In the given figure, O is the in-center of triangle ABC. If `(AO)/(OE) = 5/4` and `(CO)/(OD) = 3/2`, then what i the value of `(BO)/(OF)`?

In the adjoining figure , (AO)/(OC)= (BO)/(OD) = 1/2 and AB = 4cm find the value of CD.

In the adjoining figure , (AO)/(OC)= (BO)/(OD) = 1/2 and AB = 4cm find the value of CD.

Using the figure given of triangle ABC prove that sin^2 O/ + cos^2 O/ = 1

In Fig.4.96,(AO)/(OC)=(BO)/(OD)=(1)/(2) and AB=5cm. Find the value of DC.(FIGURE)

In the figure, O is the center of the circle and BO is the bisector of /_ ABC show that AB=BC

In triangle ABC, if b=3, cos A=3/5 and cos B=5/13 then find the value of (5c)/2

In the figure given below, O is point in the interior of a triangle ABC, OD _|_ BC , OE _|_ AC and OF _|_ AB . Show that (i) OA^(2) + OB^(2) + OC^(2) + OD^(2) - OE^(2) - OF^(2) = AR^(2) + BD^(2) + CE^(2) (ii) AF^(2) + BD^(2) + CE^(2) = AE^(2) + CD^(2) + BF^(2)

In the figure,O is the center of the circle and BO is the bisector of angle ABC show that AB=BC