3. Draw an obtuse-angled triangle and a right-angled triangle. Find the points of the concurrence of the angle bisectors of each angle

Draw an obtuse angled triangle and a right angled triangle. Find the point of concurrence of the angle bisectors of each triangle. Where does the point of concurrence lie?

The point of intersection of the angle bisectors of a triangle is :

Draw an obtuse angled triangle. Draw all of its medians and show their point of concur­rence

One angle of a right-angled triangle is 38^(@) . Find the other angle.

What is the point of concurrence of the bisectors of the angles of a triangle called?

State true or false. (a) The altitude of an acute-angled triangle lies outside the triangle. (b) the orthocentre of an obtuse-angled triangle lies outside the triangle. (c) the orthocentre is the point of concurrency of three medians of a triangle. (d) The vertex containing the right angle is also the orthocentre of a right-angled triangle.

Can a triangle have Obtuse angle and a right angle