 8.8 then determine AP and PB.

In triangleABC , a straight line parallel to BC intersects AB and AC at P and Q respectively. If AB = 3PB, then PQ : BC =

A line drawn parallel to the base BC of ∆ABC intersects AB and AC at P and Q respectively. If AB = 12 , AP = 4 , QC = 5 then determine AQ.

Points P and Q lie on sides AB and AC of triangle ABC respectively such that segment PQ is parallel to side BC. If the ratio of areas of triangle APQ: triangle ABC is 25 : 36, then the ratio PA : PB is

A line PQ drawn parallel to the base BC of ∆ABC intersects AB and AC at P and Q respectively. AP = 1/3 PB then determine (area of ABC)/(area of APQ)

If slope of the line PQ is 1/sqrt3 then slope of the perpendicular bisector of PQ is …….

The given diagram shows two isosceles triangles which are similar. In the given diagram, PQ and BC are not parallel, PC = 4, AQ = 3, QB = 12, BC = 15 and AP = PQ. Calculate : the ratio of the areas of triangle APQ and triangle ABC.