Let `P(s intheta,costheta)(0lt=thetalt=2pi)` be a point in triangle with vertices (0, 0), `(sqrt(3/2),0)` and `(0,sqrt(3/2))` then `9

Let P(sin theta,cos theta)(0<=theta<=2 pi) be a point and let OAB be a triangle with vertices (0,0),(sqrt((3)/(2)),0) and (0,sqrt((3)/(2))) Find theta if P lies inside /_OAB

The triangle with vertices (0,0), (2,0) and (0,3) is

Let P(sin theta,cos theta)(theta belongs to 0 to 2 pi) be apoint and OAB be a triangle with vertices (0,0),(sqrt((3)/(2)),0) and (0,sqrt((3)/(2)),0). Find theta if P lies inside the AQAB.

The incentre of triangle with vertices (1, sqrt(3)), (0,0) and (2, 0) is

The incetre of the triangle with vertices (1,sqrt(3)),(0,0) and (2,0) is

The nine point centre of the triangle with vertices (1, sqrt(3)), (0, 0) and (2, 0) is

Find the incentre of the triangle with vertices (1,sqrt(3)),(0,0) and (2,0)