In `triangleABC` with usual notation, if `A=3C` and acute angle between altitude from vertex A and angle bisector of vertex B is `60^@`, then

In triangleABC , with usual notations b=2c and B=3C, then sinA=

In triangleABC , with usual notations b=2c and B=3C, then sinA=

In a triangle, with usual notations, the length of the bisector of angle A is

In a triangle, with usual notations, the length of the bisector of angle A is

In a DeltaABC , with usual notations, if b gt c then distance between foot of median and foot of altitude both drawn from vertex A on BC is :

In a DeltaABC , with usual notations, if b gt c then distance between foot of median and foot of altitude both drawn from vertex A on BC is :

Consider a triangle with vertices A(1,2),B(3,1), and C(-3,0)dot Find the equation of altitude through vertex A the equation of median through vertex A the equation of internal angle bisector of /_A

In a triangleABC , B=(2,3),C=(7,-1) and AB=3,AC=5 then find the equation of altitude through the vertex A.