Line segment AB is divided internally and externally in the same ratio (> 1) at P and Q respectively and M is mid point of AB. Statement-1: MP MB, MQ are in GP Statement-2 AP, AB and AQ are in HP.

A line segment AB is divided internally and externally in the same ratio (>1) at P and Q respectively and M is mid point of AB.Statement-1: MP,MB,MQ are in G.P. Statement- -2AP,AB and AQ are in H.P.

A line segment AB is divided internally and externally in the same ratio at P and Q respectively and M is the mid-point of AB. Statement I : MP, MB, MQ are in G.P. Statement II : AP, AB and AQ are in H.P.

A line segment AB is divided internally and externally in the same ratio at P and Q respectively and M is the mid-point of AB. Statement I : MP, MB, MQ are in G.P. Statement II : AP, AB and AQ are in H.P.

A line segment AB is divided internally and externally in the same ratio at P and Q respectively and M is the mid-point of AB. Statement I : MP, MB, MQ are in G.P. Statement II : AP, AB and AQ are in H.P.

AB=6.4cm . It is divided internally and externally at the points P and Q respectively in the ratio 5:3 . Prove that (2)/(AB)=(1)/(AP)+(1)/(AQ) .

The line segment AB is divided at P(1,1) internally in the ratio 5:2 and coordinates of point B are (-1,-1) find the coordinates of point A.

A segment AB is divided at a point P such that 7PB = 3AB. Then, the ratio AP: PB =…….

If P is the mid point of line segment AB , then what is the relation between AP an PB ?

A line segment AB is divided at point P such that PB : AB = 3:7, then the ratio of AP : PB = ________.

State True or False If M is the mid-point of a line segment AB, then we can say that AM and MB are congruent